Update to v1.0:
Through rewrite, almost from scratch, with a new emphasis on positive x.
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v1.0: Through rewrite, almost from scratch, with a new emphasis on positive x.
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\documentclass{ian}
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\documentclass[pra,twocolumn]{revtex4-2}
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\usepackage{graphicx}
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\usepackage{array}
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\usepackage{color}
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\usepackage{amssymb}
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\usepackage{amsmath}
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\begin{document}
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\hbox{}
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\hfil{\bf\LARGE
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Exact solution of the Schr\"odinger equation\par
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\hfil for photoemission from a metal\par
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}
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\vfill
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\title{Exact solution of the 1D time-dependent Schr\"odinger equation for the emission of quasi-free electrons from a flat metal surface by a laser}
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\hfil{\bf\large Ovidiu Costin}\par
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\hfil{\it Department of Mathematics, The Ohio State University}\par
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\hfil{\tt\color{blue}\href{mailto:costin.9@osu.edu}{costin.9@osu.edu}}\par
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\vskip20pt
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\author{Ovidiu Costin}
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\author{Rodica Costin}
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\affiliation{Ohio State University,Columbus, OH 43210, USA}
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\hfil{\bf\large Rodica Costin}\par
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\hfil{\it Department of Mathematics, The Ohio State University}\par
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\hfil{\tt\color{blue}\href{mailto:costin.10@osu.edu}{costin.10@osu.edu}}\par
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\vskip20pt
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\author{Ian Jauslin}
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\affiliation{Princeton University, Princeton, NJ 08544, USA}
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\hfil{\bf\large Ian Jauslin}\par
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\hfil{\it Department of Physics, Princeton University}\par
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\hfil{\tt\color{blue}\href{mailto:ijauslin@princeton.edu}{ijauslin@princeton.edu}}\par
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\vskip20pt
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\author{Joel L. Lebowitz}
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\affiliation{Rutgers University, Piscataway, NJ 08854, USA}
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\hfil{\bf\large Joel L. Lebowitz}\par
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\hfil{\it Department of Mathematics and Physics, Rutgers University}\par
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\hfil{\tt\color{blue}\href{mailto:lebowitz@math.rutgers.edu}{lebowitz@math.rutgers.edu}}\par
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\vskip20pt
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\vfill
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\hfil {\bf Abstract}\par
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\medskip
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{\small
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We solve rigorously the time dependent Schr\"odinger equation describing electron emission from a metal surface by a laser field perpendicular to the surface.
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We consider the system to be one-dimensional, with the half-line $x<0$ corresponding to the bulk of the metal and $x>0$ to the vacuum.
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The laser field is modeled as a classical electric field oscillating with frequency $\omega$, acting only at $x>0$.
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We consider an initial condition which is a stationary state of the system without a field, and, at time $t=0$, the field is switched on.
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We prove the existence of a solution $\psi(x,t)$ of the Schr\"odinger equation for $t>0$, and compute the surface current.
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The current exhibits a complex oscillatory behavior, which is not captured by the ``simple'' three step scenario.
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As $t\to\infty$, $\psi(x,t)$ converges with a rate $t^{-\frac32}$ to a time periodic function with period $\frac{2\pi}{\omega}$ which coincides with that found by Faisal, Kami\'nski and Saczuk (Phys Rev A {\bf 72}, 023412, 2015).
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However, for realistic values of the parameters, we have found that it can take quite a long time (over 50 laser periods) for the system to converge to its asymptote.
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Of particular physical importance is the current averaged over a laser period $\frac{2\pi}\omega$, which exhibits a dramatic increase when $\hbar\omega$ becomes larger than the work function of the metal, which is consistent with the original photoelectric effect.
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}
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\vfill
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\tableofcontents
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\vfill
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\eject
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\setcounter{page}1
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\pagestyle{plain}
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\begin{abstract}
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We solve exactly the one-dimensional Schr\"odinger equation for $\psi(x,t)$ describing the emission of electrons from a flat metal surface, located at $x=0$, by a periodic electric field $E\cos(\omega t)$ at $x>0$, turned on at $t=0$.
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We prove that for all physical initial conditions $\psi(x,0)$, the solution $\psi(x,t)$ exists, and converges for long times, at a rate $t^{-\frac32}$, to a periodic solution considered by Faisal et al. (Phys. Rev. A {\bf 72}, 023412 (2005)).
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Using the exact solution, we compute $\psi(x,t)$, for $t>0$, via an exponentially convergent algorithm, taking as an initial condition a generalized eigenfunction representing a stationary state for $E=0$.
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We find, among other things, that: (i) the time it takes the current to reach its asymptotic state may be large compared to the period of the laser;
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(ii) the current averaged over a period increases dramatically as $\hbar\omega$ becomes larger than the work function of the metal plus the ponderomotive energy in the field. For weak fields, the latter is negligible, and the transition is at the same frequency as in the Einstein photoelectric effect;
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(iii) the current at the interface exhibits a complex oscillatory behavior, with the number of oscillations in one period increasing with the laser intensity and period.
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These oscillations get damped strongly as $x$ increases.
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\end{abstract}
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\maketitle
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\section{Introduction}
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\indent In this note, we continue our investigation of the exact solution of the time-dependent Schr\"odinger equation describing the emission of electrons from a metal surface by an electric field \cite{CCe18}.
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We use the Sommerfeld model of quasi-free electrons with a Fermi distribution of energies, confined by a step potential $U=\mathcal E_F+W$, where $\mathcal E_F$ is the Fermi energy and $W$ is the work function of the metal.
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This setup is commonly used as a simple model for the process of emission, both for a constant field and an oscillating field \cite{FN28,YGR11,Fo16,Je17}.
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In both cases one focuses attention on electrons, part of the Fermi sea, with energy $\frac12k^2$ (in atomic units), moving from the left towards the metal surface at $x=0$.
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These are described by a wave function $e^{ikx}$, $k>0$, $x<0$.
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When the electrons reach the metal surface they are either reflected or transmitted through the barrier.
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\bigskip
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\indent There have been many advances in recent years in the development and application of short intense laser pulses to produce femto-second and even atto-second beams of electrons from metallic surfaces \cite{HKK06,SKH10,BGe10,KSH11,KSe12,THH12,HSe12,PPe12,HBe12,PSe14,HWR14,EHe15,BBe15,YSe16,FSe16,RLe16,FPe16,LJ16,HKe17,SSe17,PHe17,Je17,WKe17,KLe18,LCe18,SMe18}.
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A full microscopic description of the short-time behavior of the emission process is therefore highly desirable.
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\indent The time evolution of the wave function of an electron in such a beam is described by the one dimensional Schr\"odinger equation,
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\indent In this note, we present, for the first time, an exact solution for the time-dependent Schr\"odinger equation describing the emission of electrons from a flat metal surface by an oscillating electric field.
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We use the Sommerfeld model of quasi-free electrons with a Fermi distribution of energies, confined by a step potential $U=\mathcal E_F+W$, where $\mathcal E_F$ is the Fermi energy and $W$ is the work function of the metal.
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This setup was first used by Fowler and Nordheim \cite{FN28} in 1928 for a time-independent field, and is commonly used as a model for the process of emission, both for a constant and an oscillating field \cite{FN28,FKS05,HKK06,KSH11,YGR11,KSe12b,PA12,YHe13,CPe14,ZL16,Fo16,Je17,KLe18}.
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In both cases one imagines the metal occupies the half space $x<0$, and focuses attention on electrons, part of the Fermi sea, moving from the left towards the metal surface at $x=0$.
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These are described by a wave function $e^{ikx}$, $k>0$, $x<0$ and have energy $\frac12k^2$ (in atomic units).
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In the sequel, we shall generally consider values of $k$ such that $\frac12k^2=\mathcal E_F$.
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The field is described classically.
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\medskip
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\indent The time evolution of the wave function of an electron in such a beam subjected to an oscillating field for $x\geqslant 0$, is described by the one dimensional Schr\"odinger equation: for $x\in\mathbb R$ and $t>0$,
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\begin{equation}
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i\partial_t\psi(x,t)=H(x,t)\psi(x,t)=-\frac12\Delta\psi(x,t)+\Theta(x)(U-Ex\cos(\omega t))\psi(x,t)
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i\partial_t\psi(x,t)=-\frac12\Delta\psi(x,t)+\Theta(x)(U-Ex\cos(\omega t))\psi(x,t)
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\label{schrodinger}
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\end{equation}
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where $\Theta(x)=0$ for $x<0$ and $\Theta(x)=1$ for $x>0$, $E$ is the electric field perpendicular to the surface, $\frac\omega{2\pi}$ is the frequency and we are using atomic units $\hbar=m=1$.
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Here, we ignore the carrier wave and Shottky effect.
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We also only focus on the direction that is orthogonal to the metal surface, ignoring the other two directions \cite{KSH11}.
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We note that in experiments one usually applies the laser field to a sharp tip in order to enhance the strength of the field.
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One also includes a carrier wave envelope.
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Here we ignore these as well as the Shottky effect.
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Including them would greatly complicate the problem.
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We believe that the simpler model considered here already captures many of the relevant physical phenomena so we focus on its exact solution.
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The values of the field we use in our computations are those generally used for the enhanced field at a sharp tip.
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The short time behavior would be the same as if the field was cut off after some time $t_0$.
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\indent In the absence of an external field, $E=0$, the Schr\"odinger equation (\ref{schrodinger}) has a ``stationary" solution $e^{-i\frac12k^2t}\varphi_0(x)$ in which there is, for $k^2<2U$, a reflected beam of the same energy and intensity as the incoming beam $e^{ikx}$ and an evanescent, exponentially decaying tail on the right,
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\indent In the absence of an external field, $E=0$, the Schr\"odinger equation (\ref{schrodinger}) has a ``stationary" solution $e^{-i\frac12k^2t}\varphi_0(x)$ in which there is, for $k^2<2U$, a reflected beam of the same energy and intensity as the incoming beam $e^{ikx}$ and an evanescent, exponentially decaying tail on the right.
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The requirement of continuity of $\psi$ and its spatial derivative at $x=0$ then gives \cite{Je17}
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\begin{equation} \label{initial}
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\varphi_0(x)=
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\left\{\begin{array}{ll}
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e^{ikx}+R_0e^{-ikx}&\mathrm{for\ }x<0\\
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T_0e^{- \alpha x}&\mathrm{for\ }x>0
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\left\{\begin{array}{>\displaystyle ll}
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e^{ikx}+\frac{ik+\sqrt{2U-k^2}}{ik-\sqrt{2U-k^2}}e^{-ikx}&\mathrm{for\ }x<0
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\\[0.5cm]
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\frac{2ik}{ik-\sqrt{2U-k^2}}e^{-\sqrt{2U-k^2} x}&\mathrm{for\ }x>0
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\end{array}\right.
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\end{equation}
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Using the continuity of $\psi$ and its derivative at $x=0$ yields
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\begin{equation}
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\alpha:=\sqrt{2U-k^2}
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,\quad
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1+R_0=T_0=\frac{2ik}{ik-\sqrt{2U-k^2}}
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.
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\end{equation}
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The current,
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\begin{equation}
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j(x,t):=\mathcal Im(\psi^*(x,t)\partial_x\psi(x,t))
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\label{current}
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\end{equation}
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is zero and no electrons leave the metal.
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Note that $\varphi_0$ is not square integrable, which will complicate matters when it comes to solving the Schr\"odinger equation.
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\medskip
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\indent If we turn on a constant field, $E>0, \ \omega=0$, at $t=0$, the Schr\"odinger equation has a ``stationary'' solution ${\rm e}^{-\frac 12 k^2 t}\varphi_{E}(x)$ with $\varphi_E$ satisfying the equation
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\indent In \cite{CCe18} we solved the time-dependent Schr\"odinger equation (\ref{schrodinger}) for any initial condition, including $\varphi_0(x)$, for the constant field.
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This corresponds to setting $\omega=0$ in (\ref{schrodinger}).
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We showed that $\psi(x,t)$ converges, as $t\to\infty$, to the well known Fowler-Nordheim (FN) solution \cite{FN28} for emission by a constant field.
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FN assumed a solution of (\ref{schrodinger}), with $\omega=0$, of the form $e^{-\frac12k^2t}\varphi_E(x)$, so that $\varphi_E(x)$ satisfies the equation
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\begin{equation}
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\frac12k^2\varphi_E=-\frac12\frac{\partial^2}{\partial x^2}\varphi_E+\Theta(x)(U-Ex)\varphi_E
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-\frac12\Delta\varphi_E+\Theta(x)(U-Ex)\varphi_E=\frac12k^2\varphi_E
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.
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\end{equation}
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with incident beam $\Theta(-x)e^{ikx}$.
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This equation was solved by Fowler and Nordheim \cite{FN28} in 1928 to describe the quantum tunneling of electrons through a triangular barrier.
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Their solution, with some corrections, is commonly used to describe the stationary current produced by a field $E$ acting on the surface of a metal \cite{Je17}.
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\bigskip
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The solution $\varphi_E(x)$ has the form $\varphi_E(x)=e^{ikx}+R_Ee^{-ikx}$ for $x<0$ and an Airy function expression for $x>0$.
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The FN computation of the tunneling current from $\varphi_E(x)$ via (\ref{current}), is still the basic ingredient for the analysis of experiments at present \cite{Je17}.
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The main modification is the use of the Schottky factor \cite{Je17,Fo16}, rounding off the barrier at $x=0$, which, as already noted by FN, is only important for $\frac12k^2\sim U$.
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\indent In \cite{CCe18} we solved the time-dependent Schr\"odinger equation (\ref{schrodinger}) with initial condition $\varphi_0(x)$ for the constant field.
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We showed that $\psi(x,t)$ converges, as $t\to\infty$, to the Fowler-Nordheim (FN) solution ${\rm e}^{-\frac 12 k^2 t}\varphi_{E}(x)$
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The exact rate of convergence is $t^{-\frac32}$.
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The ``effective'' time of approach to the FN solution was found to be, for realistic values of the parameters, of the order of femtoseconds.
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The rate of convergence of the solution of the time-dependent Schr\"odinger equation (\ref{schrodinger}), with $\omega=0$ and an initial condition of the form (\ref{initial}), to the FN solution was shown in \cite{CCe18} to be like $t^{-\frac32}$.
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Surprisingly, the deviation of the current from the FN solution becomes quickly very small, so the ``effective'' time of approach to the FN solution was found to be, for realistic values of the parameters, of the order of femtoseconds.
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It is therefore not significant for emission in constant fields acting over much longer times.
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\indent Here, we investigate solutions of (\ref{schrodinger}) with $E>0$, $\omega>0$, $\psi(x,0)=\varphi_0(x)$ as given in (\ref{initial}).
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Since we are interested in describing situations in which the laser is turned on for only a short time, with pulses as short as a few periods, understanding the role of the initial state is important.
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This problem turns out to be considerably more difficult than the constant field case, $\omega=0$.
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\bigskip
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\indent Here, we investigate solutions of (\ref{schrodinger}) with $E>0$, $\omega>0$ and general $\psi(x,0)$.
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This covers a wide range of physical situations, depending on $\omega$ and $E$, ranging from mechanically produced oscillating fields to those produced by lasers of high frequency.
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As the Keldysh parameter $\gamma:=\frac{2\omega}E\sqrt W$ increases, the process goes from tunneling to multi-photon emission \cite{EHe16}.
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In situations in which the laser is turned on for only a short time, with pulses as short as a few laser periods, knowing the early time behavior is important.
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In fact, we shall see later that the asymptotic approach to the periodic state considered in Faisal et al. \cite{FKS05}, which we discuss in detail in Section \ref{longtime}, can be much longer than a laser period.
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Solving (\ref{schrodinger}) for $\omega\neq0$ turns out to be much more difficult than the constant field case, since here, the solution cannot be written in terms of known functions.
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The very existence of physical solutions, which are bounded at infinity, is not mathematically obvious.
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\medskip
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\indent There are several studies in the literature about the solution of the time-dependent Schr\"odinger equation, see \cite{KLe18} and references therein.
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The method most often used is the Crank-Nicolson \cite{CN47} numerical scheme.
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In the case treated here, however, as we will discuss in more detail in the following, because of the discontinuity in the potential at $x=0$, the Crank-Nicolson algorithm is actually inaccurate for short times.
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We will introduce an alternative scheme that does not suffer from the discontinuity of the potential.
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\indent In addition to the work in \cite{FKS05} there have been very many studies of the emission process using various approximations \cite{Wo35,Ke45,CFe87,Tr93,HKK06,KSH11,YGR11,KSe12b,PA12,YHe13,CPe14,ZL16,KLe18}.
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Of particular note is the work of Yalunin, Gulde and Ropers \cite{YGR11} who consider the same setup as we (except for a phase difference in the field).
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They use various analytic approximations for obtaining solutions of the periodic type considered in \cite{FKS05}.
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They also carry out numerical solutions using the Crank-Nicolson method.
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This method is discussed in section \ref{Sec3} and compared to the exact result in Figure \ref{fig:cn}.
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As shown there the Crank-Nicolson method is not correct for very short times.
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In particular, the current does not tend to its initial value, zero, as time tends to 0, see \cite[Figure 5]{YGR11}.
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\medskip
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\indent Of particular note is the work by Yalunin, Gulden and Roper \cite{YGR11}, where the initial condition and potential are the same as in (\ref{schrodinger}) and (\ref{initial}).
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Our result is quite different from theirs for short time, but the values we obtain at longer times seem to agree qualitatively with those obtained in \cite{YGR11} for short times.
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Furthermore, in \cite{YGR11}, there does not seem to be a distinction between long and short times, whereas we find that for some important physical quantities, like the current averaged over a laser period, one has to wait many periods to be close to the asymptotic value.
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\bigskip
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\indent The outline of the rest of the paper is as follows.
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In section \ref{sec:math}, we give a brief description of the method used to solve (\ref{schrodinger}).
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In section \ref{Sec3}, we present the results for the initial state $\psi(x,0)=\varphi_0(x)$ in (\ref{initial}).
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In section \ref{longtime}, we describe the asymptotic form of $\psi(x,t)$ as $t\to\infty$.
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The appendix contains more information about the derivation of the solution of (\ref{schrodinger}).
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\indent We look for an exact solution of (\ref{schrodinger}) for $t>0$ such that $\psi(x,t)$ and its derivative $\partial_x\psi(x,t)$ are continuous at $x=0$ and be bounded for $|x|\to\infty$.
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To do this, we first obtain the solutions for $x<0$ and for $x>0$ with general initial conditions and unknown time dependent boundary conditions $\psi(0,t)=\psi_0(t)$ and $\partial_x\psi(x,t)|_{x=0}=\psi_{x,0}(t)$.
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A solution of (\ref{schrodinger}) with appropriate $x\to\pm\infty$ conditions will exist if and only if we can match these boundary conditions coming from the right and from the left.
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This approach to solving such an equation as (\ref{schrodinger}) goes under the general name of initial-boundary-value (IBV) problem, developed in particular by Fokas for these types of problems \cite{Fo97,Ry18}.
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\indent We prove the existence of a solution of (\ref{schrodinger}) by showing that a necessary and sufficient condition for this is that $\psi_0(t)$ satisfies an integral equation.
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The existence of the solution $\psi(x,t)$ for all $x$ and $t$ then follows from the proof that this integral equation has a unique solution, which we provide.
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Expressions for $\psi$ and for the current $j(x,t)$ are given by explicit integrals involving $\psi_0(t)$ \cite{CCe}.
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These can be evaluated numerically.
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To do so accurately for both short and moderate times, we developed a numerical scheme which goes beyond the Crank-Nicolson algorithm \cite{CN47}, see section\,\ref{Sec3}.
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\bigskip
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\indent $\psi(x,t)$ has the long time form $e^{-i\frac12k^2t}\mathcal U(x,t)$, where $\mathcal U$ is (up to a phase) the periodic in time solution of (\ref{schrodinger}) derived by Faisal et al \cite{FKS05,ZL16}.
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We note that Faisal et al. did not prove the existence of a solution to their infinite set of equations.
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Instead, they solved numerically a truncated set of these equations.
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Our results prove the existence of such a solution.
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\indent The approach to this asymptotic form $\mathcal U$ goes like $t^{-\frac32}$.
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$\mathcal{U}(x,t)$ consists of resonance terms which can be associated, as was done in \cite{FKS05}, with the absorption (emission) of different number of photons, see Section\,\ref{longtime}.
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These resonances show up dramatically when considering the dependence of the average current on $\omega$ in the vicinity of $\omega_c=W$, as seen in early experiments on the photoelectric effect where light with frequency $\omega>\omega_c$ was necessary to get electron emission.
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\section{Existence of solutions of the Schr\"odinger equation}
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\indent Here we give an outline of the proof derived in \cite{CCe}. To simplify the notations we rescale: let
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\begin{equation}\label{rescale}
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\bar t=\omega t,\ \ \bar x=\sqrt{2\omega}x,\ \ \bar U=U\omega^{-1},\ \ \bar E=E\omega^{-3/2}2^{-1/2}
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\end{equation}
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Equation (\ref{schrodinger}) becomes
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\begin{equation}\label{eq12}
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i\partial_{\bar t}\psi(\bar x,\bar t)=-\partial^2_{\bar x}\psi(\bar x,\bar t)+\Theta(\bar x)\left( \bar U-2\bar E \bar x\cos(\bar t)\right)\psi(\bar x,\bar t)
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\end{equation}
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As mentioned earlier, we will solve (\ref{eq12}) with the general initial condition
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$\psi(\bar x,0):=f(\bar x)$ separately for $\bar x<0$, $\psi_-(\bar x,\bar t)$ and for $\bar x>0$, $\psi_+(\bar x,\bar t)$, and then match the values of $\psi_\pm(0,\bar t)$ and $\partial_{\bar x}\psi_\pm(0,\bar t)$.
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\bigskip
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\indent To obtain these solutions we first go from $\bar x$ to Fourier space.
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We write
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\begin{equation}
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\hat\psi(\xi,\bar t)=\frac1{\sqrt{2\pi}}\int_{-\infty}^\infty d\bar x\ e^{-i\bar x\xi}\psi(\bar x,\bar t)
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=\hat\psi_-(\xi,\bar t)+\hat\psi_+(\xi,\bar t)
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\end{equation}
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where $\hat\psi_\pm$ is the half-line Fourier transform along $\pm \bar x>0$.
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\bigskip
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||||
\indent The equation for $\hat\psi_-(\xi,\bar t)$ has the form
|
||||
\begin{equation}\label{eq5}
|
||||
i\frac{\partial \hat{\psi}_-}{\partial\bar t}=\xi^2 \hat{\psi}_-- \frac1{\sqrt{2\pi}} \psi_{\bar x,0}(\bar t)-i\xi \frac1{\sqrt{2\pi}} \psi_0(\bar t)
|
||||
\end{equation}
|
||||
where
|
||||
\begin{equation}
|
||||
\psi_0(\bar t):=\psi(0,\bar t)
|
||||
,\quad
|
||||
\psi_{\bar x,0}(\bar t):=\partial_{\bar x}\psi(0,\bar t)
|
||||
\end{equation}
|
||||
are treated as unknown functions to be determined later by the matching conditions.
|
||||
The solution of (\ref{eq5}) is given by
|
||||
\begin{equation} \label{psim}
|
||||
\hat{\psi}_-(\xi,\bar t)= {\rm e}^{-i\xi^2\bar t}\left\{ C_-(\xi) + \frac1{\sqrt{2\pi}} \int_0^{\bar t} {\rm e}^{i\xi^2\bar s}\ \left[ i\psi_{\bar x,0}(\bar s)-\xi \psi_0(\bar s) \right]\, d\bar s\right\}
|
||||
\end{equation}
|
||||
where
|
||||
$C_-(\xi)=\int_{-\infty}^0{\rm e}^{-i\bar x\xi}f(\bar x)\, d\bar x$.
|
||||
Inverting the Fourier transform we obtain, for all $\bar x<0$,
|
||||
\begin{equation}\label{psiminus}
|
||||
{\psi}_-(\bar x,\bar t)=h_-(\bar x,\bar t)+ \frac i{{2\pi}} \int_0^{\bar t} d\bar s\, \psi_{\bar x,0}(\bar s) H_0(\bar t-\bar s,\bar x)+ \frac i{{2\pi}} \int_0^{\bar t} d\bar s\, \psi_0(\bar s) \, \partial_{\bar x}H_0(\bar t-\bar s,\bar x)
|
||||
\end{equation}
|
||||
where
|
||||
$$
|
||||
h_-(\bar x,\bar t) =\frac 1{{2\pi}}\int_{-\infty}^0 f(\bar y) H_0(\bar t,\bar x-\bar y)\, d\bar y,
|
||||
\quad
|
||||
H_0(\bar t,\bar r)= \frac {\sqrt{\pi}}{\sqrt{i}{\sqrt{\bar t}}} {\rm e}^{\frac{i\bar r^2}{4\bar t}}
|
||||
$$
|
||||
\bigskip
|
||||
|
||||
\indent The equation for $\hat{\psi}_+(\xi,\bar t)$ is given by
|
||||
$$i\frac{\partial \hat{\psi}_+}{\partial\bar t}=-i 2\bar E \cos(\bar t)\, \frac{\partial \hat{\psi}_+}{\partial \xi} +\left( \xi^2+\bar U\right) \hat{\psi}_+(\xi,\bar t) + \frac1{\sqrt{2\pi}} \psi_{\bar x,0}(\bar t)+i\xi \frac1{\sqrt{2\pi}} \psi_0(\bar t) $$
|
||||
Solving for $\hat\psi_+(\xi,\bar t)$ and inverting the Fourier transforms, we obtain
|
||||
\begin{equation}\begin{array}{>\displaystyle c}\label{calcpsip}
|
||||
\psi_+(\bar x,\bar t)=h_+(\bar x,\bar t)+\\
|
||||
\frac1{{2\pi}} {\rm e}^{2i\bar E \bar x\sin(\bar t)}\int_{-\infty}^{\infty} du\,{\rm e}^{i\bar xu-\Phi(u,\bar t)} \int_0^{\bar t} \, {\rm e}^{\Phi(u,\bar s)}\left[ -i \psi_{\bar x,0}(\bar s)+2\bar E\sin\bar s\, \psi_0(\bar s)\right]\, d\bar s\\
|
||||
+ \frac1{{2\pi}} {\rm e}^{2i\bar E \bar x\sin(\bar t)}\int_{-\infty}^{\infty} du\,{\rm e}^{i\bar xu-\Phi(u,\bar t)} \int_0^{\bar t} \, {\rm e}^{\Phi(u,\bar s)}\,u\, \psi_0(\bar s)d\bar s
|
||||
\end{array}\end{equation}
|
||||
where
|
||||
\begin{equation}\begin{array}{>\displaystyle c}
|
||||
\Phi(u,\bar t)=i\left[ (u^2 +\bar U+2\bar E^2)\bar t - 4\bar E u \cos(\bar t) -\bar E^2 \sin(2\bar t) \right], \\
|
||||
h_+(\bar x,\bar t)=\frac 1{2\sqrt{i \pi }}{\rm e }^{2i\bar x\bar E\sin(\bar t)-i(\bar U+2\bar E^2)\bar t+i\bar E^2\sin2\bar t}\int_0^{\infty }d\bar y\, f(\bar y)\, \frac 1{\sqrt{\bar t}}\,{\rm e}^{\frac{i(\bar x-\bar y-4\bar E+4\bar E\cos(\bar t))^2}{4\bar t}}
|
||||
\end{array}\end{equation}
|
||||
\bigskip
|
||||
|
||||
\indent Taking now the limit $\bar x\to0$ from left and right in (\ref{psiminus}) and in (\ref{calcpsip}) and setting $\psi_-(0,\bar t)=\psi_+(0,\bar t)$, and similarly for $\partial_{\bar x}\psi_\pm $ we obtain (in fact $\psi_-(0,\bar t)=\psi_0(\bar t)=\psi_+(0,\bar t)$ implies that $\partial_{\bar x}\psi_-(0,\bar t)=\partial_{\bar x}\psi_+(0,\bar t)$) one equation with the only unknown function $\psi_0(\bar t)$, which has to satisfy the integral equation
|
||||
\begin{equation}\begin{array}{>\displaystyle c}\label{eqcontr}
|
||||
\psi_0(\bar t)= h_+(0,\bar t)+ h_-(0,\bar t) -\frac{1}{\pi}\int_0^{\bar t}\left( \int_0^{\bar s} \frac{h_-(0,\bar s')}{\sqrt{\bar s-\bar s'}}\, d\bar s'\right) \, G_1(\bar s,\bar t)\,d\bar s\\
|
||||
+\frac{1}{2\pi}\int_0^{\bar t} \left( \int_0^{\bar s} \frac{\psi_0(\bar s')}{\sqrt{\bar s-\bar s'}}\, d\bar s'\right) \, G_1(\bar s,\bar t)\, d\bar s \\
|
||||
+\frac{\bar E}{\sqrt{i\pi}}\int_0^{\bar t} d\bar s \, \,\psi_0(\bar s)\, \frac 1{\sqrt{\bar t-\bar s}}\, \left( \sin\bar s\, + \frac{ \cos(\bar t)- \cos(\bar s)}{\bar t-\bar s}\right) \,{\rm e}^{iF_0(\bar s,\bar t)}
|
||||
\end{array}\end{equation}
|
||||
where
|
||||
$$G_1(\bar s,\bar t)=\frac d{d\bar s}\frac{e^{iF_0(\bar s,\bar t)}-1}{\sqrt{\bar t-\bar s}}$$
|
||||
with
|
||||
\begin{equation}\label{Fzero}
|
||||
F_0(s,\bar t)=\frac{4\bar E^2 (\cos(\bar t)- \cos(\bar s))^2}{\bar t-\bar s} -(\bar U_2+2\bar E^2)(\bar t-\bar s) +\bar E^2(\sin 2\bar t-\sin 2\bar s)
|
||||
\end{equation}
|
||||
We then prove that the integral equation (\ref{eqcontr}) has a unique solution, which implies that (\ref{eq12}) does as well.
|
||||
\bigskip
|
||||
|
||||
\indent Setting the initial condition $f(\bar x)=\varphi_1(\bar x)$ (obtained from (\ref{initial}) after the rescaling (\ref{rescale}))
|
||||
we obtain explicit functions in equation (\ref{eqcontr}) for $\psi_0(\bar t)$,
|
||||
\begin{equation}\label{hminspec}
|
||||
h_-(0,\bar t)= {{\rm e}^{-i{\bar k}^{2}\bar t}}\,\frac12\, \left[ 1+{\rm erf} \left( -i^{3/2}\bar k\sqrt {\bar t}\right) \right]
|
||||
-R_0\, {{\rm e}^{-i{k}^{2}\bar t}}\,\frac12\, \left[ -1+{\rm erf} \left( -i^{3/2} \bar k\sqrt {\bar t}\right) \right]
|
||||
\section{Solution of the Schr\"odinger equation}\label{sec:math}
|
||||
\indent We solve (\ref{schrodinger}) by using the one sided Fourier transforms $\hat{\psi}_-(\xi,t)=\frac{1}{\sqrt{2\pi}}\int_{-\infty}^0{\rm e}^{-i\xi x}\psi(x,t)\, dx$ and $\hat{\psi}_+(\xi,t)=\frac{1}{\sqrt{2\pi}}\int_0^{\infty}{\rm e}^{-i\xi x}\psi(x,t)\, dx$. These satisfy the equations
|
||||
\begin{equation}\label{A}
|
||||
i\frac{\partial \hat{\psi}_-(\xi,t)}{\partial t}-\frac{\xi^2}2 \hat{\psi}_
|
||||
-= \frac1{\sqrt{2\pi}} \frac{\partial\psi}{\partial y}(0,t)-i\xi \frac1{\sqrt{2\pi}} \psi(0,t)
|
||||
\end{equation}
|
||||
and
|
||||
\begin{equation}\begin{array}{>\displaystyle c}\label{hpluspec}
|
||||
h_+(0,\bar t)= T_0\,\exp[{-i(\bar U+2\bar E^2)\bar t+i\bar E^2\sin 2\bar t-4\,\bar E \alpha\,\cos\bar t +i{\alpha}^{2}\bar t+4\,\bar E \alpha}] \times \\
|
||||
\frac 1{2} \left[1- {\rm erf} \left(2\,i^{3/2}\bar E\frac{\cos\bar t-1}{\sqrt {\bar t}}+ \alpha \sqrt{i\bar t} \right) \right]
|
||||
\end{array}\end{equation}
|
||||
where
|
||||
$$\bar k=k/\sqrt{2\omega},\ \ \ \alpha=\sqrt{\bar U-\bar k^2},\ \ \ 1+R_0=T_0=\frac{2i\bar k}{i\bar k-\sqrt{\bar U-\bar k^2}}.$$
|
||||
\begin{multline}\label{B}
|
||||
i\frac{\partial \hat{\psi}_+(\xi,t)}{\partial t}+ i \frac E2 \cos (\omega t)\, \frac{\partial \hat{\psi}_+}{\partial \xi}
|
||||
-\left(\frac{\xi^2}2+U\right) \hat{\psi}_+(\xi,t) \\=
|
||||
\frac1{\sqrt{2\pi}}\frac{\partial\psi}{\partial x}(0,t) +i\xi \frac1{\sqrt{2\pi}} \psi(0,t)
|
||||
\end{multline}
|
||||
Both (\ref{A}) and (\ref{B}) admit explicit solutions for initial values $\hat\psi_\pm(\xi,0)$ and specified boundary values $\psi(0,t)$ and $\partial_x\psi(0,t)$, see the Appendix. The continuity conditions for $\psi$ and $\partial_x\psi$ at $x=0$ then lead to an integral equation for $\psi(0,t)$ of the form
|
||||
\begin{equation}
|
||||
\label{eq:inteq}
|
||||
\psi(0,t)=h(t)+L\psi(0,t)
|
||||
\end{equation}
|
||||
where $L$ is some compact integral operator whose expression is rather involved, see the appendix, and $h(t)$ is a function of the initial condition $\psi(x,0)$. We prove the existence and uniqueness of a physical solution of (\ref{eq:inteq}) for all $t>0$, by showing that $L$ is a contraction.
|
||||
Given that solution $\psi(0,t)$, we can obtain $\psi(x,t)$ for all $x$ by direct integration.
|
||||
To evaluate the solution numerically for the initial condition (\ref{initial}), we expand $\psi(0,t)$ in a Chebyshev polynomial series and identify the coefficients of this expansion. The complexity of this integral operator $L$ results in complex behavior of its solutions as discussed in the sequel.
|
||||
The full mathematical proof of the existence and uniqueness of the solution of (\ref{schrodinger}) will be presented separately \cite{CCe}.
|
||||
|
||||
\section{Short time behavior: approach to the stationary state}\label{Sec3}
|
||||
\indent We carried out numerical solution of (\ref{eqcontr}) using (\ref{hminspec}) and (\ref{hpluspec}) for a variety of values of $E$.
|
||||
To compare with the work in \cite{YGR11}, we take $\frac {\hbar^2k^2}{2m}=\mathcal E_F=4.5$\,eV, $W=5.5$\,eV.
|
||||
%\section{Long time behavior: approach to the stationary state}\label{sec:longtime}
|
||||
%$\psi(x,t)$ has the long time form $e^{-i\frac12k^2t}\mathcal U(x,t)$, where $\mathcal U$ is (up to a phase) the periodic in time solution of (\ref{schrodinger}) derived by Faisal et al \cite{FKS05,ZL16}.
|
||||
%Faisal et al. conjectured the existence of a solution to their infinite set of equations, and computed a solution for a truncated subset of these equations numerically.
|
||||
%Our results prove the existence of such a solution.
|
||||
%
|
||||
%\indent The wavefunction approaches its asymptotic form $\mathcal U$ like $t^{-\frac32}$.
|
||||
%$\mathcal{U}(x,t)$ consists of resonance terms which can be associated, as was done in \cite{FKS05}, with the absorption (emission) of different number of photons.
|
||||
%These resonances show up dramatically when considering the dependence of the average current on $\omega$ in the vicinity of $\omega_c=W$, as seen in Figure \ref{fig:omega} and in experiments on the photoelectric effect where light with frequency $\omega>\omega_c$ is necessary to get electron emission \cite{Mi16}.
|
||||
|
||||
\section{Short time behavior}\label{Sec3}
|
||||
\indent We carried out the numerical solution of the integral equation for $\psi_0(t)$ (\ref{eq:inteq}) with initial condition $\varphi_0(x)$ given in (\ref{initial}), using an exponentially convergent algorithm.
|
||||
The numerical computation is based on expressing the solution $\psi_0(t)$ of (\ref{eq:inteq}) in terms of Chebyshev polynomials.
|
||||
Since this solution becomes periodic at long times, it is actually convenient to first split time into small intervals, and expand $\psi_0(t)$ into Chebyshev polynomials in each interval.
|
||||
Then, to compute the right side of (\ref{eq:inteq}), we must compute integrals of $\psi_0(t)$, which we carry out using Gauss quadratures.
|
||||
Once that is done, (\ref{eq:inteq}) is approximated (by truncating the Chebyshev expansion and the Gauss quadratures) by a finite linear system of equations, which can be solved easily.
|
||||
One has to pay attention to make sure that this approximation is good.
|
||||
In this work, we have striven to ensure that the approximation converges to the exact solution exponentially fast as the truncations of the Chebyshev expansion and Gauss-quadratures are removed.
|
||||
This is not entirely trivial, as both $\psi_0$ and $L$ have square root singularities, so the Chebyshev polynomial expansion and the Gauss quadratures have to be adjusted to take these into account.
|
||||
\medskip
|
||||
|
||||
\indent We take $\frac {\hbar^2k^2}{2m}=\mathcal E_F=4.5$\,eV, $W=5.5$\,eV.
|
||||
Unless otherwise specified, we also take $\omega=1.55\ \mathrm{eV}$.
|
||||
The laser period $\tau=\frac{2\pi}\omega$ is then equal to $2.7\ \mathrm{fs}$.
|
||||
\bigskip
|
||||
\medskip
|
||||
|
||||
\indent The details of the numerical algorithms, which take into account the singular behavior of $\psi(x,t)$ at $x=0$ and $t=0$, will be given in a separate publication.
|
||||
\bigskip
|
||||
|
||||
\indent Figure \ref{fig:wavefunction} shows the real and imaginary parts of $e^{i\frac{k^2}2t}\psi_0(t)$, as well as $|\psi_0(t)|^2$ and the normalized current $\frac1kj(0,t)$.
|
||||
While $|\psi_0|^2$ seems more in phase with the real part of$e^{i\frac{k^2}2t}\psi_0$, the current looks more in phase with the imaginary part.
|
||||
\indent Figure \ref{fig:wavefunction} shows the density at the interface $|\psi_0(t)|^2$.
|
||||
The maxima and minima of the density are approximately in phase with the field.
|
||||
Figure \ref{fig:current} shows the values of the current $j(0,t)$ passing through the origin as a function of time for different strengths of the field, all at $\omega=1.55$\, eV.
|
||||
We see there a change of behavior as $E$ increases from $E=1$\,V/nm to $E=30$\,V/nm (the Keldysh parameter $\gamma=\frac{2\omega}E\sqrt W$ goes from 18.6 to 0.62).
|
||||
For large values of $E$, fast oscillations appear, which become faster and larger as $E$ grows.
|
||||
The oscillatory behavior within one period for strong fields is also observed in the approximate solution \cite{YGR11}, though the details vary.
|
||||
We have no simple physical explanation for these fast oscillations.
|
||||
They do not fit in with the ``simple three step'' scenario \cite{KSK92,Co93,KLe18}.
|
||||
In Figure \ref{fig:current+}, the current is plotted for various values of $\omega$.
|
||||
It is seen there that the fast oscillations appear only for small values of $\omega$.
|
||||
It is also apparent that the frequency of these oscillations is not a function of just the Keldysh parameter.
|
||||
In Figure \ref{fig:current-x}, we show a plot of the current for positive values of $x$, and see that the fast oscillatory behavior within one period is strongly damped as $x$ increases.
|
||||
The fact that the electrons cross the surface at different phases of the field does not fit in with the ``simple man'' scenario \cite{KSK92,Co93,KLe18}, where electrons are ejected out of the metal only when the field is positive, or even only when the field is at its maximum.
|
||||
These oscillations at $x=0$ are also observed in the approximate solution \cite{YGR11}, though the details vary.
|
||||
We note that the height of the first maximum is linear in $E$, while its location is almost independent of $E$.
|
||||
\bigskip
|
||||
Note also that the rapid oscillations occur mostly when the field is increasing.
|
||||
In the Conclusions we further discuss these oscillations and their possible link to the physics of this process.
|
||||
\medskip
|
||||
|
||||
\begin{figure}
|
||||
\includegraphics[width=8cm]{real.pdf}
|
||||
\hfill
|
||||
\includegraphics[width=8cm]{imag.pdf}
|
||||
\par\penalty10000\bigskip\penalty10000
|
||||
\includegraphics[width=8cm]{density.pdf}
|
||||
\hfill
|
||||
\includegraphics[width=8cm]{current.pdf}
|
||||
\caption{
|
||||
The real (a) and imaginary (b) parts of $e^{i\frac{k^2}2t}\psi_0(t)$ the density (c) and the current (d) as a function of $\frac{t\omega}{2\pi}$ for 3 periods, with $E=15\ \mathrm V\cdot\mathrm{nm}^{-1}$, $\omega=1.55\ \mathrm{eV}$.
|
||||
The dotted line represents the phase of the field: $\cos(\omega t)$.
|
||||
The density $|\psi_0|^2$ (recall that $\psi_0(t)\equiv\psi(0,t)$ is the wavefunction at $x=0$) as a function of $\frac{t\omega}{2\pi}$ for 3 periods, with $E=15\ \mathrm V\cdot\mathrm{nm}^{-1}$, $\omega=1.55\ \mathrm{eV}$.
|
||||
The dotted line is the graph of $\cos(\omega t)$ (not to scale).
|
||||
}
|
||||
\label{fig:wavefunction}
|
||||
\end{figure}
|
||||
|
|
@ -285,116 +192,140 @@ We note that the height of the first maximum is linear in $E$, while its locatio
|
|||
\begin{figure}
|
||||
\includegraphics[width=8cm]{current01.pdf}
|
||||
\hfill
|
||||
\includegraphics[width=8cm]{current05.pdf}
|
||||
\par\penalty10000\bigskip\penalty10000
|
||||
\includegraphics[width=8cm]{current18.pdf}
|
||||
\includegraphics[width=8cm]{current15.pdf}
|
||||
\hfill
|
||||
\includegraphics[width=8cm]{current30.pdf}
|
||||
\caption{
|
||||
The normalized current $\frac jk$ as a function of $\frac{t\omega}{2\pi}$ for $\omega=1.55\ \mathrm{eV}$ and various values of the electric field: $E=1,\ 5,\ 18.6,\ 30\ \mathrm{V}\cdot\mathrm{nm}^{-1}$.
|
||||
The Keldysh parameter $\gamma=\frac{2\omega}E\sqrt W$ for these fields is, respectively, $18.6$, $3.73$, $1.00$ and $0.621$.
|
||||
The dotted line represents the phase of the electric field: $\cos(\omega t)$.
|
||||
The normalized current $\frac jk$ at the interface (recall that we are using atomic units, so $\frac jk$ is dimensionless) as a function of $\frac{t\omega}{2\pi}$ for $\omega=1.55\ \mathrm{eV}$ and three values of the electric field: $E=1,\ 15,\ 30\ \mathrm{V}\cdot\mathrm{nm}^{-1}$.
|
||||
The Keldysh parameter $\gamma=\frac{2\omega}E\sqrt W$ for these fields is, respectively, $18.6$, $1.24$ and $0.621$.
|
||||
The dotted line is the graph of $\cos(\omega t)$ (not to scale).
|
||||
As the field increases, fast oscillations in the current appear.
|
||||
These fast oscillations mostly occur while the field is increasing.
|
||||
}
|
||||
\label{fig:current}
|
||||
\end{figure}
|
||||
|
||||
\begin{figure}
|
||||
\includegraphics[width=8cm]{current-k621.pdf}
|
||||
\hfill
|
||||
\includegraphics[width=8cm]{current-k124.pdf}
|
||||
\caption{
|
||||
The normalized current $\frac jk$ at the interface as a function of $\frac{t\omega}{2\pi}$ for two values of the Keldysh parameter.
|
||||
In (a), $\gamma=0.621$, the blue curve has $E=30\ \mathrm{V}\cdot\mathrm{nm}^{-1}$ and $\omega=1.55\ \mathrm{eV}$, and the red curve has $E=15\ \mathrm{V}\cdot\mathrm{nm}^{-1}$ and $\omega=0.755\ \mathrm{eV}$.
|
||||
In (b), $\gamma=1.24$, the blue curve has $E=15\ \mathrm{V}\cdot\mathrm{nm}^{-1}$ and $\omega=1.55\ \mathrm{eV}$, and the red curve has $E=7.5\ \mathrm{V}\cdot\mathrm{nm}^{-1}$ and $\omega=0.755\ \mathrm{eV}$.
|
||||
At fixed $E$, the frequency of the oscillations decreases with $\omega$ (compare the red curve in (a) with the blue curve in (b)).
|
||||
However, this frequency does not only depend on the Keldysh parameter.
|
||||
}
|
||||
\label{fig:current+}
|
||||
\end{figure}
|
||||
|
||||
\begin{figure}
|
||||
\includegraphics[width=8cm]{current-x.pdf}
|
||||
\caption{
|
||||
The normalized current $\frac jk$ as a function of $\frac{t\omega}{2\pi}$ at positive $x$.
|
||||
The parameters here are $E=30\ \mathrm{V}\cdot\mathrm{nm}^{-1}$ and $\omega=1.55\ \mathrm{eV}$, and the values of $x$ are $0.12\ \mathrm{nm}$ (red), $0.24\ \mathrm{nm}$ (green) and $0.37\ \mathrm{nm}$ (purple).
|
||||
The fast oscillations die down as $x$ gets larger.
|
||||
}
|
||||
\label{fig:current-x}
|
||||
\end{figure}
|
||||
|
||||
\indent In Figure \ref{fig:cn}, we show a comparison of our solution with the results obtained from a direct solution of (\ref{schrodinger}) via the Crank-Nicolson algorithm.
|
||||
The agreement, especially for the location of the maxima and minima after very early times is very good.
|
||||
At short times, however, the agreement is not so good.
|
||||
It is not so, however, for very short times.
|
||||
This is expected since the Crank-Nicolson scheme is based on approximating derivatives by finite differences.
|
||||
However, at short times, $\psi(0,t)\sim t^{\frac32}$, which has a singular second derivative at $0$, so $\partial_t\psi$ is poorly approximated at short times by finite differences.
|
||||
However, at short times, $\psi(0,t)\sim t^{\frac32}$, which has a singular second derivative at $0$, so $\partial_t\psi$ is poorly approximated by finite differences.
|
||||
The fact that the result of the Crank-Nicolson algorithm is different at short times affects the values at later times, as the initial error effectively changes the initial condition.
|
||||
The agreement at the end of one period is still rather good, indicating that the behavior of the solution behaves weakly on the initial condition.
|
||||
|
||||
Note, also, that the Crank-Nicolson method requires a cut-off in $x$, restricting $\psi(x,t)$ to $x\in[-a,a]$.
|
||||
This causes distortions in $\psi$ due to reflections from these artificial boundaries, and so can only be used for short times (this can be avoided by using non-local boundary conditions, such as ``transparent boundary conditions'').
|
||||
\bigskip
|
||||
This causes distortions in $\psi$ due to reflections from these artificial boundaries, and so can only be used for short times (reflections can be avoided by using non-local boundary conditions, such as ``transparent boundary conditions'').
|
||||
\medskip
|
||||
|
||||
\begin{figure}
|
||||
\includegraphics[width=8cm]{cn.pdf}
|
||||
\hfill
|
||||
\includegraphics[width=8cm]{cn_short.pdf}
|
||||
\caption{
|
||||
The current computed with our method (blue, color online), compared with the Crank-Nicolson algorithm (red), for $\omega=1.55\ \mathrm{eV}$ and $E=15\ \mathrm{V}\cdot\mathrm{nm}^{-1}$.
|
||||
The maxima and minima seem to occur at the same time, and the agreement is somewhat good for $t>\frac\pi\omega$.
|
||||
The graph on the right focuses on short times, for which the Crank-Nicolson algorithm produces a different, and quite surprising result: the current initially shoots down to negative values before rising back up, but the field is initially positive, which should drive the current up, not down.
|
||||
The discrepancy is due to the fact that the wavefunction is singular at $t=0$ (it has a divergent second derivative), and that the Crank-Nicolson algorithm approximates derivatives using finite differences, which is good only for regular functions.
|
||||
The maxima and minima seem to occur at the same time, and the agreement is pretty good for $t>\frac\pi\omega$.
|
||||
The inset focuses on short times, for $\frac{t\omega}{2\pi}<0.0005$, for which the Crank-Nicolson algorithm produces a different, and unphysical result: the current initially shoots down to negative values before rising back up.
|
||||
}
|
||||
\label{fig:cn}
|
||||
\end{figure}
|
||||
|
||||
\indent Also shown in the figures is the running average of the current
|
||||
|
||||
\indent In Figure \ref{fig:avgcurrent}, we plot the running average of the current
|
||||
\begin{equation}
|
||||
\left<j\right>_t:=\frac1\tau\int_{t-\tau}^t j(0,t)
|
||||
\left<j\right>_t:=\frac1\tau\int_{t-\tau}^tds\ j(0,s)
|
||||
,\quad
|
||||
\tau:=\frac{2\pi}\omega
|
||||
.
|
||||
\end{equation}
|
||||
It is seen there that while the current appears to approach its long time value rather rapidly it does not do so fully until much later.
|
||||
As seen in Figure \ref{fig:avgcurrent}, where we plot $\left<j\right>$ for $\omega=6\ \mathrm{eV}$, $E=10\ \mathrm{V}\cdot\mathrm{nm}^{-1}$, $\gamma=9.6$, $\left<j\right>_t$ is still not all that close to its asymptotic value even when $t\approx48\tau$.
|
||||
\bigskip
|
||||
We plot $\left<j\right>_t$ at $x=0$ for $\omega=6\ \mathrm{eV}$, $E=10\ \mathrm{V}\cdot\mathrm{nm}^{-1}$, $\gamma=9.6$.
|
||||
It is seen there that the relative deviation of $\left<j\right>_t$ from its constant asymptotic value, described in section \ref{longtime}, remains significant even when $t\approx48\tau$.
|
||||
\medskip
|
||||
|
||||
\indent The rate of the decay of the average current to its asymptotic value is evaluated in Figure \ref{fig:decay}.
|
||||
In order to compute this rate without having to guess the asymptotic value, we proceed as follows.
|
||||
At the end of every laser period $t_n=\frac{2\pi}\omega n$, we compute the minimal value $\mu_n$ and maximal value $M_n$ of the average current in the period $(\frac{2\pi}\omega(n-1),\frac{2\pi}\omega n]$.
|
||||
The plot shoes $M_n-\mu_n$ as a function of $t$, and shows that $\left<j\right>_t\approx\left<j\right>_\infty+g(t)t^{-\frac32}$, where $g(t)$ is bounded and asymptotically constant.
|
||||
\bigskip
|
||||
The plot shows $M_n-\mu_n$ as a function of $t$, and shows that $\left<j\right>_t\approx\left<j\right>_\infty+g(t)t^{-\frac32}$, where $g(t)$ is bounded and asymptotically constant.
|
||||
This is consistent with the exact result in section \ref{longtime}.
|
||||
\medskip
|
||||
|
||||
\begin{figure}
|
||||
\includegraphics[width=8cm]{avgcurrent.pdf}
|
||||
\hfill
|
||||
\includegraphics[width=8cm]{avgcurrent_zoom.pdf}
|
||||
\hfil\includegraphics[width=8cm]{avgcurrent.pdf}
|
||||
\caption{
|
||||
The normalized average current $\frac1k\left<j\right>_t$ as a function if $\frac{t\omega}{2\pi}$ for $\omega=6\ \mathrm{eV}$ and $E=10\ \mathrm{V}\cdot\mathrm{nm}^{-1}$.
|
||||
The two plots show the same data, but the first one focuses on times between the 12th and 48th period.
|
||||
The normalized average current $\frac1k\left<j\right>_t$ as a function of $\frac{t\omega}{2\pi}$ at $x=0$ (blue) and $x=0.37\ \mathrm{nm}$ (red) for $\omega=6\ \mathrm{eV}$ and $E=10\ \mathrm{V}\cdot\mathrm{nm}^{-1}$.
|
||||
The inset shows the same data, restricted to between the 12th and 48th period.
|
||||
Here, $\omega$ is large enough that absorbing one photon suffices to overcome the work function.
|
||||
Even after 48 periods, the average current has not converged to its asymptotic value.
|
||||
Even after 48 periods the average current has not converged to its asymptotic value.
|
||||
}
|
||||
\label{fig:avgcurrent}
|
||||
\end{figure}
|
||||
|
||||
\begin{figure}
|
||||
\hfil\includegraphics[width=8cm]{decay.pdf}
|
||||
\hfil\includegraphics[width=9cm]{decay.pdf}
|
||||
\caption{
|
||||
The convergence rate to the asymptote of the average current as a function of $\frac{t\omega}{2\pi}$ on a log-log plot for $\omega=6$ and $E=10\ \mathrm{V}\cdot\mathrm{nm}^{-1}$.
|
||||
The convergence rate to the asymptote of the average current as a function of $\frac{t\omega}{2\pi}$ on a log-log plot for $\omega=6\ \mathrm{eV}$ and $E=10\ \mathrm{V}\cdot\mathrm{nm}^{-1}$.
|
||||
The dots are computed at the end of each period $t_n=\frac{2\pi}\omega n$, and their value is the difference between the maximun $M_t$ and the minimum $\mu_t$ of the normalized average current $\frac1k\left<j\right>_t$ in the period immediately preceding $t_n$.
|
||||
The red line is a plot of $0.0030\times(\frac{t\omega}{2\pi})^{-\frac32}$, which fits the data rather well.
|
||||
}
|
||||
\label{fig:decay}
|
||||
\end{figure}
|
||||
|
||||
\indent In Figure \ref{fig:omega}, we show an estimate of the asymptotic average current as a function of $\omega$ in the vicinity of the one-photon threshold $\omega_c=W$ for $E=10\ \mathrm{V}\cdot\mathrm{nm}^{-1}$.
|
||||
As we argued above, the average current converges slowly to its asymptotic value.
|
||||
In order to estimate this asymptotic value without computing the current at very large times, we actually compute the average of the average current over a laser period:
|
||||
\indent In Figure \ref{fig:omega}, we show an estimate of the asymptotic average current as a function of $\omega$ in the vicinity of the one-photon threshold $\omega_c=W+\frac{E^2}{4\omega^2}$ for $E=3,10,30\ \mathrm{V}\cdot\mathrm{nm}^{-1}$.
|
||||
In order to reduce the fluctuations and estimate the long-time average current, we took a second average, and computed the average over a laser period of the average current, defined as
|
||||
\begin{equation}
|
||||
\left<\left<j\right>\right>:=\frac1\tau\int_{T-\tau}^T dt\ \left<j\right>_t
|
||||
.
|
||||
\end{equation}
|
||||
By dividing the current by $\epsilon^2$, we see that the the average of the average of the current is proportional to $\epsilon^2$.
|
||||
We see that there is a steep increase in $\left<\left<j\right>\right>$ as $\omega$ increases past $\omega_c$.
|
||||
This is precisely what is observed in experiments on the photoelectric effect, where the emission of electrons from the metal surface has such a threshold \cite{Mi16}.
|
||||
This became a key element in Einstein's ansatz of localized photons.
|
||||
Here, in the semi-classical treatment of the laser field, this phenomenon appears as a resonance.
|
||||
The ponderomotive term $\frac{E^2}{4\omega^2}$, which appears in the photon energy, see below, is negligible compared to the work function $W$.
|
||||
\bigskip
|
||||
Here, in the classical treatment of the laser field, this phenomenon appears as a consequence of the quantum treatment of the electrons.
|
||||
It shows that, despite it simplicity, this model captures essential features of the physical phenomena.
|
||||
\medskip
|
||||
|
||||
\begin{figure}
|
||||
\hfil\includegraphics[width=8cm]{omega.pdf}
|
||||
\caption{
|
||||
The average of the average of the normalized current $\frac1k\left<\left<j\right>_t\right>$ after 12 periods as a function of $\omega$, for $E=10\ \mathrm{V}\cdot\mathrm{nm}^{-1}$.
|
||||
After 12 periods, the average current $\left<j\right>_t$ is still fluctuating quite a lot, so, in order to eliminate these fluctuations and get closer to the asymptotic value $\left<j\right>_\infty$, we average the average current over a laser period.
|
||||
The average of the average of the current $\frac1{\epsilon^2}\left<\left<j\right>_t\right>$ after 12 periods as a function of $\omega-\omega_c$, for various values of the field: $E=3\ \mathrm{V}\cdot\mathrm{nm}^{-1}$ (blue), $E=10\ \mathrm{V}\cdot\mathrm{nm}^{-1}$ (red), $E=30\ \mathrm{V}\cdot\mathrm{nm}^{-1}$ (green).
|
||||
We see a sharp transition as $\omega$ crosses $\omega_c$.
|
||||
}
|
||||
\label{fig:omega}
|
||||
\end{figure}
|
||||
|
||||
\section{Long time behavior of $\psi(x,t)$}\label{longtime}
|
||||
\indent The long time behavior of the system is given by the poles of the Laplace transform
|
||||
$$\hat{\psi}(x,p)=\int_0^{\infty}{\rm e}^{-pt} \psi(x,t)\, dt$$
|
||||
\begin{equation}
|
||||
\hat{\psi}(x,p)=\int_0^{\infty}dt\ e^{-pt} \psi(x,t)
|
||||
\end{equation}
|
||||
on the imaginary axis, as can be seen by taking the inverse Laplace transform
|
||||
\begin{equation}
|
||||
\psi(x,t)=\int_{-i\infty}^{i\infty}dp\ e^{pt}\hat\psi(x,p)
|
||||
.
|
||||
\end{equation}
|
||||
Other poles, which necessarily have negative real parts, give rise to exponentially decaying terms while branch cuts generally contribute $t^{-\frac32}$ terms to the approach to the asymptotic state.
|
||||
As mentioned earlier, the time asymptotic of $\psi$ is of the form
|
||||
where the path of integration can be deformed to get contributions only from poles and branch cuts in the negative real half-plane $\mathcal Re(p)\leqslant 0$.
|
||||
The poles that have negative real parts would give rise to exponentially decaying terms while branch cuts generally contribute $t^{-\frac32}$ terms to the approach to the asymptotic state.
|
||||
The contribution from poles on the imaginary $p$-axis then give the long-time asymptotics of $\psi$ is of the form
|
||||
\begin{equation}\label{4p1}
|
||||
\psi(x,t)\sim {\rm e}^{\frac 12 i k^2 t} \bar{\psi}(x,t)
|
||||
\end{equation}
|
||||
|
|
@ -403,20 +334,22 @@ This corresponds to the poles of $\hat{\psi}(p,t)$ on the imaginary axis being a
|
|||
\begin{equation}\label{4p2}
|
||||
p=-\frac 12 i k^2+i\omega n,\ \ \ n\mathrm{\ \ integer}
|
||||
\end{equation}
|
||||
\bigskip
|
||||
\medskip
|
||||
|
||||
\indent We further show that $\bar{\psi}(x,t)$ coincides, after the change of gauge, with the wave function $\mathcal{U}(x,t)$ computed by Faisal et al \cite{FKS05}.
|
||||
In that work it was assumed (\ref{schrodinger}) (in the magnetic gauge) has a solution of the form (\ref{4p1}) with an incoming beam $e^{ikx}$ for $x<0$, without considering any initial conditions.
|
||||
Computing the residues at the poles on the imaginary axis we show that
|
||||
\begin{equation}\label{4p3}
|
||||
\bar\psi(x,t)\sim \left\{\begin{array}{>\displaystyle ll}
|
||||
e^{ikx}
|
||||
+\sum_{m\in\mathbb Z}e^{-im\omega t}e^{-ix\sqrt{k^2+2m\omega}}\mathcal R_m
|
||||
&\mathrm{for\ }x<0
|
||||
\\[0.5cm]
|
||||
e^{i\frac E\omega x\sin\omega t}\sum_{n,m\in\mathbb Z}e^{-in\omega t}g_{n-m}^{(\kappa_m)}e^{-\kappa_mx}\mathcal T_m
|
||||
&\mathrm{for\ }x>0
|
||||
\end{array}\right.
|
||||
\indent As shown in \cite{CCe}, $\bar{\psi}(x,t)$ coincides with the wave function $\mathcal{U}(x,t)$ computed by Faisal et al \cite{FKS05}.
|
||||
In that work it was assumed that (\ref{schrodinger}) has a solution of the form (\ref{4p1}) with an incoming beam $e^{ikx}$ for $x<0$, without considering any initial conditions.
|
||||
Computing the residues at the poles on the imaginary axis we show that, for $x<0$,
|
||||
\begin{equation}
|
||||
\bar\psi(x,t)\sim
|
||||
e^{ikx}
|
||||
+\sum_{m\in\mathbb Z}e^{-im\omega t}e^{-ix\sqrt{k^2+2m\omega}}\mathcal R_m
|
||||
\label{asym1}
|
||||
\end{equation}
|
||||
and for $x>0$,
|
||||
\begin{equation}
|
||||
\bar\psi(x,t)\sim
|
||||
e^{i\frac E\omega x\sin\omega t}\sum_{n,m\in\mathbb Z}e^{-in\omega t}g_{n-m}^{(\kappa_m)}e^{-\kappa_mx}\mathcal T_m
|
||||
\label{asym2}
|
||||
\end{equation}
|
||||
where
|
||||
\begin{equation}
|
||||
|
|
@ -428,41 +361,200 @@ and
|
|||
g_{n-m}^{(\kappa_m)}=\frac\omega{2\pi}\int_0^{\frac{2\pi}\omega}dt\ e^{-i(n-m)\omega t}e^{\frac{i\frac{E^2}{4\omega^2}}\omega\sin(2\omega t)+\kappa_m\frac{2E}{\omega^2}\cos(\omega t)}
|
||||
.
|
||||
\end{equation}
|
||||
This is exactly of the form considered in \cite{FKS05}.
|
||||
$\mathcal R_n$ and $\mathcal T_m$ are computed by matching boundary values of $\psi(0,t)$ and $\psi_{x,0}(t)$ at $x=0$.
|
||||
\bigskip
|
||||
This is exactly of the form obtained in \cite{FKS05}.
|
||||
$\mathcal R_n$ and $\mathcal T_m$ are computed by matching boundary values of $\psi(x,t)$ and $\partial_x\psi(x,t)$ at $x=0$.
|
||||
The phase $e^{i\frac E\omega x\sin\omega t}$ comes from a change of gauge with respect to \cite{FKS05} (we use the ``length'' gauge, instead of the ``magnetic gauge'' \cite{CFe87}).
|
||||
\medskip
|
||||
|
||||
\indent A physical interpretation of (\ref{4p3}), see \cite{FKS05}, is that an electron in a beam coming from $-\infty$ and moving in the positive $x$-direction, ${\rm e}^{ikx},\ k>0$, absorbs or emits ``$m$ photons'' and is either reflected, transmitted or damped.
|
||||
\indent A physical interpretation of (\ref{asym1})-(\ref{asym2}), see \cite{FKS05}, is that an electron in a beam coming from $-\infty$ and moving in the positive $x$-direction, ${\rm e}^{ikx},\ k>0$, absorbs or emits ``$m$ photons'' and is either reflected, transmitted or damped.
|
||||
Transmission occurs when $m\omega>U+\frac {E^2}{4\omega^2}-\frac{k^2}2\equiv\omega_c$.
|
||||
The $\frac{E^2}{4\omega^2}$ in (\ref{kappa}) corresponds to the ponderomotive energy of the electron in the laser field.
|
||||
Damping occurs when the inequalities are in the opposite direction.
|
||||
$\omega_c$ is the minimum frequency necessary to push the electron with kinetic energy $\frac12k^2$ (in the $x$-direction) over the potential barrier of height $U-\frac12k^2=W$.
|
||||
For $x\gg0$, the current in the $m$-photon channel will have kinetic energy $m\omega-\omega_c$ and the current will be given by $\sqrt{m\omega-\omega_c}$.
|
||||
Since we are taking $\frac{k^2}2=\mathcal E_F$, we have that $U-\frac{k^2}2=W$, the work function.
|
||||
The $\frac{E^2}{4\omega^2}$ in (\ref{kappa}) term corresponds to the ponderomotive energy of the electron \cite{Wo35} in the laser field.
|
||||
Damping occurs when $m\omega<\omega_c$.
|
||||
$\omega_c$ is the minimum frequency necessary to let the electron with incoming kinetic energy $\frac12k^2$ (in the $x$-direction) propagate to the right of the potential barrier.
|
||||
For large $x>0$, the current in the $m$-photon channel will have kinetic energy $m\omega-\omega_c$ and the current will be given by $\sqrt{m\omega-\omega_c}$.
|
||||
This will also be equal to the average current at large $t$, which is independent of $x$.
|
||||
This explains the picture in Figure 4 for $m=1$.
|
||||
This explains the picture in Figure \ref{fig:omega} for $m=1$.
|
||||
The larger $m$ values necessary for smaller $\omega$ are difficult to see.
|
||||
\bigskip
|
||||
\medskip
|
||||
|
||||
\indent The asymptotic form (\ref{4p3}) is true for all initial conditions of the form $\Theta(-x)e^{ikx}+f_0(s)$ as long as $f_0(x)$ only contains terms which are square integrable.
|
||||
\section{Concluding remarks}
|
||||
\indent In this paper we presented, for the first time, the exact solution of the time-dependent Schr\"odinger equation (\ref{schrodinger}).
|
||||
This is the simplest physical model describing the emission of electrons from a flat metal surface by an oscillating field.
|
||||
The model was first used by Fowler and Nordheim \cite{FN28} for emission by a constant electric field, $\omega=0$.
|
||||
Their formula for the steady state current, obtained from the stationary solution of (\ref{schrodinger}), with $\omega=0$, still forms the basis of the interpretation of experiments at present time \cite{Je17}.
|
||||
There are modifications due to the Shottky effect, but these are not expected to change the basic results.
|
||||
The situation is different when the field acting on the metal surface is periodic in time.
|
||||
Equation (\ref{schrodinger}) no longer has an explicit ``stationary'' (in this case, periodic) solution of the type considered by Faisal et al \cite{FKS05}.
|
||||
In fact, even the existence of physical solutions of (\ref{schrodinger}), i.e. ones bounded for all $x$, is problematic from a mathematical point of view.
|
||||
This is what we establish here by proving that the integral equation (\ref{eq:inteq}) indeed has solutions which give a physical $\psi(x,t)$ for all $t>0$.
|
||||
We prove this for a very general class of initial conditions and carry out exact numerical solutions for the case of a particular physically motivated initial state.
|
||||
The numerics are proven to give arbitrary accuracy for any fixed $t$ and specified bounded initial state.
|
||||
\medskip
|
||||
|
||||
\indent Our results reveal, as shown in the figures, many new features of the exact solution of (\ref{schrodinger}), e.g. the slow convergence in time of the average of the current to its asymptotic value, and the rapid oscillations at the interface for strong fields and small $\omega$.
|
||||
|
||||
|
||||
A more detailed examination of our solution shows that the rapid oscillations are confined to a very narrow region close to the metal surface. A time Fourier transform of the wave function -- which corresponds to looking in energy space -- indicates that these fast oscillations are due to energy absorptions, $E_n=n \hbar\omega$ for all $n$ such that $E_n$ exceeds the work function plus the ponderomotive energy. Farther away from the metal surface, due to the transition to a semiclassical behavior, energy absorption and hence the rapid oscillations, cease rapidly. The purely quantum processes occur in the tunneling region proximal to the surface.
|
||||
|
||||
The slow convergence of the average of the current indicates that different initial conditions may give different results in short pulse experiments.
|
||||
On the other hand, we prove that there is indeed an asymptotic periodic state of the form assumed by Faisal et al. \cite{FKS05}.
|
||||
The asymptotic form (\ref{asym1})-(\ref{asym2}) is true for all initial conditions of the form $\Theta(-x)e^{ikx}+f_0(x)$ as long as $f_0(x)$ only contains terms which are square integrable.
|
||||
The additional terms in $\psi(x,t)$ which come from $f_0(x)$ go to zero as $t\to\infty$.
|
||||
This follows from the fact, proven in \cite{CCe}, that the Floquet operator associated to (\ref{schrodinger}) has no point spectrum.
|
||||
\bigskip
|
||||
\medskip
|
||||
|
||||
\begin{acknowledgements}
|
||||
We thank David Huse, Kevin Jensen and Donald Schiffler for very valuable discussions, as well as the anonymous referees who made invaluable comments and helped improve this paper. This work was supported by AFOSR Grant No. FA9500-16-1-0037. O.C. was partially supported by the NSF-DMS (Grant No. 1515755). I.J. was partially supported by the NSF-DMS (Grants No. 31128155 and 1802170). J.L.L. thanks the Institute for Advanced Study for its hospitality.
|
||||
\end{acknowledgements}
|
||||
|
||||
\bibliographystyle{apsrev4-2}
|
||||
\bibliography{bibliography}
|
||||
|
||||
\vfill
|
||||
|
||||
\delimtitle{\bf Acknowledgements}
|
||||
We thank David Huse, Kevin Jensen and Donald Schiffler for very valuable discussions. This work was supported by AFOSR Grant No. FA9500-16-1-0037. O.C. was partially supported by the NSF-DMS (Grant No. 1515755). I.J. was partially supported by the NSF-DMS (Grants No. 31128155 and 1802170). J.L.L. thanks the Institute for Advanced Study for its hospitality.
|
||||
\enddelim
|
||||
|
||||
\eject
|
||||
|
||||
\begin{thebibliography}{WWW99}
|
||||
\small
|
||||
\IfFileExists{bibliography/bibliography.tex}{\input bibliography/bibliography.tex}{}
|
||||
\end{thebibliography}
|
||||
\appendix
|
||||
\section{The exact solution of \eqref{schrodinger}}
|
||||
|
||||
Let $\psi_0(t)=\psi(0,t)$ and $\partial_x\psi_{0}(t)=\partial_x\psi(x,t)|_{x=0}$.
|
||||
The operator $L$ in (\ref{eq:inteq}) is given by
|
||||
\begin{equation}
|
||||
\begin{array}{>\displaystyle l}
|
||||
L\psi_0(t):=
|
||||
\frac{E}{2\omega\sqrt{2i\pi}}\int_0^tds\ \psi_0(s)\frac{\alpha(s,t)}{\sqrt{t-s}}e^{if(s,t)}
|
||||
\\[0.5cm]\hfill
|
||||
+\frac1{2\pi}\int_0^t du\ \psi_0(u)\int_u^t ds\ \frac{g(s,t)}{\sqrt{s-u}}
|
||||
\end{array}
|
||||
\end{equation}
|
||||
where
|
||||
\begin{equation}
|
||||
\alpha(s,t):=\sin(\omega s)+\frac{\cos(\omega t)-\cos(\omega s)}{\omega(t-s)}
|
||||
\label{alpha}
|
||||
\end{equation}
|
||||
\begin{equation}
|
||||
\begin{array}{>\displaystyle l}
|
||||
f(s,t):=
|
||||
\frac{E^2(\cos(\omega t)-\cos(\omega s))^2}{2\omega^4(t-s)}
|
||||
\\[0.5cm]\hfill
|
||||
-\left(V+\frac{E^2}{4\omega^2}\right)(t-s)
|
||||
+\frac{E^2}{8\omega^3}(\sin(2\omega t)-\sin(2\omega s))
|
||||
\end{array}
|
||||
\end{equation}
|
||||
and
|
||||
\begin{equation}
|
||||
g(s,t):=
|
||||
\frac{e^{if(s,t)}-1}{2(t-s)^{\frac32}}+\frac{i\partial_sf(s,t)e^{if(s,t)}}{\sqrt{t-s}}
|
||||
.
|
||||
\end{equation}
|
||||
|
||||
The function $h$ in (\ref{eq:inteq}) is given by
|
||||
\begin{equation}
|
||||
\begin{array}{r@{\ }>\displaystyle l}
|
||||
h(t):=&h_+(0,t)+h_-(0,t)
|
||||
\\[0.5cm]&
|
||||
-\frac1{\pi}\int_0^tdu\ h_-(u)\int_u^t ds\ \frac{g(s,t)}{\sqrt{s-u}}
|
||||
\end{array}
|
||||
\end{equation}
|
||||
where
|
||||
\begin{equation}
|
||||
h_-(x,t):=\frac{e^{-\frac{i\pi}4}}{\sqrt{2\pi t}}\int_{-\infty}^0 dy\ \varphi_0(y)e^{\frac i{2t}(x-y)^2}
|
||||
\end{equation}
|
||||
and
|
||||
\begin{equation}
|
||||
\begin{array}{r@{\ }>\displaystyle l}
|
||||
h_+(x,t):=&
|
||||
\frac{e^{-\frac{i\pi}4}}{\sqrt{2\pi t}}
|
||||
e^{i\frac E\omega x\sin(\omega t)-i(V+\frac{E^2}{4\omega^2})t+\frac{iE^2}{8\omega^3}\sin(2\omega t)}
|
||||
\\[0.5cm]&\times
|
||||
\int_0^\infty dy\ \varphi_0(y)
|
||||
e^{\frac i{2t}(-x+y+\frac{E}{\omega^2}(1-\cos(\omega t)))^2}
|
||||
\end{array}
|
||||
\end{equation}
|
||||
For our choice (\ref{initial}) of $\varphi_0$, these two functions are explicit:
|
||||
\begin{equation}
|
||||
\begin{array}{>\displaystyle l}
|
||||
h_-(x,t)=\frac{e^{-\frac{ik^2}{2m}t}}2\Big(
|
||||
e^{ikx}
|
||||
\mathrm{erfc}({\textstyle e^{-\frac{i\pi}4}(-\sqrt{\frac t2}k+\frac1{\sqrt{2t}}x})
|
||||
\\[0.5cm]\hfill
|
||||
+\frac{ik+\sqrt{2U-k^2}}{ik-\sqrt{2U-k^2}}
|
||||
e^{-ikx}
|
||||
\mathrm{erfc}({\textstyle e^{-\frac{i\pi}4}(\sqrt{\frac t2}k+\frac1{\sqrt{2t}}x)})
|
||||
\Big)
|
||||
.
|
||||
\end{array}
|
||||
\end{equation}
|
||||
\medskip
|
||||
and
|
||||
\begin{equation}
|
||||
\begin{array}{>\displaystyle l}
|
||||
h_+(x,t)=
|
||||
\frac{ik}{ik-\sqrt{2U-k^2}}
|
||||
e^{i\frac E\omega\sin(\omega t)x-\sqrt{2U-k^2}x}
|
||||
\\[0.5cm]\hfill\times
|
||||
e^{\frac{E}{\omega^2}(1-\cos(\omega t))\sqrt{2U-k^2}-i(\frac{k^2}2+\frac{E^2}{4\omega^2})t+i\frac{E^2}{8\omega^3}\sin(2\omega t)}
|
||||
\\[0.5cm]\hfill\times
|
||||
\mathrm{erfc}(e^{-\frac{i\pi}4}({\textstyle i\sqrt{\frac t2}\sqrt{2U-k^2}+\frac E{\omega^2}\frac{1-\cos(\omega t)}{\sqrt{2t}}-\frac1{\sqrt{2t}}x}))
|
||||
.
|
||||
\end{array}
|
||||
\end{equation}
|
||||
$\hat{\psi}_-$ is obtained by explicitly solving (\ref{A}):
|
||||
\begin{equation}\begin{array}{c}
|
||||
\hat{\psi}_-(\xi,t)= e^{-i\frac{\xi^2}2t} \frac{1}{\sqrt{2\pi}}\int_{-\infty}^0 e^{-i\xi x}\varphi_0(x)\, dx
|
||||
\\ \\
|
||||
+\frac1{2\sqrt{2\pi}} \int_0^t e^{-i\frac{\xi^2}2(t-s)}\ \left[ i\partial_x\psi_0(s)-\xi \psi_0(s) \right]\, ds
|
||||
\end{array}\end{equation}
|
||||
The PDE (\ref{B}) can be solved explicitly by characteristics to give $\hat{\psi}_+$:
|
||||
\begin{equation}
|
||||
\hat{\psi}_+(\xi,t) =G(\xi- \frac E{\omega}\sin \omega t,t)
|
||||
\end{equation}
|
||||
where
|
||||
\begin{multline}
|
||||
G(u,t)=e^{-i\Phi(u,t)} \frac{1}{\sqrt{2\pi}}\int_0^{\infty}e^{-ikx}\varphi_0(x)\, dx +
|
||||
\\
|
||||
+\frac1{2\sqrt{2\pi}}\int_0^t ds\, e^{-i(\Phi(u,t)-\Phi(u,s))}\cdot\hfill\\
|
||||
\cdot\left[ -i \partial_x\psi_0(s)+(u+\frac E{\omega}\sin (\omega s)) \psi_0(s)\right]
|
||||
\end{multline}
|
||||
where
|
||||
\begin{multline}
|
||||
\Phi(u,t)=\\
|
||||
=\left(\frac{u^2}2 +V+\frac{E^2}{4\omega^2}\right)t + u \frac{E}{\omega^2}(1-\cos(\omega t))-\frac{E^2}{8\omega^3} \sin(2\omega t)
|
||||
.
|
||||
\end{multline}
|
||||
One can then check that
|
||||
\begin{equation}
|
||||
\label{eq:postconvo}
|
||||
\partial_x\psi_0(t)=\frac{\sqrt2}{\sqrt{i \pi}} \frac d{dt}\left[ \psi_0(t)*t^{-1/2}- 2 h_-(0,t)*t^{-1/2}\right]
|
||||
\end{equation}
|
||||
where '*' denotes the Laplace convolution
|
||||
\begin{equation}
|
||||
[f*g](t)=\int_0^t ds\ f(s)g(t-s)
|
||||
\end{equation}
|
||||
is continuous for $t>0$.
|
||||
\bigskip
|
||||
|
||||
The solution $\psi(x,t)$ of the Schr\"odinger equation (\ref{schrodinger}) is, for $x<0$, the inverse Fourier transform of $\hat{\psi}_-$, while for $x>0$ it equals the inverse Fourier transform of $\hat{\psi}_+$. Namely,
|
||||
\begin{multline}
|
||||
\label{eq:psimxt}
|
||||
{\psi}_-(x,t)=h_-(x,t)+\\+ \frac{e^{\frac{i\pi}4}}{2\sqrt{2\pi}} \int_0^t ds\, \left(\partial_x\psi_0(s)+i\psi_0(s)\frac x{t-s}\right)\frac{e^{\frac{ix^2}{2(t-s)}}}{\sqrt{t-s}}\\
|
||||
\end{multline}
|
||||
and
|
||||
\begin{multline}
|
||||
\psi_+(x,t)=h_+(x,t)-\\
|
||||
-e^{i\frac E\omega\sin(\omega t)x}\frac{e^{\frac{3i\pi}4}}{2\sqrt{2\pi}}\int_0^t ds\frac{\Gamma_+(s,x,t)}{\sqrt{t-s}}e^{iF(x,s,t)}
|
||||
\end{multline}
|
||||
where
|
||||
\begin{multline}
|
||||
\label{eq:h0}
|
||||
\Gamma_+(s,x,t):=
|
||||
-i\partial_x\psi_0(s)+\\
|
||||
+\left(\frac E\omega\sin(\omega s)+\frac E{\omega^2}\frac{\cos(\omega t)-\cos(\omega s)}{t-s}+\frac x{t-s}\right)\psi_0(s)
|
||||
\end{multline}
|
||||
and
|
||||
\begin{equation}
|
||||
\label{eq:defx}
|
||||
F(x,s,t)=f(s,t)+x\frac{E}{\omega^2}\frac{\cos(\omega t)-\cos(\omega s)}{t-s}
|
||||
+\frac{ix^2}{2(t-s)}
|
||||
.
|
||||
\end{equation}
|
||||
\end{document}
|
||||
|
||||
|
||||
|
|
|
|||
5
Makefile
5
Makefile
|
|
@ -7,7 +7,7 @@ SYNCTEXS=$(addsuffix .synctex.gz, $(PROJECTNAME))
|
|||
|
||||
all: $(PROJECTNAME)
|
||||
|
||||
$(PROJECTNAME): $(LIBS) $(FIGS)
|
||||
$(PROJECTNAME): $(LIBS) $(FIGS) $(PROJECTNAME).bbl
|
||||
pdflatex -file-line-error $@.tex
|
||||
pdflatex -file-line-error $@.tex
|
||||
pdflatex -synctex=1 $@.tex
|
||||
|
|
@ -15,6 +15,9 @@ $(PROJECTNAME): $(LIBS) $(FIGS)
|
|||
$(PROJECTNAME).aux: $(LIBS) $(FIGS)
|
||||
pdflatex -file-line-error -draftmode $(PROJECTNAME).tex
|
||||
|
||||
$(PROJECTNAME).bbl: $(PROJECTNAME).aux
|
||||
bibtex $(PROJECTNAME).aux
|
||||
|
||||
|
||||
$(SYNCTEXS): $(LIBS) $(FIGS)
|
||||
pdflatex -synctex=1 $(patsubst %.synctex.gz, %.tex, $@)
|
||||
|
|
|
|||
|
|
@ -0,0 +1,93 @@
|
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|
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2Fphysrevlett.105.257601}, year = 2010, month = {dec}, publisher = {American Physical Society ({APS})}, volume = {105}, number = {25}, author = {Markus Schenk and Michael Krüger and Peter Hommelhoff}, title = {Strong-Field Above-Threshold Photoemission from Sharp Metal Tips}, journal = {Physical Review Letters} , pages={257601}}
|
||||
@article{SMe18, doi = {10.1103/physreva.97.013413}, url = {https://doi.org/10.1103
|
||||
2Fphysreva.97.013413}, year = 2018, month = {jan}, publisher = {American Physical Society ({APS})}, volume = {97}, number = {1}, author = {J. Sch\"otz and S. Mitra and H. Fuest and M. Neuhaus and W. A. Okell and M. F\"orster and T. Paschen and M. F. Ciappina and H. Yanagisawa and P. Wnuk and P. Hommelhoff and M. F. Kling}, title = {Nonadiabatic ponderomotive effects in photoemission from nanotips in intense midinfrared laser fields}, journal = {Physical Review A} ,pages={013413}}
|
||||
@article{SSe17, doi = {10.1063/1.4982947}, url = {https://doi.org/10.1063
|
||||
2F1.4982947}, year = 2017, month = {jul}, publisher = {{AIP} Publishing}, volume = {4}, number = {4}, pages = {044024}, author = {Gero Storeck and Simon Vogelgesang and Murat Sivis and Sascha Schäfer and Claus Ropers}, title = {Nanotip-based photoelectron microgun for ultrafast {LEED}}, journal = {Structural Dynamics} }
|
||||
@article{THH12, doi = {10.1364/oe.20.013663}, url = {https://doi.org/10.1364
|
||||
2Foe.20.013663}, year = 2012, month = {jun}, publisher = {The Optical Society}, volume = {20}, number = {13}, pages = {13663}, author = {Sebastian Thomas and Ronald Holzwarth and Peter Hommelhoff}, title = {Generating few-cycle pulses for nanoscale photoemission easily with an erbium-doped fiber laser}, journal = {Optics Express} }
|
||||
@article{Tr93, doi = {10.1103/physrevlett.70.1900}, url = {https://doi.org/10.1103
|
||||
2Fphysrevlett.70.1900}, year = 1993, month = {mar}, publisher = {American Physical Society ({APS})}, volume = {70}, number = {13}, pages = {1900--1903}, author = {W. S. Truscott}, title = {Wave functions in the presence of a time-dependent field: Exact solutions and their application to tunneling}, journal = {Physical Review Letters} , pages={}}
|
||||
@article{WKe17, doi = {10.1103/physrevb.95.165416}, url = {https://doi.org/10.1103
|
||||
2Fphysrevb.95.165416}, year = 2017, month = {apr}, publisher = {American Physical Society ({APS})}, volume = {95}, number = {16}, author = {Lara Wimmer and Oliver Karnbach and Georg Herink and Claus Ropers}, title = {Phase space manipulation of free-electron pulses from metal nanotips using combined terahertz near fields and external biasing}, journal = {Physical Review B} ,pages={165416}}
|
||||
@article{Wo35, doi = {10.1007/bf01331022}, url = {https://doi.org/10.1007
|
||||
2Fbf01331022}, year = 1935, month = {mar}, publisher = {Springer Science and Business Media {LLC}}, volume = {94}, number = {3-4}, pages = {250--260}, author = {D. M. Wolkow}, title = {\"Uber eine Klasse von L<>sungen der Diracschen Gleichung}, journal = {Zeitschrift f\"ur Physik} }
|
||||
@article{YGR11, doi = {10.1103/physrevb.84.195426}, url = {https://doi.org/10.1103
|
||||
2Fphysrevb.84.195426}, year = 2011, month = {nov}, publisher = {American Physical Society ({APS})}, volume = {84}, number = {19}, author = {Sergey V. Yalunin and Max Gulde and Claus Ropers}, title = {Strong-field photoemission from surfaces: Theoretical approaches}, journal = {Physical Review B} , pages={195426}}
|
||||
@article{YHe13, doi = {10.1002/andp.201200224}, url = {https://doi.org/10.1002
|
||||
2Fandp.201200224}, year = 2012, month = {dec}, publisher = {Wiley}, volume = {525}, number = {1-2}, pages = {L12--L18}, author = {Sergey V. Yalunin and Georg Herink and Daniel R. Solli and Michael Krüger and Peter Hommelhoff and Manuel Diehn and Axel Munk and Claus Ropers}, title = {Field localization and rescattering in tip-enhanced photoemission}, journal = {Annalen der Physik} }
|
||||
@article{YSe16, doi = {10.1038/srep35877}, url = {https://doi.org/10.1038
|
||||
2Fsrep35877}, year = 2016, month = {oct}, publisher = {Springer Science and Business Media {LLC}}, volume = {6}, number = {1}, author = {Hirofumi Yanagisawa and Sascha Schnepp and Christian Hafner and Matthias Hengsberger and Dong Eon Kim and Matthias F. Kling and Alexandra Landsman and Lukas Gallmann and Jürg Osterwalder}, title = {Delayed electron emission in strong-field driven tunnelling from a metallic nanotip in the multi-electron regime}, journal = {Scientific Reports} , pages={35877}}
|
||||
@article{ZL16, doi = {10.1038/srep19894}, url = {https://doi.org/10.1038
|
||||
2Fsrep19894}, year = 2016, month = {jan}, publisher = {Springer Nature}, volume = {6}, number = {1}, author = {Peng Zhang and Y. Y. Lau}, title = {Ultrafast strong-field photoelectron emission from biased metal surfaces: exact solution to time-dependent Schrödinger Equation}, journal = {Scientific Reports} , pages={19894}}
|
||||
|
|
@ -1,46 +0,0 @@
|
|||
\bibitem[Co93]{Co93}P.B. Corkum - {\it Plasma perspective on strong field multiphoton ionization}, Physical Review Letters, volume\-~71, issue\-~13, pages\-~1994-1997, 1993,\par\penalty10000
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||||
doi:{\tt\color{blue}\href{http://dx.doi.org/10.1103/PhysRevLett.71.1994}{10.1103/PhysRevLett.71.1994}}.\par\medskip
|
||||
|
||||
\bibitem[CCe]{CCe}O. Costin, R. Costin, I. Jauslin, J.L. Lebowitz, {\it in preparation}.\par\medskip
|
||||
|
||||
\bibitem[CCe18]{CCe18}O. Costin, R. Costin, I. Jauslin, J.L. Lebowitz - {\it Solution of the time dependent Schr\"odinger equation leading to Fowler-Nordheim field emission}, Journal of Applied Physics, volume\-~124, number\-~213104, 2018,\par\penalty10000
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doi:{\tt\color{blue}\href{http://dx.doi.org/10.1063/1.5066240}{10.1063/1.5066240}}, arxiv:{\tt\color{blue}\href{http://arxiv.org/abs/1808.00936}{1808.00936}}.\par\medskip
|
||||
|
||||
\bibitem[CN47]{CN47}J. Crank, P. Nicolson - {\it A practical method for numerical evaluation of solutions of partial differential equations of the heat-conduction type}, Mathematical Proceedings of the Cambridge Philosophical Society, volume\-~43, issue\-~1, pages\-~50-67, 1947,\par\penalty10000
|
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doi:{\tt\color{blue}\href{http://dx.doi.org/10.1017/S0305004100023197}{10.1017/S0305004100023197}}.\par\medskip
|
||||
|
||||
\bibitem[FKS05]{FKS05}F.H.M. Faisal, J.Z. Kami\'nski, E. Saczuk - {\it Photoemission and high-order harmonic generation from solid surfaces in intense laser fields}, Physical Review A, volume\-~72, issue\-~2, number\-~023412, 2005,\par\penalty10000
|
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doi:{\tt\color{blue}\href{http://dx.doi.org/10.1103/PhysRevA.72.023412}{10.1103/PhysRevA.72.023412}}.\par\medskip
|
||||
|
||||
\bibitem[Fo97]{Fo97}A.S. Fokas - {\it A unified transform method for solving linear and certain nonlinear PDEs}, Proceedings of the Royal Society of London A, volume\-~453, issue\-~1962, pages\-~1411-1443, 1997,\par\penalty10000
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doi:{\tt\color{blue}\href{http://dx.doi.org/10.1098/rspa.1997.0077}{10.1098/rspa.1997.0077}}.\par\medskip
|
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|
||||
\bibitem[Fo16]{Fo16}R.G. Forbes - {\it Field Electron Emission Theory}, Proceedings of Young Researchers in Vacuum Micro/Nano Electronics, IEEE, 2016,\par\penalty10000
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doi:{\tt\color{blue}\href{http://dx.doi.org/10.1109/VMNEYR.2016.7880403}{10.1109/VMNEYR.2016.7880403}}, arxiv:{\tt\color{blue}\href{http://arxiv.org/abs/1801.08251}{1801.08251}}.\par\medskip
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||||
|
||||
\bibitem[FN28]{FN28}R.H. Fowler, L. Nordheim - {\it Electron emission in intense electric fields}, Proceedings of the Royal Society of London A, volume\-~119, issue\-~781, pages\-~173-181, 1928,\par\penalty10000
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||||
doi:{\tt\color{blue}\href{http://dx.doi.org/10.1098/rspa.1928.0091}{10.1098/rspa.1928.0091}}.\par\medskip
|
||||
|
||||
\bibitem[Je17]{Je17}K.L. Jensen - {\it Introduction to the Physics of Electron Emission}, Wiley, 2017.\par\medskip
|
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|
||||
\bibitem[KSK92]{KSK92}J.L. Krause, K.J. Schafer, K.C. Kulander - {\it High-order harmonic generation from atoms and ions in the high intensity regime}, Physical Review Letters, volume\-~68, issue\-~24, pages\-~3535-3538, 1992,\par\penalty10000
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||||
|
||||
\bibitem[KSH11]{KSH11}M. Kr\"uger, M. Schenk, P. Hommelhoff - {\it Attosecond control of electrons emitted from a nanoscale metal tip}, Nature, volume\-~475, issue\-~7354, pages\-~78-81, 2011,\par\penalty10000
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doi:{\tt\color{blue}\href{http://dx.doi.org/10.1038/nature10196}{10.1038/nature10196}}, arxiv:{\tt\color{blue}\href{http://arxiv.org/abs/1107.1591}{1107.1591}}.\par\medskip
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||||
|
||||
\bibitem[KLe18]{KLe18}M. Kr\"uger, C. Lemell, G. Wachter, J. Burgdörfer, P. Hommelhoff - {\it Attosecond physics phenomena at nanometric tips}, Journal of Physics B: Atomic, Molecular and Optical Physics, volume\-~51, issue\-~17, number\-~172001, 2018,\par\penalty10000
|
||||
doi:{\tt\color{blue}\href{http://dx.doi.org/10.1088/1361-6455/aac6ac}{10.1088/1361-6455/aac6ac}}.\par\medskip
|
||||
|
||||
\bibitem[Mi16]{Mi16}R.A. Millikan - {\it A Direct Photoelectric Determination of Planck's $h$}, Physical Review, volume\-~7, issue\-~3, pages\-~355-388, 1916,\par\penalty10000
|
||||
doi:{\tt\color{blue}\href{http://dx.doi.org/10.1103/PhysRev.7.355}{10.1103/PhysRev.7.355}}.\par\medskip
|
||||
|
||||
\bibitem[Ry18]{Ry18}Y. Rybalko - {\it Initial value problem for the time-dependent linear Schrodinger equation with a point singular potential by the unified transform method}, Opuscula Mathematica, volume\-~38, number\-~6, pages\-~883-898, 2018,\par\penalty10000
|
||||
doi:{\tt\color{blue}\href{http://dx.doi.org/10.7494/OpMath.2018.38.6.883}{10.7494/OpMath.2018.38.6.883}}, arxiv:{\tt\color{blue}\href{http://arxiv.org/abs/1601.08008}{1601.08008}}.\par\medskip
|
||||
|
||||
\bibitem[YGR11]{YGR11}S.V. Yalunin, M. Gulde, C. Ropers - {\it Strong-field photoemission from surfaces: Theoretical approaches}, Physical Review B, volume\-~84, issue\-~19, number\-~195426, 2011,\par\penalty10000
|
||||
doi:{\tt\color{blue}\href{http://dx.doi.org/10.1103/PhysRevB.84.195426}{10.1103/PhysRevB.84.195426}}.\par\medskip
|
||||
|
||||
\bibitem[ZL16]{ZL16}P. Zhang, Y.Y. Lau - {\it Ultrafast strong-field photoelectron emission from biased metal surfaces: exact solution to time-dependent Schr\"odinger Equation}, Scientific Reports, volume\-~6, number\-~19894, 2016,\par\penalty10000
|
||||
doi:{\tt\color{blue}\href{http://dx.doi.org/10.1038/srep19894}{10.1038/srep19894}}.\par\medskip
|
||||
|
||||
|
|
@ -1,8 +1,8 @@
|
|||
PROJECTNAME=avgcurrent avgcurrent_zoom decay
|
||||
PROJECTNAME=avgcurrent decay avgcurrent-x
|
||||
|
||||
PHOTOCOMP_PATH=
|
||||
|
||||
DATS=avgcurrent.dat decay.dat
|
||||
DATS=avgcurrent.dat decay.dat avgcurrent-x.dat avgcurrent-x6.dat
|
||||
|
||||
PDFS=$(addsuffix .pdf, $(PROJECTNAME))
|
||||
TEXS=$(addsuffix .tikz.tex, $(PROJECTNAME))
|
||||
|
|
@ -19,6 +19,12 @@ avgcurrent.dat: save.dat
|
|||
decay.dat: save.dat
|
||||
$(PHOTOCOMP_PATH)photocomp -p "V=10;EF=4.5;omega=6;n_periods=48;J=480;E=10e9" mc_decay -s save.dat > $@
|
||||
|
||||
avgcurrent-x.dat: save.dat
|
||||
$(PHOTOCOMP_PATH)photocomp -p "V=10;EF=4.5;omega=6;t=48;n_periods=48;J=480;E=10e9" avgcurrent_x -s save.dat > $@
|
||||
|
||||
avgcurrent-x6.dat: save.dat
|
||||
$(PHOTOCOMP_PATH)photocomp -p "V=10;EF=4.5;omega=6;n_periods=48;J=480;E=10e9;x=6;nt=100" avgcurrent_t -s save.dat > $@
|
||||
|
||||
save.dat:
|
||||
$(PHOTOCOMP_PATH)photocomp -p "V=10;EF=4.5;omega=6;n_periods=48;J=480;E=10e9" save > $@
|
||||
|
||||
|
|
|
|||
|
|
@ -0,0 +1,107 @@
|
|||
#parameters: V_=1.000000000000000e+01 eV, EF=4.500000000000000e+00 eV, omega_=6.000000000000000e+00 eV, theta= 0.000000000000000e+00*pi W=5.500000000000000e+00 eV, n_photons=0.934268975891369, E=1.000000000000000e+10 V/m
|
||||
#dimensionless: V=1.000000000000000e+00 k=9.486832980505138e-01 epsilon=7.266837529084202e-02 omega=6.000000000000000e-01 m=1.000000000000000e+00, keldysh=7.216404962767393e+00
|
||||
#numerical precision: tau=1.047197551196598e+00 NC=12 gl_order=16 J0=1 J=480
|
||||
#
|
||||
#% x avgcurrent
|
||||
|
||||
-5.000000000000000e+00 1.402264119675860e-02
|
||||
-4.900000000000000e+00 1.401959308578239e-02
|
||||
-4.800000000000000e+00 1.401698855984422e-02
|
||||
-4.700000000000000e+00 1.401547975659327e-02
|
||||
-4.600000000000000e+00 1.401562081990194e-02
|
||||
-4.500000000000000e+00 1.401766550834781e-02
|
||||
-4.400000000000000e+00 1.402142607705328e-02
|
||||
-4.300000000000000e+00 1.402625431523907e-02
|
||||
-4.200000000000000e+00 1.403116994548422e-02
|
||||
-4.100000000000000e+00 1.403511309052534e-02
|
||||
-4.000000000000000e+00 1.403725271541615e-02
|
||||
-3.900000000000000e+00 1.403725787423043e-02
|
||||
-3.800000000000000e+00 1.403544299410601e-02
|
||||
-3.700000000000000e+00 1.403273226835433e-02
|
||||
-3.600000000000000e+00 1.403044149786707e-02
|
||||
-3.500000000000000e+00 1.402993165917071e-02
|
||||
-3.400000000000000e+00 1.403222905228764e-02
|
||||
-3.300000000000000e+00 1.403771875291541e-02
|
||||
-3.200000000000000e+00 1.404599725266800e-02
|
||||
-3.100000000000000e+00 1.405592373338270e-02
|
||||
-3.000000000000000e+00 1.406585374143934e-02
|
||||
-2.900000000000000e+00 1.407399407019961e-02
|
||||
-2.800000000000000e+00 1.407879867163146e-02
|
||||
-2.700000000000000e+00 1.407933442259363e-02
|
||||
-2.600000000000000e+00 1.407556700600396e-02
|
||||
-2.500000000000000e+00 1.406852321131004e-02
|
||||
-2.400000000000000e+00 1.406025545283464e-02
|
||||
-2.300000000000000e+00 1.405348213742459e-02
|
||||
-2.200000000000000e+00 1.405077776275267e-02
|
||||
-2.100000000000000e+00 1.405335771729294e-02
|
||||
-2.000000000000000e+00 1.405992093167416e-02
|
||||
-1.900000000000000e+00 1.406655483500285e-02
|
||||
-1.800000000000000e+00 1.406890258590297e-02
|
||||
-1.700000000000000e+00 1.406689248997981e-02
|
||||
-1.600000000000000e+00 1.406980866369364e-02
|
||||
-1.500000000000000e+00 1.409602166438299e-02
|
||||
-1.400000000000000e+00 1.416014454335503e-02
|
||||
-1.300000000000000e+00 1.424545040036367e-02
|
||||
-1.200000000000000e+00 1.427445544798854e-02
|
||||
-1.100000000000000e+00 1.411076648762013e-02
|
||||
-1.000000000000000e+00 1.363066410518651e-02
|
||||
-9.000000000000004e-01 1.286511967186865e-02
|
||||
-7.999999999999998e-01 1.213083068663218e-02
|
||||
-7.000000000000002e-01 1.200608030190005e-02
|
||||
-5.999999999999996e-01 1.304371757940612e-02
|
||||
-5.000000000000000e-01 1.521812708513775e-02
|
||||
-4.000000000000004e-01 1.727289747488039e-02
|
||||
-2.999999999999998e-01 1.715132702428029e-02
|
||||
-2.000000000000002e-01 1.525034325179031e-02
|
||||
-9.999999999999964e-02 1.420830558153822e-02
|
||||
0.000000000000000e+00 1.411157973170924e-02
|
||||
9.999999999999964e-02 1.418045902950219e-02
|
||||
2.000000000000002e-01 1.490038677810039e-02
|
||||
2.999999999999998e-01 1.614544347016497e-02
|
||||
4.000000000000004e-01 1.616249934154637e-02
|
||||
5.000000000000000e-01 1.479847451861511e-02
|
||||
5.999999999999996e-01 1.340566705001230e-02
|
||||
7.000000000000002e-01 1.274487295532990e-02
|
||||
7.999999999999998e-01 1.281239215661217e-02
|
||||
9.000000000000004e-01 1.327271406391196e-02
|
||||
1.000000000000000e+00 1.377771532184564e-02
|
||||
1.100000000000000e+00 1.412338357238952e-02
|
||||
1.200000000000000e+00 1.426809770207926e-02
|
||||
1.300000000000000e+00 1.426918576844663e-02
|
||||
1.400000000000000e+00 1.420749212252023e-02
|
||||
1.500000000000000e+00 1.414194290170071e-02
|
||||
1.600000000000000e+00 1.409868007575240e-02
|
||||
1.700000000000000e+00 1.407994732473637e-02
|
||||
1.800000000000000e+00 1.407739218977185e-02
|
||||
1.900000000000000e+00 1.408163464554677e-02
|
||||
2.000000000000000e+00 1.408646844469643e-02
|
||||
2.100000000000000e+00 1.408928241141673e-02
|
||||
2.200000000000000e+00 1.408984970574311e-02
|
||||
2.300000000000000e+00 1.408895910040995e-02
|
||||
2.400000000000000e+00 1.408750923980497e-02
|
||||
2.500000000000000e+00 1.408611893804816e-02
|
||||
2.600000000000000e+00 1.408507538329424e-02
|
||||
2.700000000000000e+00 1.408442733775024e-02
|
||||
2.800000000000000e+00 1.408409976874484e-02
|
||||
2.900000000000000e+00 1.408397817208686e-02
|
||||
3.000000000000000e+00 1.408395523592451e-02
|
||||
3.100000000000000e+00 1.408395004142607e-02
|
||||
3.199999999999999e+00 1.408391178670708e-02
|
||||
3.300000000000001e+00 1.408381616901408e-02
|
||||
3.400000000000000e+00 1.408365869093683e-02
|
||||
3.500000000000000e+00 1.408344700609842e-02
|
||||
3.600000000000000e+00 1.408319363327096e-02
|
||||
3.699999999999999e+00 1.408291012822644e-02
|
||||
3.800000000000001e+00 1.408260348591657e-02
|
||||
3.900000000000000e+00 1.408227500216488e-02
|
||||
4.000000000000000e+00 1.408192120474592e-02
|
||||
4.100000000000000e+00 1.408153598128120e-02
|
||||
4.199999999999999e+00 1.408111286599802e-02
|
||||
4.300000000000001e+00 1.408064663241443e-02
|
||||
4.400000000000000e+00 1.408013375967102e-02
|
||||
4.500000000000000e+00 1.407957184612563e-02
|
||||
4.600000000000000e+00 1.407895843563174e-02
|
||||
4.699999999999999e+00 1.407828988849360e-02
|
||||
4.800000000000001e+00 1.407756083950173e-02
|
||||
4.900000000000000e+00 1.407676448926042e-02
|
||||
5.000000000000000e+00 1.407589360925921e-02
|
||||
|
|
@ -1,11 +1,8 @@
|
|||
set ylabel "$\\frac1k\\left<j\\right>_t$" norotate
|
||||
set xlabel "$\\frac{t\\omega}{2\\pi}$"
|
||||
|
||||
set xtics 0,12
|
||||
set ytics 0.00130,0.00004
|
||||
|
||||
set yrange [0.00128:0.00138]
|
||||
set xrange [12:48]
|
||||
set ylabel "$\\frac{\\left<j\\right>}k$" norotate
|
||||
set xlabel "$x$"
|
||||
#
|
||||
## start ticks at 0, then every x
|
||||
set xtics -5,2.5
|
||||
|
||||
# default output canvas size: 12.5cm x 8.75cm
|
||||
set term lua tikz size 8,6 standalone
|
||||
|
|
@ -17,9 +14,10 @@ set key off
|
|||
set style line 1 linetype rgbcolor "#4169E1" linewidth 3
|
||||
set style line 2 linetype rgbcolor "#DC143C" linewidth 3
|
||||
set style line 3 linetype rgbcolor "#32CD32" linewidth 3
|
||||
set style line 4 linetype rgbcolor "#4B0082" linewidth 3
|
||||
set style line 4 linetype rgbcolor "#000000" linewidth 1
|
||||
set style line 5 linetype rgbcolor "#DAA520" linewidth 3
|
||||
|
||||
set pointsize 0.6
|
||||
|
||||
plot "avgcurrent.dat" using 1:6 with lines linestyle 1
|
||||
plot \
|
||||
"avgcurrent-x.dat" using 1:2 with lines linestyle 1
|
||||
|
|
@ -0,0 +1,106 @@
|
|||
#parameters: V_=1.000000000000000e+01 eV, EF=4.500000000000000e+00 eV, omega_=6.000000000000000e+00 eV, theta= 0.000000000000000e+00*pi W=5.500000000000000e+00 eV, n_photons=0.934268975891369, E=1.000000000000000e+10 V/m
|
||||
#dimensionless: V=1.000000000000000e+00 k=9.486832980505138e-01 epsilon=7.266837529084202e-02 omega=6.000000000000000e-01 m=1.000000000000000e+00, keldysh=7.216404962767393e+00
|
||||
#numerical precision: tau=1.047197551196598e+00 NC=12 gl_order=16 J0=1 J=480
|
||||
#
|
||||
#% t avgcurrent
|
||||
|
||||
0.000000000000000e+00 0.000000000000000e+00
|
||||
4.848484848484848e-01 0.000000000000000e+00
|
||||
9.696969696969696e-01 0.000000000000000e+00
|
||||
1.454545454545454e+00 2.394928248446817e-03
|
||||
1.939393939393939e+00 3.735466234161449e-03
|
||||
2.424242424242424e+00 5.827272200422087e-03
|
||||
2.909090909090909e+00 6.801796714010371e-03
|
||||
3.393939393939394e+00 8.451248418622012e-03
|
||||
3.878787878787878e+00 9.245575566410041e-03
|
||||
4.363636363636363e+00 1.055553497389779e-02
|
||||
4.848484848484849e+00 1.125929306291428e-02
|
||||
5.333333333333333e+00 1.225171653568520e-02
|
||||
5.818181818181817e+00 1.286234174978674e-02
|
||||
6.303030303030303e+00 1.355664402584391e-02
|
||||
6.787878787878787e+00 1.404116082162483e-02
|
||||
7.272727272727272e+00 1.447489037115597e-02
|
||||
7.757575757575757e+00 1.479932967418669e-02
|
||||
8.242424242424242e+00 1.502525348558835e-02
|
||||
8.727272727272727e+00 1.517141385963502e-02
|
||||
9.212121212121211e+00 1.524773945682249e-02
|
||||
9.696969696969697e+00 1.522177415883534e-02
|
||||
1.018181818181818e+01 1.520257892476875e-02
|
||||
1.066666666666667e+01 1.503611233410821e-02
|
||||
1.115151515151515e+01 1.496505261651239e-02
|
||||
1.163636363636363e+01 1.470942880391971e-02
|
||||
1.212121212121212e+01 1.461753268136958e-02
|
||||
1.260606060606061e+01 1.433313101208174e-02
|
||||
1.309090909090909e+01 1.424010386155032e-02
|
||||
1.357575757575757e+01 1.398399166823202e-02
|
||||
1.406060606060606e+01 1.390156568605838e-02
|
||||
1.454545454545454e+01 1.371677454930171e-02
|
||||
1.503030303030303e+01 1.365228779552924e-02
|
||||
1.551515151515151e+01 1.356109831932510e-02
|
||||
1.600000000000000e+01 1.351986335082521e-02
|
||||
1.648484848484848e+01 1.352229177965438e-02
|
||||
1.696969696969697e+01 1.350808873663633e-02
|
||||
1.745454545454545e+01 1.358547671659143e-02
|
||||
1.793939393939394e+01 1.359949489051094e-02
|
||||
1.842424242424242e+01 1.372181982808099e-02
|
||||
1.890909090909091e+01 1.376102402929084e-02
|
||||
1.939393939393939e+01 1.389558638243824e-02
|
||||
1.987878787878788e+01 1.395171323269430e-02
|
||||
2.036363636363636e+01 1.407079588198184e-02
|
||||
2.084848484848485e+01 1.413091756808200e-02
|
||||
2.133333333333333e+01 1.421668323873508e-02
|
||||
2.181818181818182e+01 1.426562112088981e-02
|
||||
2.230303030303030e+01 1.431157147562671e-02
|
||||
2.278787878787879e+01 1.433565734302874e-02
|
||||
2.327272727272727e+01 1.434500041948434e-02
|
||||
2.375757575757575e+01 1.433596502110951e-02
|
||||
2.424242424242424e+01 1.431802932781881e-02
|
||||
2.472727272727272e+01 1.427563453075334e-02
|
||||
2.521212121212121e+01 1.424185802152970e-02
|
||||
2.569696969696970e+01 1.417433526785964e-02
|
||||
2.618181818181818e+01 1.413506822577125e-02
|
||||
2.666666666666667e+01 1.405715191820347e-02
|
||||
2.715151515151515e+01 1.401995787780451e-02
|
||||
2.763636363636363e+01 1.394906553321340e-02
|
||||
2.812121212121212e+01 1.391846586071322e-02
|
||||
2.860606060606061e+01 1.387013020759089e-02
|
||||
2.909090909090909e+01 1.384831031132188e-02
|
||||
2.957575757575758e+01 1.383225914104259e-02
|
||||
3.006060606060606e+01 1.382005988953362e-02
|
||||
3.054545454545454e+01 1.383804931381625e-02
|
||||
3.103030303030303e+01 1.383564367719353e-02
|
||||
3.151515151515152e+01 1.388154951647786e-02
|
||||
3.199999999999999e+01 1.388853303996887e-02
|
||||
3.248484848484848e+01 1.395049071004134e-02
|
||||
3.296969696969697e+01 1.396546636908074e-02
|
||||
3.345454545454546e+01 1.402931398523644e-02
|
||||
3.393939393939393e+01 1.404939532974885e-02
|
||||
3.442424242424242e+01 1.410237800067143e-02
|
||||
3.490909090909091e+01 1.412308337918713e-02
|
||||
3.539393939393940e+01 1.415672312862606e-02
|
||||
3.587878787878788e+01 1.417257786161732e-02
|
||||
3.636363636363636e+01 1.418399757700929e-02
|
||||
3.684848484848484e+01 1.418982461003925e-02
|
||||
3.733333333333334e+01 1.418138809664603e-02
|
||||
3.781818181818181e+01 1.417390478676413e-02
|
||||
3.830303030303030e+01 1.415157002524217e-02
|
||||
3.878787878787879e+01 1.413073987602239e-02
|
||||
3.927272727272727e+01 1.410184356269410e-02
|
||||
3.975757575757576e+01 1.407137419079328e-02
|
||||
4.024242424242424e+01 1.404258605597121e-02
|
||||
4.072727272727273e+01 1.400927158040218e-02
|
||||
4.121212121212121e+01 1.398529872306574e-02
|
||||
4.169696969696970e+01 1.395731876479211e-02
|
||||
4.218181818181818e+01 1.394052743312704e-02
|
||||
4.266666666666666e+01 1.392521911587927e-02
|
||||
4.315151515151515e+01 1.391602259729144e-02
|
||||
4.363636363636363e+01 1.391781216974724e-02
|
||||
4.412121212121212e+01 1.391542493294941e-02
|
||||
4.460606060606061e+01 1.393454482530957e-02
|
||||
4.509090909090909e+01 1.393768527695661e-02
|
||||
4.557575757575757e+01 1.397009548371329e-02
|
||||
4.606060606060606e+01 1.397739685040696e-02
|
||||
4.654545454545454e+01 1.401591600307872e-02
|
||||
4.703030303030302e+01 1.402595731954378e-02
|
||||
4.751515151515151e+01 1.406223485679810e-02
|
||||
4.800000000000000e+01 1.407336545650405e-02
|
||||
File diff suppressed because it is too large
Load Diff
|
|
@ -1,24 +1,57 @@
|
|||
# default output canvas size: 12.5cm x 8.75cm
|
||||
set term lua tikz size 8,6 standalone
|
||||
|
||||
set multiplot
|
||||
|
||||
set ylabel "$\\frac1k\\left<j\\right>_t$" norotate
|
||||
set xlabel "$\\frac{t\\omega}{2\\pi}$"
|
||||
|
||||
set xtics 0,12
|
||||
set ytics 0,0.001
|
||||
set ytics 0,0.01
|
||||
|
||||
set xrange [0:48]
|
||||
|
||||
# default output canvas size: 12.5cm x 8.75cm
|
||||
set term lua tikz size 8,6 standalone
|
||||
|
||||
# no key
|
||||
set key off
|
||||
|
||||
# set linestyle
|
||||
set style line 1 linetype rgbcolor "#4169E1" linewidth 3
|
||||
set style line 2 linetype rgbcolor "#DC143C" linewidth 3
|
||||
set style line 3 linetype rgbcolor "#32CD32" linewidth 3
|
||||
set style line 4 linetype rgbcolor "#4B0082" linewidth 3
|
||||
set style line 5 linetype rgbcolor "#DAA520" linewidth 3
|
||||
set style line 1 linetype rgbcolor "#4169E1" linewidth 2
|
||||
set style line 2 linetype rgbcolor "#DC143C" linewidth 2
|
||||
set style line 3 linetype rgbcolor "#32CD32" linewidth 2
|
||||
set style line 4 linetype rgbcolor "#4B0082" linewidth 2
|
||||
set style line 5 linetype rgbcolor "#DAA520" linewidth 2
|
||||
|
||||
set pointsize 0.6
|
||||
|
||||
plot "avgcurrent.dat" using 1:($1>1 ? $6 : 1/0) with lines linestyle 1
|
||||
plot "avgcurrent.dat" using 1:($1>1 ? $6 : 1/0) with lines linestyle 1 ,\
|
||||
"avgcurrent-x6.dat" using 1:($1>1 ? $2 : 1/0) with lines linestyle 2
|
||||
|
||||
## inset
|
||||
set origin 0.631,0.65
|
||||
set size .3,.3
|
||||
|
||||
# remove margins
|
||||
set lmargin 0
|
||||
set rmargin 0
|
||||
set tmargin 0
|
||||
set bmargin 0
|
||||
|
||||
# clear background of inset
|
||||
clear
|
||||
|
||||
# no labels
|
||||
unset ylabel
|
||||
unset xlabel
|
||||
|
||||
#set ytics -0.025,0.005
|
||||
unset xtics
|
||||
unset ytics
|
||||
|
||||
set x2tics 0,12
|
||||
set y2tics 0.0134,0.0006
|
||||
|
||||
set yrange [0.0134:0.0146]
|
||||
set xrange [12:48]
|
||||
|
||||
plot "avgcurrent.dat" using 1:6 with lines linestyle 1 ,\
|
||||
"avgcurrent-x6.dat" using 1:2 with lines linestyle 2
|
||||
|
|
|
|||
|
|
@ -1,53 +1,53 @@
|
|||
#parameters: V_=1.000000000000000e+01 eV, EF=4.500000000000000e+00 eV, omega_=6.000000000000000e+00 eV, theta= 0.000000000000000e+00*pi W=5.500000000000000e+00 eV, n_photons=0.934268975891369, E=1.000000000000000e+10 V/m
|
||||
#dimensionless: V=1.000000000000000e+00 k=9.486832980505138e-01 epsilon=7.266837529084202e-02 omega=6.000000000000000e-01 m=1.000000000000000e+00, keldysh=7.216404962767393e+00
|
||||
#numerical precision (matching): n_periods=48 NC=12 gl_order=16 J0=1 J=480
|
||||
#numerical precision (Crank-Nicolson): bmin=-2.000000000000000e+02 bmax= 2.000000000000000e+02 nx_cn=4000 mu= 1.000000000000000e-01
|
||||
#numerical precision: tau=1.047197551196598e+00 NC=12 gl_order=16 J0=1 J=480
|
||||
#
|
||||
# t mu_t M_t
|
||||
2.005000000000000e+00 -4.465249574292407e-05 2.892008997946130e-03
|
||||
3.004999999999999e+00 6.806473586532007e-04 1.611344559925361e-03
|
||||
4.004999999999997e+00 9.531666802876900e-04 1.430074084610480e-03
|
||||
5.004999999999996e+00 1.112095215394091e-03 1.415755296437017e-03
|
||||
6.004999999999995e+00 1.178723364609898e-03 1.434548730775139e-03
|
||||
7.004999999999999e+00 1.230653978557152e-03 1.451154221498075e-03
|
||||
8.000000000000005e+00 1.284082546921191e-03 1.456183724818763e-03
|
||||
9.000000000000011e+00 1.320101942418750e-03 1.449409650442600e-03
|
||||
1.000000000000002e+01 1.332128084560356e-03 1.433544083730075e-03
|
||||
1.100000000000002e+01 1.328615144193408e-03 1.411834798831924e-03
|
||||
1.200000000000003e+01 1.317802662449091e-03 1.388121233446665e-03
|
||||
1.300000000000003e+01 1.305974610489081e-03 1.375961738972150e-03
|
||||
1.400000000000004e+01 1.297012109589079e-03 1.364747654234101e-03
|
||||
1.500000000000004e+01 1.292775935877827e-03 1.351347207493206e-03
|
||||
1.600000000000005e+01 1.293822677757008e-03 1.343607304368543e-03
|
||||
1.700000000000005e+01 1.299820410514768e-03 1.342878973466090e-03
|
||||
1.800000000000006e+01 1.309385031252287e-03 1.347024476018631e-03
|
||||
1.900000000000006e+01 1.320173072770978e-03 1.353534908845761e-03
|
||||
2.000000000000007e+01 1.324465132367436e-03 1.360198367149491e-03
|
||||
2.100000000000008e+01 1.330100620972184e-03 1.365310202042966e-03
|
||||
2.200000000000008e+01 1.336044821630408e-03 1.367671972762798e-03
|
||||
2.300000000000009e+01 1.338710049596377e-03 1.366696969752792e-03
|
||||
2.400000000000009e+01 1.337973002387375e-03 1.362663493743734e-03
|
||||
2.500000000000009e+01 1.334759175167112e-03 1.356744645818275e-03
|
||||
2.600000000000006e+01 1.330279210201444e-03 1.350842056746174e-03
|
||||
2.700000000000004e+01 1.325840812522160e-03 1.348671983114142e-03
|
||||
2.800000000000002e+01 1.322654598995199e-03 1.345258918518337e-03
|
||||
2.900500000000000e+01 1.321582620668878e-03 1.341996494328002e-03
|
||||
3.000499999999998e+01 1.322844314348249e-03 1.340940035684045e-03
|
||||
3.100499999999995e+01 1.325948216456572e-03 1.342052212740544e-03
|
||||
3.200499999999993e+01 1.329986989195847e-03 1.344786288894575e-03
|
||||
3.300499999999991e+01 1.333421117850701e-03 1.348239586830857e-03
|
||||
3.400499999999989e+01 1.334922273485275e-03 1.351365520831539e-03
|
||||
3.500499999999987e+01 1.337371756144218e-03 1.353285967255712e-03
|
||||
3.600499999999985e+01 1.339340919372187e-03 1.353558131763480e-03
|
||||
3.700499999999982e+01 1.339607534213708e-03 1.352269215976699e-03
|
||||
3.800499999999980e+01 1.338259311876398e-03 1.349860941552041e-03
|
||||
3.900499999999978e+01 1.335843353599698e-03 1.346881687730867e-03
|
||||
4.000499999999976e+01 1.333173924311831e-03 1.344961245451776e-03
|
||||
4.100499999999974e+01 1.331033693671063e-03 1.343619013767633e-03
|
||||
4.200499999999972e+01 1.329937987977380e-03 1.341614035795568e-03
|
||||
4.300499999999970e+01 1.330038327956477e-03 1.340500676012152e-03
|
||||
4.400499999999968e+01 1.331216650002774e-03 1.340788379664775e-03
|
||||
4.500499999999965e+01 1.333210987171334e-03 1.342234189388972e-03
|
||||
4.600499999999963e+01 1.335622628018670e-03 1.344273805075085e-03
|
||||
4.700499999999961e+01 1.336632341415729e-03 1.346277075142191e-03
|
||||
4.799999999999959e+01 1.337964973402016e-03 1.347746441811054e-03
|
||||
#% t minavgcurrent maxavgcurrent
|
||||
|
||||
2.159999999999981e+00 -3.984355479425441e-04 2.905593681847859e-02
|
||||
3.119999999999973e+00 7.683195752460051e-03 1.678823253261488e-02
|
||||
4.079999999999965e+00 1.016999350412716e-02 1.465878353055266e-02
|
||||
5.039999999999957e+00 1.171749725908056e-02 1.478944573513144e-02
|
||||
6.239999999999947e+00 1.262354220011736e-02 1.488072444664849e-02
|
||||
7.199999999999939e+00 1.347471604473096e-02 1.517027559383923e-02
|
||||
8.159999999999931e+00 1.389890090771117e-02 1.512717593805253e-02
|
||||
9.119999999999923e+00 1.386861363112280e-02 1.517388306208971e-02
|
||||
1.007999999999991e+01 1.398407405754114e-02 1.486803724427742e-02
|
||||
1.103999999999991e+01 1.392313454351388e-02 1.478410411032572e-02
|
||||
1.223999999999990e+01 1.385273610332517e-02 1.445224306759359e-02
|
||||
1.319999999999989e+01 1.367850635606119e-02 1.431009958044551e-02
|
||||
1.415999999999988e+01 1.363314116204606e-02 1.409902841711600e-02
|
||||
1.511999999999987e+01 1.354402677218928e-02 1.407290473679492e-02
|
||||
1.607999999999986e+01 1.357705369513316e-02 1.407006049982011e-02
|
||||
1.703999999999985e+01 1.362773606042517e-02 1.402509573590250e-02
|
||||
1.823999999999985e+01 1.372367656602137e-02 1.410345076575843e-02
|
||||
1.919999999999984e+01 1.384507217949824e-02 1.415476366766194e-02
|
||||
2.015999999999983e+01 1.392912392985390e-02 1.423866426243946e-02
|
||||
2.111999999999982e+01 1.402125374574562e-02 1.427493824618929e-02
|
||||
2.207999999999981e+01 1.400410984824662e-02 1.432026015450591e-02
|
||||
2.303999999999980e+01 1.402685376675611e-02 1.427899580276114e-02
|
||||
2.423999999999979e+01 1.401401127919011e-02 1.426976837387211e-02
|
||||
2.519999999999979e+01 1.399434297805028e-02 1.417655689167954e-02
|
||||
2.615999999999978e+01 1.393113530742793e-02 1.414190393519887e-02
|
||||
2.711999999999977e+01 1.390277010469212e-02 1.406756066197228e-02
|
||||
2.807999999999976e+01 1.385210100928655e-02 1.405701657271346e-02
|
||||
2.903999999999975e+01 1.385407521668853e-02 1.405328894781225e-02
|
||||
3.023999999999974e+01 1.385695237425654e-02 1.402736805571215e-02
|
||||
3.119999999999974e+01 1.389251276812984e-02 1.405277354751957e-02
|
||||
3.215999999999973e+01 1.393569499575768e-02 1.407473244158844e-02
|
||||
3.311999999999971e+01 1.397326790064148e-02 1.411614882626611e-02
|
||||
3.407999999999971e+01 1.401679417334529e-02 1.414280706705812e-02
|
||||
3.503999999999970e+01 1.401092831327397e-02 1.416959355437643e-02
|
||||
3.623999999999969e+01 1.402990164514657e-02 1.416151060954305e-02
|
||||
3.719999999999968e+01 1.402977160373626e-02 1.416067223628313e-02
|
||||
3.815999999999968e+01 1.402226903777742e-02 1.411725008181815e-02
|
||||
3.911999999999966e+01 1.398915915491744e-02 1.410441810730370e-02
|
||||
4.007999999999966e+01 1.397202859434731e-02 1.405998530786754e-02
|
||||
4.103999999999965e+01 1.393876435408234e-02 1.405718529283730e-02
|
||||
4.223999999999964e+01 1.393732242313172e-02 1.404934395533652e-02
|
||||
4.319999999999963e+01 1.392952597978669e-02 1.402891656432184e-02
|
||||
4.415999999999962e+01 1.394610770911248e-02 1.404023699553341e-02
|
||||
4.511999999999961e+01 1.396502504136146e-02 1.405115990003412e-02
|
||||
4.607999999999961e+01 1.398951737242833e-02 1.407532441368166e-02
|
||||
4.703999999999959e+01 1.401352888263188e-02 1.409434862995035e-02
|
||||
4.799999999999959e+01 1.401369030696994e-02 1.411157973170924e-02
|
||||
|
|
|
|||
|
|
@ -3,10 +3,10 @@ set xlabel "$\\frac{t\\omega}{2\\pi}$"
|
|||
|
||||
set xtics add("10" 10, "20" 20, "30" 30, "40" 40)
|
||||
set mxtics 81
|
||||
set ytics add ("$10^{-5}$" 0.00001, "$10^{-4}$" 0.0001)
|
||||
set ytics add ("$10^{-5}$" 0.00001, "$10^{-4}$" 0.0001, "$10^{-3}$" 0.001)
|
||||
|
||||
set xrange [10:50]
|
||||
set yrange [0.000007:0.00015]
|
||||
set yrange [0.00007:0.0015]
|
||||
|
||||
# default output canvas size: 12.5cm x 8.75cm
|
||||
set term lua tikz size 8,6 standalone
|
||||
|
|
|
|||
|
|
@ -1,487 +1,485 @@
|
|||
#parameters: V_=1.000000000000000e+01 eV, EF=4.500000000000000e+00 eV, omega_=6.000000000000000e+00 eV, theta= 0.000000000000000e+00*pi W=5.500000000000000e+00 eV, n_photons=0.934268975891369, E=1.000000000000000e+10 V/m
|
||||
#dimensionless: V=1.000000000000000e+00 k=9.486832980505138e-01 epsilon=7.266837529084202e-02 omega=6.000000000000000e-01 m=1.000000000000000e+00, keldysh=7.216404962767393e+00
|
||||
#numerical precision (matching): n_periods=48 NC=12 gl_order=16 J0=1 J=480
|
||||
#numerical precision (Crank-Nicolson): bmin=-2.000000000000000e+02 bmax= 2.000000000000000e+02 nx_cn=4000 mu= 1.000000000000000e-01
|
||||
#
|
||||
#numerical precision: tau=1.047197551196598e+00 NC=12 gl_order=16 J0=1 J=480
|
||||
480
|
||||
12 7.055350578843251e-01 -1.118122180108418e+00 -2.640685032764412e-01 -1.553800164380189e-01 -7.304626492933619e-02 -2.573420862470561e-02 -3.786290652531523e-03 7.460077530076078e-03 -2.817454264016051e-04 1.011443432259879e-03 7.164966002685155e-05 6.926345132725265e-05 1.103362165328192e-05 6.706450770592399e-06 1.357417921660424e-06 -2.541372315622481e-07 1.322515969230063e-07 -1.474041749784050e-07 -1.618720930368805e-09 -2.096450428357976e-08 -2.062004079557157e-09 -1.345453464999124e-09 -1.933252177251106e-10 8.395423618461507e-11
|
||||
12 5.684180856850439e-02 -1.325846096618561e+00 -3.103938228247618e-01 -1.762380135648777e-02 -2.190124266969761e-03 1.776370155072481e-02 6.280987360430604e-04 2.176625926765744e-04 1.865387857106299e-05 -1.431702177006529e-05 -3.955534851205918e-07 -1.200091384920538e-06 -3.480261032715016e-08 3.308252167090656e-08 3.232971417401563e-10 -1.789105922861643e-09 -1.687880431742683e-11 2.704418040303960e-10 -1.362215056589008e-13 -3.123815818102854e-11 2.027912417415178e-13 4.188082621388677e-12 -2.031423148324697e-14 -5.479207208579368e-13
|
||||
12 -5.545923812851334e-01 -1.214512273930488e+00 -2.935765491317352e-01 1.294560630166826e-01 6.736144275771588e-03 1.832852380541900e-02 8.201720943406519e-04 -1.668589473178039e-04 2.918459481343491e-06 -3.160926233005151e-05 -1.153721733469597e-06 -5.090556729432279e-07 -2.769605473012455e-08 3.600574055328908e-08 5.107495485881753e-10 1.045894345431582e-09 4.157468681795269e-11 3.097525678508758e-11 2.247076552076040e-12 -1.839560566640043e-12 -1.569092908093244e-14 -6.040755057934095e-14 -3.645573832985973e-15 -4.385058088163153e-15
|
||||
12 -1.057410248734077e+00 -8.216664759493761e-01 -2.014754843015474e-01 2.590628323405498e-01 1.600160355614129e-02 1.313776100338398e-02 6.545672115251774e-04 -6.961280318832333e-04 -2.459535224819033e-05 -3.053710857651208e-05 -1.435200103676440e-06 7.352531419207054e-07 1.435579600431896e-08 6.476230346072252e-08 2.631272385617621e-09 3.515383199142949e-10 6.273228677993138e-11 -9.181459519791227e-11 -2.508649990797931e-12 -4.406619131728543e-12 -2.204297623778083e-13 2.797862949709471e-14 -2.426891701226976e-15 8.934868524050004e-15
|
||||
12 -1.313476173971430e+00 -2.296801328550294e-01 -5.065788910841140e-02 3.240974578758005e-01 2.068337346830100e-02 2.602623043731873e-03 7.758557490688609e-05 -9.868912213781876e-04 -4.329171820512973e-05 -1.732846061333781e-06 -1.240078881320128e-07 1.958302728232457e-06 9.065190183953094e-08 1.624190148482308e-08 1.590606190053160e-09 -4.023456363341748e-09 -1.623264002164702e-10 -1.207397045346800e-10 -7.608105557339286e-12 5.625374050005105e-12 1.443474821930860e-13 4.130875709545263e-13 2.029019041051293e-14 -1.110820141264734e-16
|
||||
12 -1.254314294613255e+00 4.034218560032961e-01 1.073605322766980e-01 2.999799813723559e-01 1.776977333978952e-02 -8.161605206334171e-03 -5.146436954525743e-04 -7.228558188009808e-04 -2.423403216723333e-05 3.111320482984735e-05 1.827785081430189e-06 8.451125028033692e-07 3.888222109721648e-08 -1.014706130642509e-07 -5.255875439835376e-09 -2.293554432842450e-09 -1.451507821280604e-10 2.542377238242891e-10 1.150874530196177e-11 8.922055715789312e-12 5.181059397533583e-13 -4.850709013870792e-13 -1.815345108607970e-14 -2.850104588077345e-14
|
||||
12 -9.197680432002767e-01 9.168782093804332e-01 2.210651812310125e-01 2.088446520846164e-01 1.049141192306213e-02 -1.373476455922771e-02 -6.128572666015976e-04 -2.253247206275330e-04 8.981743059322534e-06 2.383696841559920e-05 9.374491014253855e-07 -1.322094968745035e-06 -9.660860786570893e-08 -3.966445075076208e-08 -1.797578015665237e-09 5.792033543769210e-09 3.177253900218106e-10 8.587764729793998e-11 4.306239081466164e-12 -1.659953850175119e-11 -8.394908112602128e-13 -2.249995580003848e-13 -1.173117654764915e-14 4.156452953995455e-14
|
||||
12 -4.148488063016813e-01 1.219333450743276e+00 2.786271809844831e-01 9.256094053270617e-02 4.212423640354616e-03 -1.504165229105387e-02 -4.420093482086677e-04 -5.344106932610546e-05 6.179520302724911e-06 3.321351235839642e-07 -9.187437385790039e-07 -5.441172333162852e-07 -2.517640284729822e-08 7.891981216242292e-08 4.996154207806381e-09 6.234300259629745e-10 -1.435858879231711e-11 -2.798682700326270e-10 -1.459435150153116e-11 3.133548191292604e-12 2.674368858169248e-13 7.222284400662010e-13 3.463693853591321e-14 -1.833044497314409e-14
|
||||
12 1.595712150546551e-01 1.282010513891022e+00 2.913953745371369e-01 -3.044054571984016e-02 -1.094721099516035e-03 -1.569836108756153e-02 -4.813916717306167e-04 -4.167606277173774e-05 -8.793185638153121e-06 5.568801917695214e-06 -2.564976641722171e-07 7.960967569370475e-07 5.525448614091790e-08 1.458503886415416e-08 -6.116274936965235e-11 -3.271760571196449e-09 -1.692646199344295e-10 6.070718252760293e-11 5.847532123674646e-12 7.648656400552717e-12 2.935591740809646e-13 -4.004036265560507e-13 -2.365363434310277e-14 -8.965392049544379e-15
|
||||
12 7.136383457911236e-01 1.095823463125353e+00 2.571797447642690e-01 -1.553102623248850e-01 -7.673225016116901e-03 -1.514759172555791e-02 -5.997494885287221e-04 1.687587459586797e-04 -2.993351528970927e-06 1.937085588016486e-05 6.666187442099893e-07 4.079604628361892e-07 1.499287276108692e-08 -3.058708526254746e-08 -1.599577605033133e-09 6.504173209148664e-11 4.885650452301818e-11 7.467445954365180e-11 2.637469704119012e-12 -4.119335813352924e-12 -2.410492974697300e-13 -4.463236870668718e-14 2.399002910676790e-15 1.090256746162803e-14
|
||||
12 1.143957614980418e+00 6.744098897599884e-01 1.672714656821093e-01 -2.627439703180494e-01 -1.468696700924521e-02 -1.111322457902097e-02 -5.329383967578126e-04 5.078350244246948e-04 1.138331005492044e-05 2.116689567651980e-05 6.966913873178873e-07 -1.651859789260959e-07 -4.519004250446303e-09 -1.593485820825378e-08 5.072184858754139e-11 4.047797614454433e-10 2.553331065375794e-11 -3.193290481315188e-11 -2.223577217368454e-12 -9.055302234740580e-13 -3.682633065504914e-15 1.027507428545357e-13 3.035623104678522e-15 -2.000658912458895e-15
|
||||
12 1.343616324671905e+00 8.313367973067139e-02 2.831757805666555e-02 -3.218922629623750e-01 -1.954538712670285e-02 -3.158332486993382e-03 -2.439970994992914e-04 8.009299903250642e-04 2.452457455287916e-05 1.432120343493243e-05 6.278312899668760e-07 -5.332934233533658e-07 -2.738235529272828e-09 -1.918709181680573e-08 -2.556571038912099e-10 -5.219757014864807e-10 -3.674409843755701e-11 -1.171921074986598e-11 -9.718424484270880e-13 1.560266189740844e-12 4.401438510710331e-14 3.496901665846573e-14 -1.938173060385622e-16 -8.889169135396296e-16
|
||||
12 1.239925934843818e+00 -5.533846161277152e-01 -1.321784227322312e-01 -3.058172616017779e-01 -1.972923575500175e-02 7.380857970234135e-03 2.401715658019699e-04 9.147428208855146e-04 3.506968794109908e-05 -2.100012862104142e-06 3.248277195841114e-07 -1.150930733333471e-06 -2.878165733483927e-08 -2.891041302898570e-08 -1.573909612517954e-09 2.297944199213365e-10 -2.935857062275891e-11 6.370182915714467e-11 1.820525574185725e-12 2.314201892086236e-12 1.069057422100609e-13 -1.948509991516631e-14 1.337185689492546e-15 -3.325183590667035e-15
|
||||
12 8.337191475791444e-01 -1.072904320260470e+00 -2.687737327427978e-01 -2.053975299083007e-01 -1.343090359165137e-02 1.729230192411594e-02 7.999155225094293e-04 6.664872361287701e-04 3.091089594340237e-05 -3.006815564468388e-05 -9.091935289845854e-07 -1.475030760818841e-06 -6.995753544721130e-08 1.525600708447052e-08 -6.083467801339477e-10 3.047286844390698e-09 1.122724643941116e-10 8.097836042945453e-11 5.274193984032762e-12 -3.026878541941635e-12 -2.172946613874264e-14 -2.574976056353309e-13 -1.018611922947900e-14 -3.806885394314570e-15
|
||||
12 2.237760914799189e-01 -1.327107470982158e+00 -3.313839146772780e-01 -4.520034471647612e-02 -1.753872114134722e-03 2.158219951383003e-02 1.061295337501743e-03 1.551424766734174e-06 -2.703414833278538e-06 -4.817747228639715e-05 -2.242777054006855e-06 3.416066741472074e-08 -1.541524806813149e-08 1.061277004543762e-07 4.791109981043355e-09 1.947573722713761e-09 1.537794008016663e-10 -1.942665783125645e-10 -6.562402551677835e-12 -9.639782774557809e-12 -5.161705488789031e-13 1.490257279629091e-13 -1.518846933199830e-15 2.450973525588601e-14
|
||||
12 -4.153878441053050e-01 -1.253422527193039e+00 -2.984943477513953e-01 1.154073475791706e-01 9.316757246166775e-03 1.745950031943922e-02 6.906148367635290e-04 -6.228089019963544e-04 -3.891962879106912e-05 -2.227641575025866e-05 -7.921317932479645e-07 2.306535181737113e-06 1.279324962410628e-07 4.190243784979133e-08 2.829948115598758e-09 -6.603977436482444e-09 -3.169300843490669e-10 -1.914606765211031e-10 -1.203894746276439e-11 1.408144418537512e-11 5.722055789373569e-13 6.998239953558374e-13 3.811547629094967e-14 -2.056626135706101e-14
|
||||
12 -9.191578522347856e-01 -9.085465698641659e-01 -2.014786803832026e-01 2.226528017041767e-01 1.390235171990218e-02 9.360741942557864e-03 1.112514633100147e-04 -6.234993636513144e-04 -2.447970840200463e-05 1.782846990432001e-05 1.902521319036334e-06 9.928775338357831e-07 4.516591814440299e-08 -1.309799306317425e-07 -7.702654553731173e-09 -2.283148307664038e-09 -1.227903409124962e-10 4.191872404174909e-10 2.177030569788798e-11 6.805479686717887e-12 3.808352001023986e-13 -1.092126657594359e-12 -5.300351139331741e-14 -2.027909511584437e-14
|
||||
12 -1.209443709108639e+00 -4.083283853611469e-01 -8.866751020720247e-02 2.728631867816481e-01 1.413471258725869e-02 3.698760680733602e-03 1.092529127118661e-05 -3.447847235677826e-04 7.721282925547979e-06 8.746269262829909e-06 6.661403583935002e-07 -1.480271096256085e-06 -1.139446380426384e-07 -2.984891489778173e-08 -7.531082787970999e-10 7.031702502159241e-09 3.927310550507243e-10 -1.397096417725818e-11 -3.445543845351470e-12 -2.063633582430984e-11 -1.036057401051969e-12 3.003405631532197e-13 2.155847070563077e-14 5.084610529656706e-14
|
||||
12 -1.271710996459951e+00 1.541081335734679e-01 2.713789220997946e-02 2.860821991470986e-01 1.499945193875820e-02 -5.376098998572251e-04 1.071023834254408e-04 -4.218859889300942e-04 -1.978214161321928e-06 -1.468189648038592e-05 -1.231756627622790e-06 -4.088164444245271e-07 -1.780885906035799e-08 8.311865128226160e-08 4.866274707794127e-09 -2.305521121502096e-10 -8.842833592983958e-11 -2.525445514884380e-10 -1.165197052241406e-11 8.199276245115504e-12 5.602527377140340e-13 4.699221872875604e-13 1.595229012752928e-14 -3.201147133378211e-14
|
||||
12 -1.094959664234730e+00 7.031170805176895e-01 1.499075574367978e-01 2.575570054346212e-01 1.531175837600585e-02 -6.964816396369055e-03 -1.076229596423032e-04 -6.282214579625735e-04 -2.254836911070731e-05 -6.741894546547861e-06 -5.675243674881947e-07 9.303681082654088e-07 4.811834728030346e-08 1.824253118208267e-08 -2.470640384121011e-10 -2.567125411519591e-09 -1.193452939080215e-10 7.605762197382977e-11 6.214805824560832e-12 4.301180045664804e-12 8.637998337526318e-14 -3.671141996336272e-13 -1.809954973082668e-14 2.109047476523594e-15
|
||||
12 -6.814018292804662e-01 1.138315372733350e+00 2.606136055679050e-01 1.713211083829878e-01 1.166498961577982e-02 -1.451228335411541e-02 -5.039338708019349e-04 -5.819975367880216e-04 -2.427480727717926e-05 1.212299506314387e-05 2.737718646585199e-07 8.359659717215089e-07 1.948159346735850e-08 -1.316774406477602e-08 -8.974441152495469e-10 1.170994959255012e-10 4.671064476278576e-11 4.635151166307727e-11 1.480997129814485e-12 -3.317290357727645e-12 -1.603699668439311e-13 -3.846545454855072e-15 2.576353613582573e-15 5.515345773993742e-15
|
||||
12 -9.030458596743737e-02 1.345846299731358e+00 3.236940834511336e-01 3.175657237131135e-02 3.534967420612088e-03 -1.982898828322075e-02 -8.283708623130480e-04 -2.686658685808766e-04 -1.521360646178286e-05 2.637077538619710e-05 6.213987539195748e-07 6.241716554150523e-07 1.626715386097296e-08 -5.361969587504922e-09 5.209590150061132e-10 -3.280109053668733e-11 2.190754303294528e-11 -4.241189720378256e-11 -1.983010486896268e-12 -1.244380915102127e-12 -3.394792153266760e-14 6.341803854506839e-14 1.452968217007465e-15 4.965132548768976e-16
|
||||
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||||
12 -6.809490075420702e-01 1.130196964177173e+00 2.567055591508760e-01 1.713920578102556e-01 1.173555608758363e-02 -1.402948753884671e-02 -4.652840880322970e-04 -5.951284513927408e-04 -2.573766245665660e-05 9.971060489209263e-06 1.963578063570603e-07 9.536547026083988e-07 2.680128229030667e-08 -1.253237225996228e-08 -1.055419762110383e-09 -2.400405048158172e-10 3.374269208241436e-11 6.181419717864793e-11 2.398966666403794e-12 -3.086963322691062e-12 -1.591272649521384e-13 -3.641885918390254e-14 1.180049469249382e-14 2.676816413049382e-14
|
||||
12 -9.595985493541220e-02 1.340933505623397e+00 3.217425910476802e-01 3.464581998395292e-02 3.903380425352405e-03 -1.963682503998245e-02 -8.179540655858312e-04 -2.989534731766508e-04 -1.695103775916185e-05 2.620420435857925e-05 6.465762640359360e-07 6.920144201971030e-07 1.751049709768501e-08 -8.206449383099789e-09 3.494767134500308e-10 2.352923344555693e-11 2.877106886566654e-11 -3.567157964219820e-11 -1.870008300115926e-12 -1.630489709085573e-12 -3.707973828530435e-14 7.102299951926152e-14 1.002889978452099e-14 3.428942379057987e-15
|
||||
12 5.451696171910343e-01 1.247445117651823e+00 3.102493375408105e-01 -1.286988257314173e-01 -7.027012532675804e-03 -2.029271330927572e-02 -9.585848878135568e-04 2.177300993307271e-04 1.211692444766150e-06 3.730116044980437e-05 1.215903293849215e-06 3.390534089817322e-07 2.809148827392469e-08 -2.844282683820082e-08 -6.884639122411173e-11 -1.495154174550797e-09 -6.016365491529175e-11 -3.956448613226214e-11 -2.692008468583419e-12 1.722938919062898e-12 4.673853431399086e-14 1.190986554324214e-13 4.736750293239225e-15 6.100558862233485e-15
|
||||
12 1.074613276197661e+00 8.432820501524813e-01 2.104141220887011e-01 -2.702467481213743e-01 -1.750603330224444e-02 -1.403823629720046e-02 -7.136162126004994e-04 8.159601940369005e-04 3.065931144623949e-05 3.348986069131956e-05 1.574252102406854e-06 -8.984485504769068e-07 -1.212343552303365e-08 -7.209318825799924e-08 -3.006799536011247e-09 -8.505816576161587e-10 -9.279859422071664e-11 1.050052860654970e-10 2.569477481851082e-12 5.645108067534928e-12 2.547713876938723e-13 -2.625465797937995e-15 -9.395006967249374e-15 -1.272789707632798e-14
|
||||
12 1.335577434456908e+00 2.266308390710299e-01 4.658120243308306e-02 -3.362583590224376e-01 -2.222720146066880e-02 -1.929985671603786e-03 -1.982258498348603e-05 1.114979773489112e-03 5.131873475463571e-05 -1.031449794278511e-06 9.835027709345116e-08 -2.372119548370592e-06 -1.090267609747143e-07 -2.428135706016098e-08 -2.439487815092246e-09 4.710654524561060e-09 1.799711351091900e-10 1.758578355045922e-10 1.038129888715977e-11 -5.500389450924917e-12 -9.785631334739994e-14 -5.158217434427995e-13 -6.629495621238647e-15 -7.817875140941248e-16
|
||||
12 1.259504815709385e+00 -4.215048513760190e-01 -1.190576835613100e-01 -3.020144338609592e-01 -1.796100906071091e-02 9.824733617112729e-03 6.670793676210073e-04 7.398312643951393e-04 2.615163380843462e-05 -4.161601092603262e-05 -2.420376618721135e-06 -1.056100553319372e-06 -5.797196251130630e-08 1.302468475602289e-07 6.473909459963174e-09 3.711232023021747e-09 2.347509322319005e-10 -2.969927521718048e-10 -1.246417925895528e-11 -1.389624213950734e-11 -7.771502407373241e-13 4.680453566192266e-13 9.043314515074348e-15 3.302831361088744e-14
|
||||
12 9.055465950676896e-01 -9.271243414272132e-01 -2.274384965621550e-01 -1.996441550540609e-01 -9.097651642210857e-03 1.460148302835738e-02 6.925923596223926e-04 8.677942447806686e-05 -1.945010139608954e-05 -2.987094613944153e-05 -1.355651008204924e-06 1.979921150659094e-06 1.332083938356607e-07 6.735958851342025e-08 3.553422519285326e-09 -7.669543027357014e-09 -4.082776167803987e-10 -1.916836580988312e-10 -1.036103218149379e-11 2.072596596104920e-11 1.009439739198735e-12 5.550320041539413e-13 3.436504103712293e-14 -5.334428431869292e-14
|
||||
12 3.998594316056460e-01 -1.209927048572238e+00 -2.731438762830045e-01 -8.359195305132416e-02 -2.960934377046727e-03 1.415758341828475e-02 3.440272071762918e-04 -6.258207719966393e-05 -1.451992448777108e-05 8.034438657885482e-06 1.517421804051938e-06 1.055395444360449e-06 5.368425589086955e-08 -1.170827627779041e-07 -7.255720536150994e-09 -2.125609510529419e-09 -6.179898883337579e-11 4.072537219818386e-10 2.151923553791814e-11 6.145468446509424e-13 -9.974476256967965e-14 -1.080135601703702e-12 -6.145902205217214e-14 1.261309000232214e-14
|
||||
12 -1.582255128092842e-01 -1.264254375821977e+00 -2.818364768056049e-01 2.946242831966221e-02 8.213774498860693e-04 1.438371590700055e-02 3.595650552785477e-04 8.610717153659035e-05 1.374421691679893e-05 2.985215406697425e-06 7.434444604669825e-07 -1.224017672895679e-06 -8.627330928734825e-08 -3.780380149520919e-08 -8.587768858460726e-10 5.253720259584001e-09 2.843545477965840e-10 -3.357308212176157e-11 -5.647258059886184e-12 -1.382029004953251e-11 -6.068686114890681e-13 4.483152937282762e-13 3.017299610543023e-14 1.353009719936178e-14
|
||||
12 -6.987275135003729e-01 -1.087706057372236e+00 -2.538461918286615e-01 1.475198770235241e-01 6.596472983679483e-03 1.485750430070072e-02 5.927187422333736e-04 -6.787836733302499e-05 1.007839435239667e-05 -2.069070119351617e-05 -8.773743804483867e-07 -7.977218571876522e-07 -3.171600943619059e-08 4.946425634149949e-08 2.883660000221567e-09 4.281381867554817e-10 -4.758188993049037e-11 -1.470219392488111e-10 -6.121001423483209e-12 5.283073558355162e-12 3.478824079307907e-13 1.575400893638940e-13 -5.938888837002254e-15 -6.336016456463322e-15
|
||||
12 -1.130166150140907e+00 -6.808993887111532e-01 -1.713673768047094e-01 2.566903996056940e-01 1.402732897984129e-02 1.173261971293241e-02 5.949081554296610e-04 -4.650699253310831e-04 -9.954551055184975e-06 -2.572698457048165e-05 -9.534216875427809e-07 1.953235294778433e-07 1.247913453112015e-08 2.681485269413733e-08 2.420220885408566e-10 -1.053253469280725e-09 -6.177176114313447e-11 3.359786400544165e-11 3.061922358872996e-12 2.400052251693226e-12 4.647474214087938e-14 -1.561947624298632e-13 -1.247389698541973e-14 1.520302440792991e-14
|
||||
12 -1.340875789603668e+00 -9.595478030288775e-02 -3.464448874179573e-02 3.217157348351239e-01 1.963359131568988e-02 3.903449441454532e-03 2.989851100978937e-04 -8.177047146651897e-04 -2.619110555237436e-05 -1.695526513598620e-05 -6.923798883380698e-07 6.461499567950062e-07 8.204948665399936e-09 1.753346279225645e-08 -2.245237199931215e-11 3.486148652667145e-10 3.559259883630493e-11 2.873940738303069e-11 1.628007183646223e-12 -1.860961527923636e-12 -6.737556571971339e-14 -3.715471881834205e-14 -1.888006593808857e-16 1.076083768772097e-14
|
||||
12 -1.247407245878053e+00 5.451298631830213e-01 1.286788329618529e-01 3.102333540509444e-01 2.029088638051966e-02 -7.024566277960840e-03 -2.175434944273537e-04 -9.584505164166447e-04 -3.729453896385229e-05 1.202294507266758e-06 -3.393278951766741e-07 1.215714502519388e-06 2.844390709980965e-08 2.809032828884593e-08 1.494473329428296e-09 -6.931992795606390e-11 3.954887324942529e-11 -6.012211854378690e-11 -1.719436623933698e-12 -2.692993166803984e-12 -9.137664250122346e-14 4.864543495104453e-14 -4.703315940728303e-15 7.347587561732492e-15
|
||||
12 -8.432907085842114e-01 1.074564225535518e+00 2.702224533171489e-01 2.104212958222627e-01 1.403908741534782e-02 -1.750301100069039e-02 -8.157176489426590e-04 -7.136652422693049e-04 -3.349027641578727e-05 3.064571625233519e-05 8.979305334643747e-07 1.574060368249934e-06 7.207265103325906e-08 -1.211435670056461e-08 8.501550931349121e-10 -3.005527129671768e-09 -1.049386012161973e-10 -9.274167184143515e-11 -5.617645809342416e-12 2.571404744034257e-12 -5.050980467727471e-15 2.548459318842106e-13 -4.789071197377713e-15 -6.728238298098681e-15
|
||||
12 -2.266727718999264e-01 1.335562335833652e+00 3.362514381326046e-01 4.660635985779055e-02 1.933278197559754e-03 -2.222612138606377e-02 -1.114853098807117e-03 -2.009333075074201e-05 1.016133192259685e-06 5.130704067838904e-05 2.371245554896499e-06 9.891424429144540e-08 2.428697604910900e-08 -1.089731888037710e-07 -4.708017489564613e-09 -2.438412557076136e-09 -1.757719764827380e-10 1.798678968744301e-10 5.496853852141062e-12 1.037400015206799e-11 5.020212625088072e-13 -9.089046494504520e-14 2.444429182579137e-14 1.359069688693425e-15
|
||||
12 4.214765344875846e-01 1.259536998913041e+00 3.020346352781064e-01 -1.190387372877746e-01 -9.821862026320717e-03 -1.796369637757173e-02 -7.400516037401306e-04 6.667823545817565e-04 4.159196549259453e-05 2.616368355988822e-05 1.056473983173131e-06 -2.418744024398938e-06 -1.301506586542678e-07 -5.796549712639375e-08 -3.709228988942590e-09 6.468950976857631e-09 2.967660162033971e-10 2.345724522372913e-10 1.388566035281006e-11 -1.245323799949761e-11 -4.666078726826163e-13 -7.746456320443466e-13 -3.535308663799267e-14 7.065372981749398e-15
|
||||
12 9.271473111817797e-01 9.055877081632263e-01 1.996716148375494e-01 -2.274497569092493e-01 -1.460290373461696e-02 -9.101788058080870e-03 -8.719906495409395e-05 6.927038984229300e-04 2.987648884012478e-05 -1.941671936180953e-05 -1.977657766453585e-06 -1.355747125696865e-06 -6.734568202294742e-08 1.330708642924468e-07 7.661833618279587e-09 3.551410945925068e-09 1.914932158328900e-10 -4.078780045204405e-10 -2.072506998666251e-11 -1.034564627552377e-11 -5.502272887598152e-13 1.012671518514986e-12 6.589211993185741e-14 3.853627165527528e-14
|
||||
12 1.209980802029103e+00 3.998547616681096e-01 8.359259298456910e-02 -2.731750840029818e-01 -1.416216202668465e-02 -2.961155264359692e-03 6.255632437755821e-05 3.444876700399394e-04 -7.997807234813582e-06 -1.451782807358763e-05 -1.055254386766526e-06 1.514914718216521e-06 1.169268183545570e-07 5.367573088473161e-08 2.125121518409323e-09 -7.246598482957636e-09 -4.067234482927006e-10 -6.177291211960831e-11 -5.899304102582855e-13 2.149392533310420e-11 1.108618946795618e-12 -9.634010111930063e-14 -2.012569813591616e-14 -5.621745363379510e-14
|
||||
12 1.264278205173175e+00 -1.582787783096931e-01 -2.949069354036676e-02 -2.818502625684239e-01 -1.438559124910661e-02 8.254100918469872e-04 -8.570203050546706e-05 3.597245119008722e-04 -2.975877169708570e-06 1.371178932755456e-05 1.221789941889712e-06 7.430949076044633e-07 3.780252517960056e-08 -8.613580166685151e-08 -5.245882000178569e-09 -8.599527358118056e-10 3.344186460595487e-11 2.839316369127295e-10 1.380777808239031e-11 -5.636861932210830e-12 -4.472213976648999e-13 -5.972385531735935e-13 -1.198412946670883e-14 3.401778063943265e-14
|
||||
12 1.087673493850061e+00 -6.987759594783818e-01 -1.475442436203195e-01 -2.538283933223077e-01 -1.485492880050207e-02 6.599573974067474e-03 6.813425385393056e-05 5.924507644664941e-04 2.066840899915674e-05 1.006365988189910e-05 7.971681170768575e-07 -8.758096807122888e-07 -4.936887336266454e-08 -3.171174365402101e-08 -4.295550622411929e-10 2.878572410092001e-09 1.467734613874818e-10 -4.742293831920196e-11 -5.257650014473469e-12 -6.105396163124664e-12 -1.836093926997704e-13 3.494444846370075e-13 7.378022138326493e-15 -6.801561374848385e-15
|
||||
|
||||
|
|
|
|||
|
|
@ -1,4 +1,4 @@
|
|||
PROJECTNAME=cn cn_short
|
||||
PROJECTNAME=cn
|
||||
|
||||
PHOTOCOMP_PATH=
|
||||
|
||||
|
|
@ -14,9 +14,9 @@ $(PDFS): $(DATS)
|
|||
pdflatex -jobname $(basename $@) -file-line-error $(patsubst %.pdf, %.tikz.tex, $@)
|
||||
|
||||
mc.dat:
|
||||
$(PHOTOCOMP_PATH)photocomp -p "V=10;EF=4.5;omega=1.55;n_periods=3;J=30;E=15e9" mc > $@
|
||||
$(PHOTOCOMP_PATH)photocomp -p "V=10;EF=4.5;omega=1.55;n_periods=1;J=30;E=15e9" mc > $@
|
||||
cn.dat:
|
||||
$(PHOTOCOMP_PATH)photocomp -p "V=10;EF=4.5;omega=1.55;n_periods=3;E=15e9;x=0;bmin_cn=-1000;bmax_cn=1000;nx_cn=16000" cn > $@
|
||||
$(PHOTOCOMP_PATH)photocomp -p "V=10;EF=4.5;omega=1.55;n_periods=1;E=15e9;x=0;bmin_cn=-1000;bmax_cn=1000;nx_cn=16000" cn > $@
|
||||
|
||||
mc_short.dat:
|
||||
$(PHOTOCOMP_PATH)photocomp -p "V=10;EF=4.5;omega=1.55;n_periods=0.0005;J=10;E=15e9" mc > $@
|
||||
|
|
|
|||
17628
figs/cn.fig/cn.dat
17628
figs/cn.fig/cn.dat
File diff suppressed because it is too large
Load Diff
|
|
@ -1,13 +1,15 @@
|
|||
# default output canvas size: 12.5cm x 8.75cm
|
||||
set term lua tikz size 8,6 standalone
|
||||
|
||||
set multiplot
|
||||
|
||||
set ylabel "$\\frac jk$" norotate
|
||||
set xlabel "$\\frac{t\\omega}{2\\pi}$"
|
||||
|
||||
set xtics 0,0.5
|
||||
set ytics -0.24,0.12
|
||||
set xtics 0,0.25
|
||||
set ytics -0.2,0.1
|
||||
|
||||
set yrange [-0.24:0.24]
|
||||
|
||||
# default output canvas size: 12.5cm x 8.75cm
|
||||
set term lua tikz size 8,6 standalone
|
||||
set yrange [-0.2:0.55]
|
||||
|
||||
# no key
|
||||
set key off
|
||||
|
|
@ -21,5 +23,34 @@ set style line 5 linetype rgbcolor "#DAA520" linewidth 3
|
|||
|
||||
set pointsize 0.6
|
||||
|
||||
|
||||
plot "mc.dat" using 1:5 with lines linestyle 1, \
|
||||
"cn.dat" using 1:3 with lines linestyle 2
|
||||
|
||||
## inset
|
||||
set origin 0.631,0.65
|
||||
set size .3,.3
|
||||
|
||||
# remove margins
|
||||
set lmargin 0
|
||||
set rmargin 0
|
||||
set tmargin 0
|
||||
set bmargin 0
|
||||
|
||||
# clear background of inset
|
||||
clear
|
||||
|
||||
# no labels
|
||||
unset ylabel
|
||||
unset xlabel
|
||||
|
||||
# set xtics on top
|
||||
set x2tics 0,0.0005
|
||||
#set ytics -0.025,0.005
|
||||
unset xtics
|
||||
unset ytics
|
||||
|
||||
set yrange [-0.025:0.005]
|
||||
|
||||
plot "mc_short.dat" using 1:5 with lines linestyle 1, \
|
||||
"cn_short.dat" using 1:3 with lines linestyle 2
|
||||
|
|
|
|||
|
|
@ -1,9 +1,9 @@
|
|||
#parameters: V_=1.000000000000000e+01 eV, EF=4.500000000000000e+00 eV, omega_=1.550000000000000e+00 eV, theta= 0.000000000000000e+00*pi W=5.500000000000000e+00 eV, n_photons=5.845650641658291, E=1.500000000000000e+10 V/m
|
||||
#dimensionless: V=1.000000000000000e+00 k=9.486832980505138e-01 epsilon=4.219454049145666e-01 omega=1.550000000000000e-01 m=1.000000000000000e+00, keldysh=1.242825299143273e+00
|
||||
#numerical precision (matching): n_periods=0 NC=12 gl_order=16 J0=1 J=120
|
||||
#numerical precision (Crank-Nicolson): bmin=-1.000000000000000e+03 bmax= 1.000000000000000e+03 nx_cn=16000 mu= 1.000000000000000e-01
|
||||
#
|
||||
# t |psi|^2 current
|
||||
#% t abs(psi0)^2 current
|
||||
|
||||
0.000000000000000e+00 1.799999999999999e+00 -2.340555645717801e-16
|
||||
2.631578947368421e-05 1.799930823214389e+00 -1.844039686300892e-03
|
||||
5.263157894736842e-05 1.799724094980058e+00 -3.673701905409824e-03
|
||||
|
|
@ -11,7 +11,7 @@
|
|||
1.052631578947368e-04 1.798909120120437e+00 -7.233518956906041e-03
|
||||
1.315789473684211e-04 1.798310277327859e+00 -8.936608439940258e-03
|
||||
1.578947368421053e-04 1.797592553339864e+00 -1.057154369733800e-02
|
||||
1.842105263157895e-04 1.796764139802528e+00 -1.212669338626712e-02
|
||||
1.842105263157895e-04 1.796764139802527e+00 -1.212669338626712e-02
|
||||
2.105263157894737e-04 1.795834429023747e+00 -1.359146694241804e-02
|
||||
2.368421052631579e-04 1.794813877673240e+00 -1.495644762705038e-02
|
||||
2.631578947368422e-04 1.793713855517177e+00 -1.621350811654198e-02
|
||||
|
|
|
|||
|
|
@ -1,606 +1,206 @@
|
|||
#parameters: V_=1.000000000000000e+01 eV, EF=4.500000000000000e+00 eV, omega_=1.550000000000000e+00 eV, theta= 0.000000000000000e+00*pi W=5.500000000000000e+00 eV, n_photons=5.845650641658291, E=1.500000000000000e+10 V/m
|
||||
#dimensionless: V=1.000000000000000e+00 k=9.486832980505138e-01 epsilon=4.219454049145666e-01 omega=1.550000000000000e-01 m=1.000000000000000e+00, keldysh=1.242825299143273e+00
|
||||
#numerical precision (matching): n_periods=3 NC=12 gl_order=16 J0=1 J=30
|
||||
#numerical precision (Crank-Nicolson): bmin=-2.000000000000000e+02 bmax= 2.000000000000000e+02 nx_cn=4000 mu= 1.000000000000000e-01
|
||||
#numerical precision: tau=1.351222646705287e+00 NC=12 gl_order=16 J0=1 J=30
|
||||
#
|
||||
#% t real(psi0) imag(psi0) abs(psi0)^2 current avgcurrent
|
||||
|
||||
5.000000000000000e-03 9.011237076219065e-01 -9.920990592322099e-01 1.796284479767687e+00 4.066156482056959e-02 0.000000000000000e+00
|
||||
1.000000000000000e-02 9.036959786184608e-01 -9.882977598906416e-01 1.793398883976038e+00 7.201570001853567e-02 0.000000000000000e+00
|
||||
1.500000000000000e-02 9.071741251355965e-01 -9.846371696331014e-01 1.792475249138620e+00 9.663201291162658e-02 0.000000000000000e+00
|
||||
2.000000000000000e-02 9.112296705251185e-01 -9.813857962466512e-01 1.793457593519989e+00 1.156836312659321e-01 0.000000000000000e+00
|
||||
2.500000000000000e-02 9.156315488882216e-01 -9.786363650543179e-01 1.796110268326171e+00 1.300140368375609e-01 0.000000000000000e+00
|
||||
3.000000000000000e-02 9.202092406537398e-01 -9.764097761814351e-01 1.800161097607213e+00 1.403024957858335e-01 0.000000000000000e+00
|
||||
3.500000000000000e-02 9.248342007156113e-01 -9.746926619406401e-01 1.805344084054215e+00 1.471214533034481e-01 0.000000000000000e+00
|
||||
4.000000000000000e-02 9.294087151999519e-01 -9.734546205103959e-01 1.811414458082664e+00 1.509624712076890e-01 0.000000000000000e+00
|
||||
4.500000000000001e-02 9.338584744101831e-01 -9.726571105729394e-01 1.818153504975813e+00 1.522511450122389e-01 0.000000000000000e+00
|
||||
5.000000000000000e-02 9.381272651449116e-01 -9.722583413438044e-01 1.825369047920877e+00 1.513577520549300e-01 0.000000000000000e+00
|
||||
5.500000000000001e-02 9.421730056725623e-01 -9.722160593995715e-01 1.832894038772501e+00 1.486057844547027e-01 0.000000000000000e+00
|
||||
6.000000000000000e-02 9.459647126258931e-01 -9.724891675652013e-01 1.840584418565047e+00 1.442788734682609e-01 0.000000000000000e+00
|
||||
6.500000000000002e-02 9.494801620644853e-01 -9.730386635010360e-01 1.848316818821883e+00 1.386261574576297e-01 0.000000000000000e+00
|
||||
6.999999999999999e-02 9.527040875297279e-01 -9.738281577164219e-01 1.855986359157212e+00 1.318662195761259e-01 0.000000000000000e+00
|
||||
7.500000000000001e-02 9.556267922545760e-01 -9.748241117959209e-01 1.863504615013477e+00 1.241900105915355e-01 0.000000000000000e+00
|
||||
8.000000000000000e-02 9.582430653714695e-01 -9.759958802677270e-01 1.870797730632085e+00 1.157634999719579e-01 0.000000000000000e+00
|
||||
8.499999999999999e-02 9.605512976454061e-01 -9.773156201123415e-01 1.877804616723844e+00 1.067310507759197e-01 0.000000000000000e+00
|
||||
9.000000000000001e-02 9.625527002638457e-01 -9.787581363206964e-01 1.884475190199185e+00 9.722061483045315e-02 0.000000000000000e+00
|
||||
9.500000000000000e-02 9.642505464632329e-01 -9.803007501840784e-01 1.890768677166111e+00 8.735174630418781e-02 0.000000000000000e+00
|
||||
1.000000000000000e-01 9.656494720497791e-01 -9.819232614121206e-01 1.896652194172233e+00 7.717084793097032e-02 0.000000000000000e+00
|
||||
1.050000000000000e-01 9.667560119471850e-01 -9.836073909573243e-01 1.902100686181900e+00 6.692255162050811e-02 0.000000000000000e+00
|
||||
1.100000000000000e-01 9.675773401526806e-01 -9.853368961697180e-01 1.907094708130310e+00 5.649691266971005e-02 0.000000000000000e+00
|
||||
1.150000000000000e-01 9.681214356722894e-01 -9.870972382756389e-01 1.911620072019568e+00 4.606200814956234e-02 0.000000000000000e+00
|
||||
1.200000000000000e-01 9.683968104664674e-01 -9.888754153785958e-01 1.915666969661818e+00 3.564877803455044e-02 0.000000000000000e+00
|
||||
1.250000000000000e-01 9.684123506055112e-01 -9.906597829122454e-01 1.919229286285029e+00 2.530114137575188e-02 0.000000000000000e+00
|
||||
1.300000000000000e-01 9.681771924255469e-01 -9.924398857564037e-01 1.922304002773198e+00 1.507822506166007e-02 0.000000000000000e+00
|
||||
1.350000000000000e-01 9.677006277490590e-01 -9.942063027588171e-01 1.924890677391279e+00 5.028811658825997e-03 0.000000000000000e+00
|
||||
1.400000000000000e-01 9.669920332627706e-01 -9.959505039872319e-01 1.926990998786089e+00 -4.815552690807036e-03 0.000000000000000e+00
|
||||
1.450000000000000e-01 9.660608199938793e-01 -9.976647207498106e-01 1.928608402956044e+00 -1.442979143403208e-02 0.000000000000000e+00
|
||||
1.500000000000000e-01 9.649163995205725e-01 -9.993418282268303e-01 1.929747747707489e+00 -2.378406037313757e-02 0.000000000000000e+00
|
||||
1.550000000000000e-01 9.635681641175022e-01 -1.000975240429556e+00 1.930415038853780e+00 -3.284335335275433e-02 0.000000000000000e+00
|
||||
1.600000000000000e-01 9.620254784938809e-01 -1.002558817128361e+00 1.930617203073199e+00 -4.157586946041263e-02 0.000000000000000e+00
|
||||
1.650000000000000e-01 9.602976811523672e-01 -1.004086782359574e+00 1.930361902935817e+00 -4.995966941801407e-02 0.000000000000000e+00
|
||||
1.700000000000000e-01 9.583940936992136e-01 -1.005553654117106e+00 1.929657390145802e+00 -5.797950092919826e-02 0.000000000000000e+00
|
||||
1.750000000000000e-01 9.563240366834969e-01 -1.006954184848671e+00 1.928512393522870e+00 -6.561621121845297e-02 0.000000000000000e+00
|
||||
1.800000000000000e-01 9.540968507430752e-01 -1.008283312397738e+00 1.926936038657608e+00 -7.284090773107083e-02 0.000000000000000e+00
|
||||
1.850000000000000e-01 9.517219219909825e-01 -1.009536121056629e+00 1.924937796516275e+00 -7.962442670854655e-02 0.000000000000000e+00
|
||||
1.900000000000000e-01 9.492087106924261e-01 -1.010707812426299e+00 1.922527458553933e+00 -8.595458535847925e-02 0.000000000000000e+00
|
||||
1.950000000000000e-01 9.465667823707513e-01 -1.011793685823897e+00 1.919715136160824e+00 -9.182722363193280e-02 0.000000000000000e+00
|
||||
2.000000000000000e-01 9.438058405560354e-01 -1.012789128055572e+00 1.916511282575250e+00 -9.721815185068616e-02 0.000000000000000e+00
|
||||
2.050000000000000e-01 9.409357604783203e-01 -1.013689612295984e+00 1.912926735423699e+00 -1.020526821351758e-01 0.000000000000000e+00
|
||||
2.100000000000000e-01 9.379666228040995e-01 -1.014490705992686e+00 1.908972778040065e+00 -1.063882657623750e-01 0.000000000000000e+00
|
||||
2.150000000000000e-01 9.349087469329699e-01 -1.015188087578326e+00 1.904661218252714e+00 -1.101706611002257e-01 0.000000000000000e+00
|
||||
2.200000000000000e-01 9.317727228903335e-01 -1.015777571954685e+00 1.900004482808620e+00 -1.133900413104608e-01 0.000000000000000e+00
|
||||
2.250000000000000e-01 9.285694412478559e-01 -1.016255144486499e+00 1.895015725914629e+00 -1.160272414311316e-01 0.000000000000000e+00
|
||||
2.300000000000000e-01 9.253101200071022e-01 -1.016617003567798e+00 1.889708950130726e+00 -1.180655564278898e-01 0.000000000000000e+00
|
||||
2.350000000000000e-01 9.220063277661719e-01 -1.016859611493180e+00 1.884099137926923e+00 -1.194931462643198e-01 0.000000000000000e+00
|
||||
2.400000000000000e-01 9.186700022076998e-01 -1.016979753427058e+00 1.878202391836855e+00 -1.202974080986093e-01 0.000000000000000e+00
|
||||
2.450000000000000e-01 9.153134628531312e-01 -1.016974604260638e+00 1.872036080991271e+00 -1.204638831485741e-01 0.000000000000000e+00
|
||||
2.500000000000000e-01 9.119494169894783e-01 -1.016841803064888e+00 1.865618991607702e+00 -1.199813130361806e-01 0.000000000000000e+00
|
||||
2.550000000000000e-01 9.085909576211014e-01 -1.016579534717249e+00 1.858971478676768e+00 -1.188458105767460e-01 0.000000000000000e+00
|
||||
2.600000000000000e-01 9.052515522156862e-01 -1.016186618134238e+00 1.852115615664009e+00 -1.170586389326158e-01 0.000000000000000e+00
|
||||
2.650000000000000e-01 9.019450209187154e-01 -1.015662600396965e+00 1.845075338605188e+00 -1.146201047314932e-01 0.000000000000000e+00
|
||||
2.700000000000000e-01 8.986855028323697e-01 -1.015007855901321e+00 1.837876580542465e+00 -1.115279344508052e-01 0.000000000000000e+00
|
||||
2.750000000000000e-01 8.954874089097231e-01 -1.014223689471419e+00 1.830547391800866e+00 -1.077853458240178e-01 0.000000000000000e+00
|
||||
2.800000000000000e-01 8.923653600008299e-01 -1.013312442116113e+00 1.823118041076731e+00 -1.034120272098875e-01 0.000000000000000e+00
|
||||
2.850000000000000e-01 8.893341085869884e-01 -1.012277597780622e+00 1.815621091664721e+00 -9.844035584892710e-02 0.000000000000000e+00
|
||||
2.900000000000000e-01 8.864084427453910e-01 -1.011123889087757e+00 1.808091446454260e+00 -9.288853999254811e-02 0.000000000000000e+00
|
||||
2.950000000000000e-01 8.836030709374669e-01 -1.009857399765553e+00 1.800566354831367e+00 -8.675599850898540e-02 0.000000000000000e+00
|
||||
3.000000000000000e-01 8.809324864106832e-01 -1.008485661189096e+00 1.793085374437715e+00 -8.007219427298876e-02 0.000000000000000e+00
|
||||
3.050000000000000e-01 8.784108103396230e-01 -1.007017740584994e+00 1.785690281574419e+00 -7.305626273447091e-02 0.000000000000000e+00
|
||||
3.100000000000001e-01 8.760516124362212e-01 -1.005464314978472e+00 1.778424916347230e+00 -6.553493995925624e-02 0.000000000000000e+00
|
||||
3.150000000000001e-01 8.738677093854395e-01 -1.003837730487321e+00 1.771334962656490e+00 -5.769649979124065e-02 0.000000000000000e+00
|
||||
3.200000000000000e-01 8.718709402934262e-01 -1.002152039187683e+00 1.764467646176173e+00 -4.958049646089727e-02 0.000000000000000e+00
|
||||
3.250000000000001e-01 8.700719212878828e-01 -1.000423012108826e+00 1.757871351370484e+00 -4.126084256292895e-02 0.000000000000000e+00
|
||||
3.300000000000000e-01 8.684797788796152e-01 -9.986681190083377e-01 1.751595138246437e+00 -3.284178391143155e-02 0.000000000000000e+00
|
||||
3.350000000000001e-01 8.671018653666038e-01 -9.969064723138004e-01 1.745688159463390e+00 -2.442932739176230e-02 0.000000000000000e+00
|
||||
3.400000000000000e-01 8.659434599578602e-01 -9.951587291959341e-01 1.740198972138656e+00 -1.612544005914524e-02 0.000000000000000e+00
|
||||
3.450000000000000e-01 8.650074598771484e-01 -9.934469451447044e-01 1.735174738460462e+00 -8.037965971194929e-03 0.000000000000000e+00
|
||||
3.500000000000000e-01 8.642940670040686e-01 -9.917943729873040e-01 1.730660312547713e+00 -2.881478804541541e-04 0.000000000000000e+00
|
||||
3.550000000000000e-01 8.638004774254697e-01 -9.902252020303008e-01 1.726697215536420e+00 6.992303030596650e-03 0.000000000000000e+00
|
||||
3.600000000000000e-01 8.635205831789362e-01 -9.887642326147755e-01 1.723322505271976e+00 1.367013521637736e-02 0.000000000000000e+00
|
||||
3.650000000000000e-01 8.634446971691068e-01 -9.874364820132608e-01 1.720567551080175e+00 1.961657877224350e-02 0.000000000000000e+00
|
||||
3.700000000000000e-01 8.635593137061167e-01 -9.862667186439609e-01 1.718456728593305e+00 2.470649305837664e-02 0.000000000000000e+00
|
||||
3.750000000000001e-01 8.638469185805631e-01 -9.852789233319967e-01 1.717006055503393e+00 2.881519802650454e-02 0.000000000000000e+00
|
||||
3.800000000000000e-01 8.642858643259627e-01 -9.844956788543344e-01 1.716221796956533e+00 3.182119826747433e-02 0.000000000000000e+00
|
||||
3.850000000000001e-01 8.648503283430704e-01 -9.839374920356945e-01 1.716099078668609e+00 3.361652151781930e-02 0.000000000000000e+00
|
||||
3.900000000000001e-01 8.655103732973698e-01 -9.836220559053259e-01 1.716620555148773e+00 3.411396730020125e-02 0.000000000000000e+00
|
||||
3.950000000000000e-01 8.662321292375180e-01 -9.835634629016241e-01 1.717755187278399e+00 3.324140413647877e-02 0.000000000000000e+00
|
||||
4.000000000000000e-01 8.669781134065998e-01 -9.837713871688871e-01 1.719457191338263e+00 3.094337198386762e-02 0.000000000000000e+00
|
||||
4.050000000000000e-01 8.677077079037028e-01 -9.842502427932514e-01 1.721665206794072e+00 2.723637326098008e-02 0.000000000000000e+00
|
||||
4.100000000000001e-01 8.683778161436879e-01 -9.849983832157253e-01 1.724301846508074e+00 2.209476698396671e-02 0.000000000000000e+00
|
||||
4.150000000000000e-01 8.689437014886248e-01 -9.860073191203522e-01 1.727273589715656e+00 1.560205756669319e-02 0.000000000000000e+00
|
||||
4.200000000000000e-01 8.693600290104821e-01 -9.872610450554342e-01 1.730471231125055e+00 7.846297660269346e-03 0.000000000000000e+00
|
||||
4.250000000000000e-01 8.695820924478739e-01 -9.887354628261235e-01 1.733770830956011e+00 -1.035540201132523e-03 0.000000000000000e+00
|
||||
4.300000000000000e-01 8.695672443908955e-01 -9.903980178709680e-01 1.737035426320318e+00 -1.084680007508157e-02 0.000000000000000e+00
|
||||
4.350000000000001e-01 8.692765009036419e-01 -9.922075519366803e-01 1.740117461143460e+00 -2.134274130271535e-02 0.000000000000000e+00
|
||||
4.400000000000000e-01 8.686762866570933e-01 -9.941144286138592e-01 1.742861988178616e+00 -3.223970468992605e-02 0.000000000000000e+00
|
||||
4.450000000000000e-01 8.677402817093008e-01 -9.960609964462748e-01 1.745110705142482e+00 -4.321385005812566e-02 0.000000000000000e+00
|
||||
4.500000000000001e-01 8.664513171802860e-01 -9.979824429465377e-01 1.746706841472992e+00 -5.389742409960097e-02 0.000000000000000e+00
|
||||
4.550000000000000e-01 8.648032466541733e-01 -9.998080777675755e-01 1.747500847792893e+00 -6.388365908605911e-02 0.000000000000000e+00
|
||||
4.600000000000000e-01 8.628026997889366e-01 -1.001463070291334e+00 1.747356779920424e+00 -7.274350090150769e-02 0.000000000000000e+00
|
||||
4.650000000000000e-01 8.604706096328609e-01 -1.002870654289274e+00 1.746159219276544e+00 -8.004722275006830e-02 0.000000000000000e+00
|
||||
4.700000000000000e-01 8.578433968051820e-01 -1.003954794924847e+00 1.743820523694843e+00 -8.538066927324336e-02 0.000000000000000e+00
|
||||
4.750000000000000e-01 8.549736893470817e-01 -1.004643286880102e+00 1.740288143349016e+00 -8.835318803302222e-02 0.000000000000000e+00
|
||||
4.800000000000000e-01 8.519304528335815e-01 -1.004871216480972e+00 1.735551658177180e+00 -8.860769239987901e-02 0.000000000000000e+00
|
||||
4.850000000000000e-01 8.487984007541006e-01 -1.004584680032210e+00 1.729649104478137e+00 -8.585023861459024e-02 0.000000000000000e+00
|
||||
4.900000000000000e-01 8.456765583482582e-01 -1.003744612771815e+00 1.722672089008195e+00 -7.990061366109590e-02 0.000000000000000e+00
|
||||
4.950000000000000e-01 8.426758854004104e-01 -1.002330553115008e+00 1.714769185543204e+00 -7.071378914929045e-02 0.000000000000000e+00
|
||||
5.000000000000000e-01 8.399159873617442e-01 -1.000344135371245e+00 1.706147254997497e+00 -5.835125966638677e-02 0.000000000000000e+00
|
||||
5.050000000000000e-01 8.375206698200048e-01 -9.978120607862417e-01 1.697069781026236e+00 -4.287142161971447e-02 0.000000000000000e+00
|
||||
5.100000000000000e-01 8.356128646341928e-01 -9.947882345858943e-01 1.687852491212682e+00 -2.483865965402093e-02 0.000000000000000e+00
|
||||
5.150000000000000e-01 8.343084344071600e-01 -9.913548756039009e-01 1.678855053106552e+00 -4.679849846909717e-03 0.000000000000000e+00
|
||||
5.200000000000000e-01 8.337096489884530e-01 -9.876222087290395e-01 1.670469405991275e+00 1.688665180312902e-02 0.000000000000000e+00
|
||||
5.250000000000000e-01 8.338979709798269e-01 -9.837267198937123e-01 1.663104085437115e+00 3.901746929776945e-02 0.000000000000000e+00
|
||||
5.300000000000000e-01 8.349273314364463e-01 -9.798275269874800e-01 1.657165631421986e+00 6.076120589599165e-02 0.000000000000000e+00
|
||||
5.350000000000000e-01 8.368177592480706e-01 -9.761009073486969e-01 1.653036943519911e+00 8.107430462918896e-02 0.000000000000000e+00
|
||||
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|
||||
8.350000000000004e-01 9.291278042442375e-01 -9.665859621034538e-01 1.797566898755177e+00 1.590748351402790e-01 0.000000000000000e+00
|
||||
8.400000000000004e-01 9.346513669609086e-01 -9.687830844147916e-01 1.812113842410132e+00 1.432116022812234e-01 0.000000000000000e+00
|
||||
8.450000000000003e-01 9.395735003719363e-01 -9.715459264027041e-01 1.826699849710861e+00 1.251612997180344e-01 0.000000000000000e+00
|
||||
8.500000000000005e-01 9.438285739230159e-01 -9.747243296889035e-01 1.840899895841036e+00 1.058227588193990e-01 0.000000000000000e+00
|
||||
8.550000000000005e-01 9.473849977664204e-01 -9.781686149045831e-01 1.854352173177231e+00 8.603577198854512e-02 0.000000000000000e+00
|
||||
8.600000000000004e-01 9.502418296887455e-01 -9.817362310033311e-01 1.866765562154841e+00 6.655108693682546e-02 0.000000000000000e+00
|
||||
8.650000000000004e-01 9.524244022210175e-01 -9.852969905902120e-01 1.877922401612191e+00 4.800992905402391e-02 0.000000000000000e+00
|
||||
8.700000000000004e-01 9.539793844870883e-01 -9.887368554969398e-01 1.887677235444340e+00 3.093252806854469e-02 0.000000000000000e+00
|
||||
8.750000000000004e-01 9.549696469171012e-01 -9.919603314812881e-01 1.895952325765440e+00 1.571448620348644e-02 0.000000000000000e+00
|
||||
8.800000000000006e-01 9.554692358395891e-01 -9.948916018360716e-01 1.902730760039832e+00 2.629776227454991e-03 0.000000000000000e+00
|
||||
8.850000000000006e-01 9.555586968678613e-01 -9.974745770389140e-01 1.908047954998765e+00 -8.161168937784272e-03 0.000000000000000e+00
|
||||
8.900000000000005e-01 9.553209173453676e-01 -9.996720633387919e-01 1.911982289337632e+00 -1.659968438846798e-02 0.000000000000000e+00
|
||||
8.950000000000005e-01 9.548375938425422e-01 -1.001464260536493e+00 1.914645495746920e+00 -2.271453650036715e-02 0.000000000000000e+00
|
||||
9.000000000000005e-01 9.541863741937228e-01 -1.002846791970638e+00 1.916173324862763e+00 -2.660663034689036e-02 0.000000000000000e+00
|
||||
9.050000000000005e-01 9.534386768024066e-01 -1.003828451825904e+00 1.916716871117914e+00 -2.843382308732302e-02 0.000000000000000e+00
|
||||
9.100000000000006e-01 9.526581536872503e-01 -1.004428830077468e+00 1.916434832477592e+00 -2.839498039553965e-02 0.000000000000000e+00
|
||||
9.150000000000006e-01 9.518997377970034e-01 -1.004675946968876e+00 1.915486869235812e+00 -2.671724276738637e-02 0.000000000000000e+00
|
||||
9.200000000000006e-01 9.512091986175274e-01 -1.004603999595754e+00 1.914028135538385e+00 -2.364310417137973e-02 0.000000000000000e+00
|
||||
9.250000000000005e-01 9.506231217208800e-01 -1.004251294997948e+00 1.912204983055407e+00 -1.942024158322798e-02 0.000000000000000e+00
|
||||
9.300000000000005e-01 9.501692261437286e-01 -1.003658418594461e+00 1.910151779526106e+00 -1.429269236291295e-02 0.000000000000000e+00
|
||||
9.350000000000005e-01 9.498669367674545e-01 -1.002866664715099e+00 1.907988744760774e+00 -8.494083810772407e-03 0.000000000000000e+00
|
||||
9.400000000000005e-01 9.497281357252844e-01 -1.001916737809980e+00 1.905820681292017e+00 -2.242557770972311e-03 0.000000000000000e+00
|
||||
9.450000000000004e-01 9.497580259693094e-01 -1.000847718706578e+00 1.903736463933281e+00 4.262846201822501e-03 0.000000000000000e+00
|
||||
9.500000000000004e-01 9.499560503924362e-01 -9.996962798206026e-01 1.901809149564349e+00 1.084436809082536e-02 0.000000000000000e+00
|
||||
9.550000000000004e-01 9.503168204444209e-01 -9.984961261216934e-01 1.900096573099622e+00 1.734669156539348e-02 0.000000000000000e+00
|
||||
9.600000000000005e-01 9.508310183568400e-01 -9.972776344207748e-01 1.898642305585402e+00 2.363704618860129e-02 0.000000000000000e+00
|
||||
9.650000000000005e-01 9.514862464511957e-01 -9.960676616558611e-01 1.897476863782361e+00 2.960459421475289e-02 0.000000000000000e+00
|
||||
9.700000000000005e-01 9.522678052704996e-01 -9.948894927893459e-01 1.896619075817336e+00 3.515937692497961e-02 0.000000000000000e+00
|
||||
9.750000000000004e-01 9.531593893123390e-01 -9.937629002133364e-01 1.896077523274693e+00 4.023076338718289e-02 0.000000000000000e+00
|
||||
9.800000000000004e-01 9.541436949221792e-01 -9.927042887678043e-01 1.895851995497741e+00 4.476571524846847e-02 0.000000000000000e+00
|
||||
9.850000000000004e-01 9.552029394782807e-01 -9.917269032554090e-01 1.895934906228512e+00 4.872686316908618e-02 0.000000000000000e+00
|
||||
9.900000000000005e-01 9.563192944663291e-01 -9.908410784003714e-01 1.896312635614188e+00 5.209055732516684e-02 0.000000000000000e+00
|
||||
9.950000000000006e-01 9.574752375334802e-01 -9.900545143263235e-01 1.896966771827726e+00 5.484502337683059e-02 0.000000000000000e+00
|
||||
1.000000000000000e+00 9.586538302738417e-01 -9.893725636583655e-01 1.897875236018634e+00 5.698845036530269e-02 1.025976400033394e-02
|
||||
|
|
|
|||
|
|
@ -1,206 +1,206 @@
|
|||
#parameters: V_=1.000000000000000e+01 eV, EF=4.500000000000000e+00 eV, omega_=1.550000000000000e+00 eV, theta= 0.000000000000000e+00*pi W=5.500000000000000e+00 eV, n_photons=5.845650641658291, E=1.500000000000000e+10 V/m
|
||||
#dimensionless: V=1.000000000000000e+00 k=9.486832980505138e-01 epsilon=4.219454049145666e-01 omega=1.550000000000000e-01 m=1.000000000000000e+00, keldysh=1.242825299143273e+00
|
||||
#numerical precision (matching): n_periods=0 NC=12 gl_order=16 J0=1 J=10
|
||||
#numerical precision (Crank-Nicolson): bmin=-2.000000000000000e+02 bmax= 2.000000000000000e+02 nx_cn=4000 mu= 1.000000000000000e-01
|
||||
#numerical precision: tau=2.026833970057931e-03 NC=12 gl_order=16 J0=1 J=10
|
||||
#
|
||||
#% t real(psi0) imag(psi0) abs(psi0)^2 current avgcurrent
|
||||
|
||||
2.500000000000000e-06 9.000000026987423e-01 -9.949873899004303e-01 1.799999910918607e+00 2.505123638021616e-05 0.000000000000000e+00
|
||||
5.000000000000000e-06 9.000000079987396e-01 -9.949873039976499e-01 1.799999749514243e+00 5.001970807803625e-05 0.000000000000000e+00
|
||||
7.499999999999999e-06 9.000000152074226e-01 -9.949871931480786e-01 1.799999541902053e+00 7.493428466466743e-05 0.000000000000000e+00
|
||||
1.000000000000000e-05 9.000000240763519e-01 -9.949870622582740e-01 1.799999297398785e+00 9.980526327470780e-05 0.000000000000000e+00
|
||||
1.250000000000000e-05 9.000000344612968e-01 -9.949869141639198e-01 1.799999021387775e+00 1.246385943762689e-04 0.000000000000000e+00
|
||||
1.500000000000000e-05 9.000000462645147e-01 -9.949867507782867e-01 1.799998717500461e+00 1.494382922144429e-04 0.000000000000000e+00
|
||||
1.750000000000000e-05 9.000000594139437e-01 -9.949865735059383e-01 1.799998388402190e+00 1.742073027757020e-04 0.000000000000000e+00
|
||||
2.000000000000000e-05 9.000000738535104e-01 -9.949863834351239e-01 1.799998036157632e+00 1.989479076849479e-04 0.000000000000000e+00
|
||||
2.250000000000000e-05 9.000000895379119e-01 -9.949861814413710e-01 1.799997662427530e+00 2.236619419158057e-04 0.000000000000000e+00
|
||||
2.500000000000000e-05 9.000001064295131e-01 -9.949859682489662e-01 1.799997268585467e+00 2.483509230831516e-04 0.000000000000000e+00
|
||||
2.750000000000000e-05 9.000001244963715e-01 -9.949857444700859e-01 1.799996855792175e+00 2.730161337239429e-04 0.000000000000000e+00
|
||||
3.000000000000000e-05 9.000001437109086e-01 -9.949855106310593e-01 1.799996425045406e+00 2.976586764292395e-04 0.000000000000000e+00
|
||||
3.250000000000000e-05 9.000001640489832e-01 -9.949852671907456e-01 1.799995977214836e+00 3.222795123353442e-04 0.000000000000000e+00
|
||||
3.500000000000000e-05 9.000001854892155e-01 -9.949850145538284e-01 1.799995513067304e+00 3.468794888870058e-04 0.000000000000000e+00
|
||||
3.750000000000000e-05 9.000002080124869e-01 -9.949847530807093e-01 1.799995033285600e+00 3.714593604705868e-04 0.000000000000000e+00
|
||||
4.000000000000000e-05 9.000002316015585e-01 -9.949844830950418e-01 1.799994538482766e+00 3.960198041692801e-04 0.000000000000000e+00
|
||||
4.250000000000000e-05 9.000002562407744e-01 -9.949842048895826e-01 1.799994029213215e+00 4.205614321170298e-04 0.000000000000000e+00
|
||||
4.500000000000000e-05 9.000002819158252e-01 -9.949839187308163e-01 1.799993505981496e+00 4.450848014760856e-04 0.000000000000000e+00
|
||||
4.750000000000000e-05 9.000003086135606e-01 -9.949836248626661e-01 1.799992969249355e+00 4.695904227251447e-04 0.000000000000000e+00
|
||||
5.000000000000000e-05 9.000003363218358e-01 -9.949833235095060e-01 1.799992419441440e+00 4.940787676986922e-04 0.000000000000000e+00
|
||||
5.250000000000000e-05 9.000003650293871e-01 -9.949830148786457e-01 1.799991856950030e+00 5.185502619961110e-04 0.000000000000000e+00
|
||||
5.500000000000000e-05 9.000003947257192e-01 -9.949826991623819e-01 1.799991282138909e+00 5.430053161049864e-04 0.000000000000000e+00
|
||||
5.750000000000000e-05 9.000004254010288e-01 -9.949823765397350e-01 1.799990695346692e+00 5.674442987115162e-04 0.000000000000000e+00
|
||||
6.000000000000001e-05 9.000004570461219e-01 -9.949820471779081e-01 1.799990096889569e+00 5.918675607803811e-04 0.000000000000000e+00
|
||||
6.250000000000000e-05 9.000004896523505e-01 -9.949817112335279e-01 1.799989487063671e+00 6.162754302311508e-04 0.000000000000000e+00
|
||||
6.499999999999999e-05 9.000005232115601e-01 -9.949813688537201e-01 1.799988866147105e+00 6.406682136688913e-04 0.000000000000000e+00
|
||||
6.750000000000000e-05 9.000005577160427e-01 -9.949810201770309e-01 1.799988234401713e+00 6.650461995382969e-04 0.000000000000000e+00
|
||||
6.999999999999999e-05 9.000005931584951e-01 -9.949806653342307e-01 1.799987592074591e+00 6.894096605461659e-04 0.000000000000000e+00
|
||||
7.250000000000000e-05 9.000006295319831e-01 -9.949803044490139e-01 1.799986939399418e+00 7.137588551080980e-04 0.000000000000000e+00
|
||||
7.500000000000001e-05 9.000006668299088e-01 -9.949799376386148e-01 1.799986276597622e+00 7.380940282049035e-04 0.000000000000000e+00
|
||||
7.750000000000000e-05 9.000007050459816e-01 -9.949795650143513e-01 1.799985603879412e+00 7.624154121680935e-04 0.000000000000000e+00
|
||||
7.999999999999999e-05 9.000007441741970e-01 -9.949791866821052e-01 1.799984921444692e+00 7.867232276146984e-04 0.000000000000000e+00
|
||||
8.250000000000000e-05 9.000007842088115e-01 -9.949788027427540e-01 1.799984229483880e+00 8.110176844960704e-04 0.000000000000000e+00
|
||||
8.499999999999999e-05 9.000008251443261e-01 -9.949784132925502e-01 1.799983528178629e+00 8.352989831398993e-04 0.000000000000000e+00
|
||||
8.750000000000000e-05 9.000008669754661e-01 -9.949780184234662e-01 1.799982817702478e+00 8.595673151005356e-04 0.000000000000000e+00
|
||||
8.999999999999999e-05 9.000009096971655e-01 -9.949776182235002e-01 1.799982098221435e+00 8.838228638808189e-04 0.000000000000000e+00
|
||||
9.250000000000000e-05 9.000009533045524e-01 -9.949772127769539e-01 1.799981369894500e+00 9.080658055907095e-04 0.000000000000000e+00
|
||||
9.500000000000001e-05 9.000009977929361e-01 -9.949768021646862e-01 1.799980632874145e+00 9.322963094125911e-04 0.000000000000000e+00
|
||||
9.750000000000000e-05 9.000010431577971e-01 -9.949763864643406e-01 1.799979887306760e+00 9.565145368258448e-04 0.000000000000000e+00
|
||||
1.000000000000000e-04 9.000010893947743e-01 -9.949759657505540e-01 1.799979133333028e+00 9.807206436436005e-04 0.000000000000000e+00
|
||||
1.025000000000000e-04 9.000011364996567e-01 -9.949755400951461e-01 1.799978371088301e+00 1.004914770236470e-03 0.000000000000000e+00
|
||||
1.050000000000000e-04 9.000011844683721e-01 -9.949751095672856e-01 1.799977600702904e+00 1.029097074952171e-03 0.000000000000000e+00
|
||||
1.075000000000000e-04 9.000012332969818e-01 -9.949746742336602e-01 1.799976822302466e+00 1.053267685734603e-03 0.000000000000000e+00
|
||||
1.100000000000000e-04 9.000012829816718e-01 -9.949742341586116e-01 1.799976036008171e+00 1.077426741057826e-03 0.000000000000000e+00
|
||||
1.125000000000000e-04 9.000013335187437e-01 -9.949737894042753e-01 1.799975241937020e+00 1.101574371320983e-03 0.000000000000000e+00
|
||||
1.150000000000000e-04 9.000013849046112e-01 -9.949733400307014e-01 1.799974440202067e+00 1.125710699724602e-03 0.000000000000000e+00
|
||||
1.175000000000000e-04 9.000014371357941e-01 -9.949728860959717e-01 1.799973630912642e+00 1.149835845844864e-03 0.000000000000000e+00
|
||||
1.200000000000000e-04 9.000014902089115e-01 -9.949724276563023e-01 1.799972814174537e+00 1.173949926856538e-03 0.000000000000000e+00
|
||||
1.225000000000000e-04 9.000015441206771e-01 -9.949719647661428e-01 1.799971990090202e+00 1.198053056774876e-03 0.000000000000000e+00
|
||||
1.250000000000000e-04 9.000015988678952e-01 -9.949714974782647e-01 1.799971158758908e+00 1.222145345472817e-03 0.000000000000000e+00
|
||||
1.275000000000000e-04 9.000016544474538e-01 -9.949710258438474e-01 1.799970320276913e+00 1.246226898670683e-03 0.000000000000000e+00
|
||||
1.300000000000000e-04 9.000017108563232e-01 -9.949705499125563e-01 1.799969474737604e+00 1.270297818864217e-03 0.000000000000000e+00
|
||||
1.325000000000000e-04 9.000017680915511e-01 -9.949700697326161e-01 1.799968622231646e+00 1.294358206272734e-03 0.000000000000000e+00
|
||||
1.350000000000000e-04 9.000018261502597e-01 -9.949695853508804e-01 1.799967762847105e+00 1.318408158917767e-03 0.000000000000000e+00
|
||||
1.375000000000000e-04 9.000018850296416e-01 -9.949690968128927e-01 1.799966896669572e+00 1.342447771735531e-03 0.000000000000000e+00
|
||||
1.400000000000000e-04 9.000019447269583e-01 -9.949686041629494e-01 1.799966023782274e+00 1.366477135783471e-03 0.000000000000000e+00
|
||||
1.425000000000000e-04 9.000020052395333e-01 -9.949681074441526e-01 1.799965144266180e+00 1.390496339244829e-03 0.000000000000000e+00
|
||||
1.450000000000000e-04 9.000020665647528e-01 -9.949676066984647e-01 1.799964258200096e+00 1.414505470392959e-03 0.000000000000000e+00
|
||||
1.475000000000000e-04 9.000021287000618e-01 -9.949671019667553e-01 1.799963365660767e+00 1.438504617364527e-03 0.000000000000000e+00
|
||||
1.500000000000000e-04 9.000021916429634e-01 -9.949665932888535e-01 1.799962466722964e+00 1.462493872986204e-03 0.000000000000000e+00
|
||||
1.525000000000000e-04 9.000022553910166e-01 -9.949660807035859e-01 1.799961561459571e+00 1.486473267888373e-03 0.000000000000000e+00
|
||||
1.550000000000000e-04 9.000023199418272e-01 -9.949655642488183e-01 1.799960649941641e+00 1.510442943087406e-03 0.000000000000000e+00
|
||||
1.575000000000000e-04 9.000023852930572e-01 -9.949650439614975e-01 1.799959732238497e+00 1.534402939195922e-03 0.000000000000000e+00
|
||||
1.600000000000000e-04 9.000024514424142e-01 -9.949645198776872e-01 1.799958808417792e+00 1.558353341744378e-03 0.000000000000000e+00
|
||||
1.625000000000000e-04 9.000025183876517e-01 -9.949639920325984e-01 1.799957878545560e+00 1.582294226666250e-03 0.000000000000000e+00
|
||||
1.650000000000000e-04 9.000025861265671e-01 -9.949634604606274e-01 1.799956942686296e+00 1.606225660992477e-03 0.000000000000000e+00
|
||||
1.675000000000000e-04 9.000026546570038e-01 -9.949629251953857e-01 1.799956000903013e+00 1.630147711634397e-03 0.000000000000000e+00
|
||||
1.700000000000000e-04 9.000027239768453e-01 -9.949623862697283e-01 1.799955053257294e+00 1.654060447963972e-03 0.000000000000000e+00
|
||||
1.725000000000000e-04 9.000027940840164e-01 -9.949618437157841e-01 1.799954099809349e+00 1.677963939050764e-03 0.000000000000000e+00
|
||||
1.750000000000000e-04 9.000028649764784e-01 -9.949612975649779e-01 1.799953140618054e+00 1.701858250491188e-03 0.000000000000000e+00
|
||||
1.775000000000000e-04 9.000029366522317e-01 -9.949607478480578e-01 1.799952175741007e+00 1.725743444062335e-03 0.000000000000000e+00
|
||||
1.800000000000000e-04 9.000030091093101e-01 -9.949601945951200e-01 1.799951205234571e+00 1.749619580055984e-03 0.000000000000000e+00
|
||||
1.825000000000000e-04 9.000030823457847e-01 -9.949596378356301e-01 1.799950229153922e+00 1.773486719753733e-03 0.000000000000000e+00
|
||||
1.850000000000000e-04 9.000031563597601e-01 -9.949590775984480e-01 1.799949247553085e+00 1.797344925335251e-03 0.000000000000000e+00
|
||||
1.875000000000000e-04 9.000032311493728e-01 -9.949585139118449e-01 1.799948260484978e+00 1.821194256880964e-03 0.000000000000000e+00
|
||||
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|
||||
2.675000000000001e-04 9.000060241884369e-01 -9.949387990489926e-01 1.799914057428529e+00 2.579983981730620e-03 0.000000000000000e+00
|
||||
2.700000000000001e-04 9.000061236940547e-01 -9.949381344408078e-01 1.799912914051353e+00 2.603567013294070e-03 0.000000000000000e+00
|
||||
2.725000000000001e-04 9.000062239258995e-01 -9.949374670963218e-01 1.799911766537400e+00 2.627142638620906e-03 0.000000000000000e+00
|
||||
2.750000000000001e-04 9.000063248828147e-01 -9.949367970312853e-01 1.799910614915944e+00 2.650710890636896e-03 0.000000000000000e+00
|
||||
2.775000000000001e-04 9.000064265636583e-01 -9.949361242612321e-01 1.799909459215848e+00 2.674271800494600e-03 0.000000000000000e+00
|
||||
2.800000000000001e-04 9.000065289672992e-01 -9.949354488014853e-01 1.799908299465579e+00 2.697825398619603e-03 0.000000000000000e+00
|
||||
2.825000000000000e-04 9.000066320926184e-01 -9.949347706671631e-01 1.799907135693218e+00 2.721371715960371e-03 0.000000000000000e+00
|
||||
2.850000000000000e-04 9.000067359385093e-01 -9.949340898731827e-01 1.799905967926468e+00 2.744910784076955e-03 0.000000000000000e+00
|
||||
2.875000000000000e-04 9.000068405038781e-01 -9.949334064342654e-01 1.799904796192664e+00 2.768442633831924e-03 0.000000000000000e+00
|
||||
2.900000000000001e-04 9.000069457876404e-01 -9.949327203649384e-01 1.799903620518773e+00 2.791967294113584e-03 0.000000000000000e+00
|
||||
2.925000000000001e-04 9.000070517887234e-01 -9.949320316795383e-01 1.799902440931403e+00 2.815484792947750e-03 0.000000000000000e+00
|
||||
2.950000000000001e-04 9.000071585060641e-01 -9.949313403922178e-01 1.799901257456815e+00 2.838995161238649e-03 0.000000000000000e+00
|
||||
2.975000000000001e-04 9.000072659386106e-01 -9.949306465169503e-01 1.799900070120930e+00 2.862498431795957e-03 0.000000000000000e+00
|
||||
3.000000000000001e-04 9.000073740853239e-01 -9.949299500675346e-01 1.799898878949347e+00 2.885994633359122e-03 0.000000000000000e+00
|
||||
3.025000000000001e-04 9.000074829451720e-01 -9.949292510575932e-01 1.799897683967328e+00 2.909483767205620e-03 0.000000000000000e+00
|
||||
3.050000000000001e-04 9.000075925171331e-01 -9.949285495005773e-01 1.799896485199809e+00 2.932965899244795e-03 0.000000000000000e+00
|
||||
3.075000000000000e-04 9.000077028001969e-01 -9.949278454097770e-01 1.799895282671429e+00 2.956441034798604e-03 0.000000000000000e+00
|
||||
3.100000000000001e-04 9.000078137933629e-01 -9.949271387983178e-01 1.799894076406516e+00 2.979909206619611e-03 0.000000000000000e+00
|
||||
3.125000000000001e-04 9.000079254956377e-01 -9.949264296791639e-01 1.799892866429090e+00 3.003370443103203e-03 0.000000000000000e+00
|
||||
3.150000000000001e-04 9.000080379060377e-01 -9.949257180651236e-01 1.799891652762877e+00 3.026824768197946e-03 0.000000000000000e+00
|
||||
3.175000000000001e-04 9.000081510235892e-01 -9.949250039688532e-01 1.799890435431322e+00 3.050272206260598e-03 0.000000000000000e+00
|
||||
3.200000000000001e-04 9.000082648473283e-01 -9.949242874028604e-01 1.799889214457589e+00 3.073712783594791e-03 0.000000000000000e+00
|
||||
3.225000000000001e-04 9.000083793762994e-01 -9.949235683795050e-01 1.799887989864561e+00 3.097146526969461e-03 0.000000000000000e+00
|
||||
3.250000000000001e-04 9.000084946095546e-01 -9.949228469110014e-01 1.799886761674849e+00 3.120573461823872e-03 0.000000000000000e+00
|
||||
3.275000000000001e-04 9.000086105461544e-01 -9.949221230094235e-01 1.799885529910798e+00 3.143993611970605e-03 0.000000000000000e+00
|
||||
3.300000000000001e-04 9.000087271851671e-01 -9.949213966867034e-01 1.799884294594485e+00 3.167407000797660e-03 0.000000000000000e+00
|
||||
3.325000000000001e-04 9.000088445256700e-01 -9.949206679546402e-01 1.799883055747739e+00 3.190813652574025e-03 0.000000000000000e+00
|
||||
3.350000000000001e-04 9.000089625667489e-01 -9.949199368248984e-01 1.799881813392135e+00 3.214213592438908e-03 0.000000000000000e+00
|
||||
3.375000000000001e-04 9.000090813074970e-01 -9.949192033090128e-01 1.799880567549006e+00 3.237606844808281e-03 0.000000000000000e+00
|
||||
3.400000000000001e-04 9.000092007470155e-01 -9.949184674183890e-01 1.799879318239438e+00 3.260993431844866e-03 0.000000000000000e+00
|
||||
3.425000000000001e-04 9.000093208844128e-01 -9.949177291643058e-01 1.799878065484280e+00 3.284373374564045e-03 0.000000000000000e+00
|
||||
3.450000000000001e-04 9.000094417188029e-01 -9.949169885579169e-01 1.799876809304146e+00 3.307746697157566e-03 0.000000000000000e+00
|
||||
3.475000000000001e-04 9.000095632493099e-01 -9.949162456102544e-01 1.799875549719418e+00 3.331113427247262e-03 0.000000000000000e+00
|
||||
3.500000000000001e-04 9.000096854750629e-01 -9.949155003322327e-01 1.799874286750258e+00 3.354473592610147e-03 0.000000000000000e+00
|
||||
3.525000000000001e-04 9.000098083952038e-01 -9.949147527346506e-01 1.799873020416622e+00 3.377827174721892e-03 0.000000000000000e+00
|
||||
3.550000000000001e-04 9.000099320088717e-01 -9.949140028281832e-01 1.799871750738212e+00 3.401174249110356e-03 0.000000000000000e+00
|
||||
3.575000000000001e-04 9.000100563152206e-01 -9.949132506234033e-01 1.799870477734554e+00 3.424514806142981e-03 0.000000000000000e+00
|
||||
3.600000000000001e-04 9.000101813134080e-01 -9.949124961307665e-01 1.799869201424946e+00 3.447848875711239e-03 0.000000000000000e+00
|
||||
3.625000000000001e-04 9.000103070025979e-01 -9.949117393606184e-01 1.799867921828481e+00 3.471176482154333e-03 0.000000000000000e+00
|
||||
3.650000000000001e-04 9.000104333819606e-01 -9.949109803231974e-01 1.799866638964050e+00 3.494497643377513e-03 0.000000000000000e+00
|
||||
3.675000000000001e-04 9.000105604506746e-01 -9.949102190286366e-01 1.799865352850347e+00 3.517812377576260e-03 0.000000000000000e+00
|
||||
3.700000000000001e-04 9.000106882079235e-01 -9.949094554869682e-01 1.799864063505876e+00 3.541120705788658e-03 0.000000000000000e+00
|
||||
3.725000000000001e-04 9.000108166528983e-01 -9.949086897081203e-01 1.799862770948946e+00 3.564422650221665e-03 0.000000000000000e+00
|
||||
3.750000000000001e-04 9.000109457847942e-01 -9.949079217019202e-01 1.799861475197674e+00 3.587718231795634e-03 0.000000000000000e+00
|
||||
3.775000000000001e-04 9.000110756028130e-01 -9.949071514780972e-01 1.799860176269993e+00 3.611007469463685e-03 0.000000000000000e+00
|
||||
3.800000000000001e-04 9.000112061061626e-01 -9.949063790462803e-01 1.799858874183651e+00 3.634290381530131e-03 0.000000000000000e+00
|
||||
3.825000000000001e-04 9.000113372940571e-01 -9.949056044160077e-01 1.799857568956219e+00 3.657566987320708e-03 0.000000000000000e+00
|
||||
3.850000000000001e-04 9.000114691657165e-01 -9.949048275967221e-01 1.799856260605095e+00 3.680837307395089e-03 0.000000000000000e+00
|
||||
3.875000000000001e-04 9.000116017203664e-01 -9.949040485977737e-01 1.799854949147501e+00 3.704101361811603e-03 0.000000000000000e+00
|
||||
3.900000000000001e-04 9.000117349572379e-01 -9.949032674284229e-01 1.799853634600489e+00 3.727359168277022e-03 0.000000000000000e+00
|
||||
3.925000000000002e-04 9.000118688755665e-01 -9.949024840978390e-01 1.799852316980941e+00 3.750610743314263e-03 0.000000000000000e+00
|
||||
3.950000000000001e-04 9.000120034745935e-01 -9.949016986151018e-01 1.799850996305566e+00 3.773856107199560e-03 0.000000000000000e+00
|
||||
3.975000000000001e-04 9.000121387535667e-01 -9.949009109892076e-01 1.799849672590925e+00 3.797095283781070e-03 0.000000000000000e+00
|
||||
4.000000000000001e-04 9.000122747117383e-01 -9.949001212290668e-01 1.799848345853409e+00 3.820328296262825e-03 0.000000000000000e+00
|
||||
4.025000000000001e-04 9.000124113483671e-01 -9.948993293435074e-01 1.799847016109263e+00 3.843555120525636e-03 0.000000000000000e+00
|
||||
4.050000000000001e-04 9.000125486627127e-01 -9.948985353412707e-01 1.799845683374558e+00 3.866775828246209e-03 0.000000000000000e+00
|
||||
4.075000000000001e-04 9.000126866540460e-01 -9.948977392310201e-01 1.799844347665228e+00 3.889990408925982e-03 0.000000000000000e+00
|
||||
4.100000000000001e-04 9.000128253216392e-01 -9.948969410213386e-01 1.799843008997056e+00 3.913198886907905e-03 0.000000000000000e+00
|
||||
4.125000000000001e-04 9.000129646647687e-01 -9.948961407207283e-01 1.799841667385666e+00 3.936401281736787e-03 0.000000000000000e+00
|
||||
4.150000000000001e-04 9.000131046827169e-01 -9.948953383376157e-01 1.799840322846542e+00 3.959597607755085e-03 0.000000000000000e+00
|
||||
4.175000000000001e-04 9.000132453747692e-01 -9.948945338803487e-01 1.799838975395021e+00 3.982787880028253e-03 0.000000000000000e+00
|
||||
4.200000000000001e-04 9.000133867402201e-01 -9.948937273572038e-01 1.799837625046311e+00 4.005972116264702e-03 0.000000000000000e+00
|
||||
4.225000000000001e-04 9.000135287783656e-01 -9.948929187763793e-01 1.799836271815469e+00 4.029150335007016e-03 0.000000000000000e+00
|
||||
4.250000000000001e-04 9.000136714885074e-01 -9.948921081460035e-01 1.799834915717422e+00 4.052322553373549e-03 0.000000000000000e+00
|
||||
4.275000000000001e-04 9.000138148699502e-01 -9.948912954741305e-01 1.799833556766954e+00 4.075488786612556e-03 0.000000000000000e+00
|
||||
4.300000000000001e-04 9.000139589220032e-01 -9.948904807687426e-01 1.799832194978717e+00 4.098649049556135e-03 0.000000000000000e+00
|
||||
4.325000000000001e-04 9.000141036439802e-01 -9.948896640377544e-01 1.799830830367233e+00 4.121803358289055e-03 0.000000000000000e+00
|
||||
4.350000000000002e-04 9.000142490352001e-01 -9.948888452890112e-01 1.799829462946898e+00 4.144951730272562e-03 0.000000000000000e+00
|
||||
4.375000000000001e-04 9.000143950949870e-01 -9.948880245302907e-01 1.799828092731980e+00 4.168094182507516e-03 0.000000000000000e+00
|
||||
4.400000000000001e-04 9.000145418226686e-01 -9.948872017693028e-01 1.799826719736621e+00 4.191230729584472e-03 0.000000000000000e+00
|
||||
4.425000000000001e-04 9.000146892175750e-01 -9.948863770136920e-01 1.799825343974838e+00 4.214361384680761e-03 0.000000000000000e+00
|
||||
4.450000000000001e-04 9.000148372790407e-01 -9.948855502710348e-01 1.799823965460518e+00 4.237486164483607e-03 0.000000000000000e+00
|
||||
4.475000000000001e-04 9.000149860064053e-01 -9.948847215488478e-01 1.799822584207438e+00 4.260605089750226e-03 0.000000000000000e+00
|
||||
4.500000000000001e-04 9.000151353990121e-01 -9.948838908545823e-01 1.799821200229254e+00 4.283718181436786e-03 0.000000000000000e+00
|
||||
4.525000000000002e-04 9.000152854562117e-01 -9.948830581956293e-01 1.799819813539514e+00 4.306825412142868e-03 0.000000000000000e+00
|
||||
4.550000000000002e-04 9.000154361773501e-01 -9.948822235793129e-01 1.799818424151624e+00 4.329926850823349e-03 0.000000000000000e+00
|
||||
4.575000000000001e-04 9.000155875617865e-01 -9.948813870129042e-01 1.799817032078908e+00 4.353022482398730e-03 0.000000000000000e+00
|
||||
4.600000000000001e-04 9.000157396088784e-01 -9.948805485036086e-01 1.799815637334557e+00 4.376112331152746e-03 0.000000000000000e+00
|
||||
4.625000000000002e-04 9.000158923179877e-01 -9.948797080585733e-01 1.799814239931656e+00 4.399196413172735e-03 0.000000000000000e+00
|
||||
4.650000000000001e-04 9.000160456884810e-01 -9.948788656848886e-01 1.799812839883181e+00 4.422274738540175e-03 0.000000000000000e+00
|
||||
4.675000000000001e-04 9.000161997197278e-01 -9.948780213895863e-01 1.799811437201999e+00 4.445347319466679e-03 0.000000000000000e+00
|
||||
4.700000000000001e-04 9.000163544111031e-01 -9.948771751796437e-01 1.799810031900880e+00 4.468414171971481e-03 0.000000000000000e+00
|
||||
4.725000000000001e-04 9.000165097619830e-01 -9.948763270619811e-01 1.799808623992480e+00 4.491475312691715e-03 0.000000000000000e+00
|
||||
4.750000000000001e-04 9.000166657717489e-01 -9.948754770434639e-01 1.799807213489356e+00 4.514530755831514e-03 0.000000000000000e+00
|
||||
4.775000000000002e-04 9.000168224397844e-01 -9.948746251309010e-01 1.799805800403957e+00 4.537580513149359e-03 0.000000000000000e+00
|
||||
4.800000000000001e-04 9.000169797654768e-01 -9.948737713310487e-01 1.799804384748634e+00 4.560624596488698e-03 0.000000000000000e+00
|
||||
4.825000000000001e-04 9.000171377482170e-01 -9.948729156506110e-01 1.799802966535641e+00 4.583663020092746e-03 0.000000000000000e+00
|
||||
4.850000000000001e-04 9.000172963873996e-01 -9.948720580962381e-01 1.799801545777129e+00 4.606695800123744e-03 0.000000000000000e+00
|
||||
4.875000000000001e-04 9.000174556824224e-01 -9.948711986745310e-01 1.799800122485159e+00 4.629722951328362e-03 0.000000000000000e+00
|
||||
4.900000000000001e-04 9.000176156326871e-01 -9.948703373920385e-01 1.799798696671696e+00 4.652744484288017e-03 0.000000000000000e+00
|
||||
4.925000000000001e-04 9.000177762375979e-01 -9.948694742552578e-01 1.799797268348604e+00 4.675760408188221e-03 0.000000000000000e+00
|
||||
4.950000000000001e-04 9.000179374965607e-01 -9.948686092706376e-01 1.799795837527656e+00 4.698770739559148e-03 0.000000000000000e+00
|
||||
4.975000000000001e-04 9.000180994089861e-01 -9.948677424445761e-01 1.799794404220531e+00 4.721775501503486e-03 0.000000000000000e+00
|
||||
5.000000000000001e-04 9.000182619742885e-01 -9.948668737834259e-01 1.799792968438827e+00 4.744774663413789e-03 0.000000000000000e+00
|
||||
|
|
|
|||
|
|
@ -0,0 +1,65 @@
|
|||
#parameters: V_=1.000000000000000e+01 eV, EF=4.500000000000000e+00 eV, omega_=1.550000000000000e+00 eV, theta= 0.000000000000000e+00*pi W=5.500000000000000e+00 eV, n_photons=12.737441276310584, E=3.000000000000000e+10 V/m
|
||||
#dimensionless: V=1.000000000000000e+00 k=9.486832980505138e-01 epsilon=8.438908098291331e-01 omega=1.550000000000000e-01 m=1.000000000000000e+00, keldysh=6.214126495716367e-01
|
||||
#numerical precision: tau=2.026833970057931e+00 NC=12 gl_order=16 J0=1 J=60
|
||||
60
|
||||
12 5.200427708361051e-01 -1.168838413000398e+00 -5.178995087939345e-01 -2.019928744004604e-01 -1.463499732219137e-01 -6.150495076689900e-03 -9.224693555556706e-03 2.567830092084017e-02 -3.616585748264861e-04 4.349812405257750e-03 6.347889185091734e-04 7.023372428826385e-04 2.024766765384461e-04 1.312575974584608e-05 2.033731321564257e-05 -3.189495004417671e-05 -3.527174735818378e-06 -5.371396541692920e-06 -8.266448631321612e-07 3.328258789593043e-07 2.302228013972408e-08 1.031094561281399e-07 1.353536069044461e-08 -4.740010995007375e-09
|
||||
12 -6.918941928930420e-01 -1.110740145086630e+00 -5.152486451186432e-01 2.978799167995061e-01 2.890366303441467e-02 6.114410994561780e-02 5.169897718353019e-03 -1.575982027023589e-03 -5.307028367174025e-05 -3.719854963956413e-04 -2.426645755106427e-05 4.318567193907900e-06 8.011846087893050e-07 1.150931640918423e-06 -6.043072571525880e-09 -7.432876213498567e-08 -1.192444778097596e-10 5.826670783898628e-09 7.826931230791674e-11 -5.469500165556546e-10 -9.763292995255387e-12 5.462434913343725e-11 9.327083759832934e-13 -6.044386402584778e-12
|
||||
12 -1.325090748987781e+00 -1.482028740293734e-01 -8.065008308175704e-02 6.240193757457806e-01 7.307917348851668e-02 1.288685477952039e-02 1.434641390340130e-03 -5.809324835718555e-03 -3.568126929025778e-04 -1.148666337068536e-04 -6.402684457226275e-06 1.797825090092064e-05 7.258547153726298e-07 2.108426027847751e-07 1.076438747548586e-09 -1.868957669728758e-08 1.139981058857395e-10 1.131575832624907e-10 -1.578191282779124e-11 -3.130354998417658e-11 -2.164635710092903e-13 1.812172453745207e-12 1.731542416677260e-14 -9.058997276155124e-14
|
||||
12 -9.182569628384699e-01 9.787203119438703e-01 4.722667481956916e-01 4.452482009053000e-01 5.491143582575120e-02 -5.558576855069114e-02 -4.341742811099111e-03 -4.675838080710048e-03 -3.084645351739513e-04 2.519858553181084e-04 1.122762047651275e-05 1.649332147924403e-05 7.141713723000127e-07 -3.612630015567615e-07 -5.365747337175934e-09 -2.392114468311870e-08 -5.438519180308320e-10 -2.428459006998560e-10 -2.103129560839025e-11 4.330470835696712e-12 -2.171964438066394e-13 6.198959343946452e-13 -6.502586707987453e-15 1.005138484502035e-14
|
||||
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|
||||
12 -1.017665219430701e+00 8.231603050165590e-01 3.105362712117420e-01 4.995079419733409e-01 7.303657002543612e-02 -1.565249951904021e-02 2.283787621496707e-03 -1.120855494508070e-02 -2.026360726313616e-03 -3.541334458742307e-04 5.234258659284910e-05 3.363938145959118e-04 4.238467035264764e-05 -2.925996450813678e-05 -6.426357203598583e-06 -3.216707629403740e-06 6.390551239503215e-08 9.289590751186007e-07 9.170503088553704e-08 -6.600237154630169e-08 -1.205220403609424e-08 -4.730673132607523e-09 3.156021711642472e-10 1.382862071169397e-09
|
||||
12 2.480831702642439e-02 1.380047632150570e+00 6.657728368234520e-01 -1.032019914182761e-03 -1.096899422679826e-03 -8.480446363799655e-02 -7.979533729734636e-03 1.175997723992152e-03 3.650589493385727e-04 5.915214634293955e-04 2.162890656505409e-05 -6.453770443390454e-05 -7.243262067383275e-06 3.114536275228932e-06 7.979489313710000e-07 4.262699771633941e-07 -1.706811366764894e-08 -9.511310546383353e-08 -6.291892607663358e-09 7.374349637889034e-09 9.263092248602058e-10 -2.631405911162819e-13 -5.688333308707597e-11 -6.340787415686263e-11
|
||||
|
||||
|
|
@ -1,8 +1,8 @@
|
|||
PROJECTNAME=current01 current05 current18 current30
|
||||
PROJECTNAME=current01 current15 current30 current-k621 current-k124 current-x density-x
|
||||
|
||||
PHOTOCOMP_PATH=
|
||||
|
||||
DATS=mc01.dat mc05.dat mc18.dat mc30.dat
|
||||
DATS=mc01.dat mc15.dat 30.save mc30.dat mc15-.dat mc7-.dat x2.dat x4.dat x6.dat
|
||||
PDFS=$(addsuffix .pdf, $(PROJECTNAME))
|
||||
TEXS=$(addsuffix .tikz.tex, $(PROJECTNAME))
|
||||
|
||||
|
|
@ -13,13 +13,23 @@ $(PDFS): $(DATS)
|
|||
pdflatex -jobname $(basename $@) -file-line-error $(patsubst %.pdf, %.tikz.tex, $@)
|
||||
|
||||
mc01.dat:
|
||||
$(PHOTOCOMP_PATH)photocomp -p "V=10;EF=4.5;omega=1.55;n_periods=3;J=30;E=1e9" mc > $@
|
||||
mc05.dat:
|
||||
$(PHOTOCOMP_PATH)photocomp -p "V=10;EF=4.5;omega=1.55;n_periods=3;J=30;E=5e9" mc > $@
|
||||
mc18.dat:
|
||||
$(PHOTOCOMP_PATH)photocomp -p "V=10;EF=4.5;omega=1.55;n_periods=3;J=60;E=1.8642379487149097e10" mc > $@
|
||||
mc30.dat:
|
||||
$(PHOTOCOMP_PATH)photocomp -p "V=10;EF=4.5;omega=1.55;n_periods=3;J=60;E=30e9" mc > $@
|
||||
$(PHOTOCOMP_PATH)photocomp -p "V=10;EF=4.5;omega=1.55;n_periods=3;nt=500;J=30;E=1e9" mc > $@
|
||||
mc15.dat:
|
||||
$(PHOTOCOMP_PATH)photocomp -p "V=10;EF=4.5;omega=1.55;n_periods=3;nt=500;J=30;E=15e9" mc > $@
|
||||
30.save:
|
||||
$(PHOTOCOMP_PATH)photocomp -p "V=10;EF=4.5;omega=1.55;n_periods=3;nt=500;J=60;E=30e9" save > $@
|
||||
mc30.dat: 30.save
|
||||
$(PHOTOCOMP_PATH)photocomp -p "V=10;EF=4.5;omega=1.55;n_periods=3;nt=500;J=60;E=30e9" -s 30.save mc > $@
|
||||
mc15-.dat:
|
||||
$(PHOTOCOMP_PATH)photocomp -p "V=10;EF=4.5;omega=0.755;n_periods=3;nt=500;J=120;E=15e9" mc > $@
|
||||
mc7-.dat:
|
||||
$(PHOTOCOMP_PATH)photocomp -p "V=10;EF=4.5;omega=0.755;n_periods=3;nt=500;J=60;E=7.5e9" mc > $@
|
||||
x2.dat: 30.save
|
||||
$(PHOTOCOMP_PATH)photocomp -p "V=10;EF=4.5;omega=1.55;n_periods=3;J=60;nt=500;E=30e9;x=2" -s 30.save psixt > $@
|
||||
x4.dat: 30.save
|
||||
$(PHOTOCOMP_PATH)photocomp -p "V=10;EF=4.5;omega=1.55;n_periods=3;J=60;nt=500;E=30e9;x=4" -s 30.save psixt > $@
|
||||
x6.dat: 30.save
|
||||
$(PHOTOCOMP_PATH)photocomp -p "V=10;EF=4.5;omega=1.55;n_periods=3;J=60;nt=500;E=30e9;x=6" -s 30.save psixt > $@
|
||||
|
||||
install: $(PDFS)
|
||||
cp $^ $(INSTALLDIR)/
|
||||
|
|
|
|||
|
|
@ -1,20 +1,22 @@
|
|||
set title "$E=18.6\\ \\mathrm{V}\\cdot\\mathrm{nm}^{-1}$"
|
||||
set ylabel "$\\frac jk$" norotate
|
||||
set xlabel "$\\frac{t\\omega}{2\\pi}$"
|
||||
#
|
||||
## start ticks at 0, then every x
|
||||
set xtics 0,1
|
||||
set ytics -0.4,0.2
|
||||
|
||||
set yrange [-0.4:0.4]
|
||||
set xtics 2,0.2
|
||||
set ytics -0.3,0.15
|
||||
|
||||
set yrange [-0.3:0.3]
|
||||
|
||||
set y2range [-1.4:1.4]
|
||||
|
||||
set xrange [2:3]
|
||||
|
||||
# default output canvas size: 12.5cm x 8.75cm
|
||||
set term lua tikz size 8,6 standalone
|
||||
|
||||
# no key
|
||||
set key off
|
||||
|
||||
set label "\\bf (b)" at 2,0.27
|
||||
|
||||
# set linestyle
|
||||
set style line 1 linetype rgbcolor "#4169E1" linewidth 3
|
||||
set style line 2 linetype rgbcolor "#DC143C" linewidth 3
|
||||
|
|
@ -26,4 +28,5 @@ set pointsize 0.6
|
|||
|
||||
plot 0 with lines linestyle 3 ,\
|
||||
cos(2*pi*x) axes x1y2 linetype 0 linewidth 2,\
|
||||
"mc18.dat" using 1:5 with lines linestyle 1
|
||||
"mc15.dat" using 1:5 with lines linestyle 1,\
|
||||
"mc7-.dat" using 1:5 with lines linestyle 2
|
||||
|
|
@ -1,20 +1,22 @@
|
|||
set title "$E=5\\ \\mathrm{V}\\cdot\\mathrm{nm}^{-1}$"
|
||||
set ylabel "$\\frac jk$" norotate
|
||||
set xlabel "$\\frac{t\\omega}{2\\pi}$"
|
||||
#
|
||||
## start ticks at 0, then every x
|
||||
set xtics 0,1
|
||||
set ytics -0.04,0.02
|
||||
|
||||
set yrange [-0.05:0.05]
|
||||
set xtics 2,0.2
|
||||
set ytics -0.8,0.4
|
||||
|
||||
set yrange [-0.85:0.85]
|
||||
|
||||
set y2range [-1.4:1.4]
|
||||
|
||||
set xrange [2:3]
|
||||
|
||||
# default output canvas size: 12.5cm x 8.75cm
|
||||
set term lua tikz size 8,6 standalone
|
||||
|
||||
# no key
|
||||
set key off
|
||||
|
||||
set label "\\bf (a)" at 2.,0.7
|
||||
|
||||
# set linestyle
|
||||
set style line 1 linetype rgbcolor "#4169E1" linewidth 3
|
||||
set style line 2 linetype rgbcolor "#DC143C" linewidth 3
|
||||
|
|
@ -26,4 +28,5 @@ set pointsize 0.6
|
|||
|
||||
plot 0 with lines linestyle 3 ,\
|
||||
cos(2*pi*x) axes x1y2 linetype 0 linewidth 2,\
|
||||
"mc05.dat" using 1:5 with lines linestyle 1
|
||||
"mc30.dat" using 1:5 with lines linestyle 1,\
|
||||
"mc15-.dat" using 1:5 with lines linestyle 2
|
||||
|
|
@ -1,10 +1,12 @@
|
|||
set ylabel "$\\frac jk$" norotate
|
||||
set xlabel "$\\frac{t\\omega}{2\\pi}$"
|
||||
#
|
||||
## start ticks at 0, then every x
|
||||
set xtics 0,1
|
||||
#set ytics -0.8,0.4
|
||||
|
||||
set xtics 0,0.00025
|
||||
set ytics -0.025,0.005
|
||||
|
||||
set yrange [-0.025:0.005]
|
||||
set xrange[0:3]
|
||||
#set yrange [-0.85:0.85]
|
||||
|
||||
# default output canvas size: 12.5cm x 8.75cm
|
||||
set term lua tikz size 8,6 standalone
|
||||
|
|
@ -17,9 +19,11 @@ set style line 1 linetype rgbcolor "#4169E1" linewidth 3
|
|||
set style line 2 linetype rgbcolor "#DC143C" linewidth 3
|
||||
set style line 3 linetype rgbcolor "#32CD32" linewidth 3
|
||||
set style line 4 linetype rgbcolor "#4B0082" linewidth 3
|
||||
set style line 5 linetype rgbcolor "#DAA520" linewidth 3
|
||||
set style line 5 linetype rgbcolor "#000000" linewidth 1
|
||||
|
||||
set pointsize 0.6
|
||||
|
||||
plot "mc_short.dat" using 1:5 with lines linestyle 1, \
|
||||
"cn_short.dat" using 1:3 with lines linestyle 2
|
||||
plot 0 with lines linestyle 5 ,\
|
||||
"x2.dat" using 1:3 with lines linestyle 2 ,\
|
||||
"x4.dat" using 1:3 with lines linestyle 3 ,\
|
||||
"x6.dat" using 1:3 with lines linestyle 4
|
||||
|
|
@ -15,6 +15,8 @@ set term lua tikz size 8,6 standalone
|
|||
# no key
|
||||
set key off
|
||||
|
||||
set label "\\bf (a)" at 2.65,0.0095
|
||||
|
||||
# set linestyle
|
||||
set style line 1 linetype rgbcolor "#4169E1" linewidth 3
|
||||
set style line 2 linetype rgbcolor "#DC143C" linewidth 3
|
||||
|
|
|
|||
|
|
@ -1,3 +1,4 @@
|
|||
set title "$E=15\\ \\mathrm{V}\\cdot\\mathrm{nm}^{-1}$"
|
||||
set ylabel "$\\frac jk$" norotate
|
||||
set xlabel "$\\frac{t\\omega}{2\\pi}$"
|
||||
|
||||
|
|
@ -13,7 +14,7 @@ set term lua tikz size 8,6 standalone
|
|||
# no key
|
||||
set key off
|
||||
|
||||
set label "\\bf (d)" at 2.65,0.28
|
||||
set label "\\bf (b)" at 2.65,0.27
|
||||
|
||||
# set linestyle
|
||||
set style line 1 linetype rgbcolor "#4169E1" linewidth 3
|
||||
|
|
@ -25,4 +26,4 @@ set style line 5 linetype rgbcolor "#DAA520" linewidth 3
|
|||
set pointsize 0.6
|
||||
|
||||
plot cos(2*pi*x) axes x1y2 linetype 0 linewidth 2 ,\
|
||||
"mc.dat" using 1:5 with lines linestyle 1
|
||||
"mc15.dat" using 1:5 with lines linestyle 1
|
||||
|
|
@ -6,7 +6,8 @@ set xlabel "$\\frac{t\\omega}{2\\pi}$"
|
|||
set xtics 0,1
|
||||
set ytics -0.8,0.4
|
||||
|
||||
set yrange [-0.85:0.85]
|
||||
set xrange [0:3]
|
||||
set yrange [-0.85:1.0]
|
||||
set y2range [-1.4:1.4]
|
||||
|
||||
# default output canvas size: 12.5cm x 8.75cm
|
||||
|
|
@ -15,6 +16,8 @@ set term lua tikz size 8,6 standalone
|
|||
# no key
|
||||
set key off
|
||||
|
||||
set label "\\bf (c)" at 2.65,0.9
|
||||
|
||||
# set linestyle
|
||||
set style line 1 linetype rgbcolor "#4169E1" linewidth 3
|
||||
set style line 2 linetype rgbcolor "#DC143C" linewidth 3
|
||||
|
|
|
|||
|
|
@ -1,11 +1,11 @@
|
|||
set ylabel "$\\mathcal Re(e^{\\frac{ik^2}2t}\\psi_0)$" offset -1
|
||||
set ylabel "$|\\psi|^2$" norotate
|
||||
set xlabel "$\\frac{t\\omega}{2\\pi}$"
|
||||
|
||||
#
|
||||
## start ticks at 0, then every x
|
||||
set xtics 0,1
|
||||
set ytics 0.82,0.04
|
||||
#set ytics 0,1
|
||||
|
||||
set yrange [0.82:0.98]
|
||||
set y2range [-1.4:1.4]
|
||||
set xrange [0:3]
|
||||
|
||||
# default output canvas size: 12.5cm x 8.75cm
|
||||
set term lua tikz size 8,6 standalone
|
||||
|
|
@ -13,16 +13,16 @@ set term lua tikz size 8,6 standalone
|
|||
# no key
|
||||
set key off
|
||||
|
||||
set label "\\bf (a)" at 2.65,0.974
|
||||
|
||||
# set linestyle
|
||||
set style line 1 linetype rgbcolor "#4169E1" linewidth 3
|
||||
set style line 2 linetype rgbcolor "#DC143C" linewidth 3
|
||||
set style line 3 linetype rgbcolor "#32CD32" linewidth 3
|
||||
set style line 4 linetype rgbcolor "#4B0082" linewidth 3
|
||||
set style line 5 linetype rgbcolor "#DAA520" linewidth 3
|
||||
set style line 5 linetype rgbcolor "#000000" linewidth 1
|
||||
|
||||
set pointsize 0.6
|
||||
|
||||
plot cos(2*pi*x) axes x1y2 linetype 0 linewidth 2 ,\
|
||||
"mc.dat" using 1:2 with lines linestyle 3
|
||||
plot \
|
||||
"x2.dat" using 1:2 with lines linestyle 2 ,\
|
||||
"x4.dat" using 1:2 with lines linestyle 3 ,\
|
||||
"x6.dat" using 1:2 with lines linestyle 4
|
||||
File diff suppressed because it is too large
Load Diff
|
|
@ -1,606 +0,0 @@
|
|||
#parameters: V_=1.000000000000000e+01 eV, EF=4.500000000000000e+00 eV, omega_=1.550000000000000e+00 eV, theta= 0.000000000000000e+00*pi W=5.500000000000000e+00 eV, n_photons=3.803638601761316, E=5.000000000000000e+09 V/m
|
||||
#dimensionless: V=1.000000000000000e+00 k=9.486832980505138e-01 epsilon=1.406484683048555e-01 omega=1.550000000000000e-01 m=1.000000000000000e+00
|
||||
#numerical precision (matching): n_periods=3 NC=12 gl_order=16 J0=1 J=30
|
||||
#numerical precision (Crank-Nicolson): bmin=-2.000000000000000e+02 bmax= 2.000000000000000e+02 nx_cn=4000 mu= 1.000000000000000e-01
|
||||
#
|
||||
#% t real(psi0) imag(psi0) abs(psi0)^2 current avgcurrent
|
||||
|
||||
5.000000000000000e-03 9.871712211657485e-01 -9.078849796854442e-01 1.798762156236315e+00 1.358367476325980e-02 0.000000000000000e+00
|
||||
1.000000000000000e-02 1.066385854453090e+00 -8.127942114708884e-01 1.797813220778229e+00 2.410687891270248e-02 0.000000000000000e+00
|
||||
1.500000000000000e-02 1.136800629588420e+00 -7.107971297127322e-01 1.797548231040486e+00 3.237430698120528e-02 0.000000000000000e+00
|
||||
2.000000000000000e-02 1.197742605511726e+00 -6.028062645260565e-01 1.797962741609878e+00 3.872718338390371e-02 0.000000000000000e+00
|
||||
2.500000000000000e-02 1.248654650638362e+00 -4.897439218905649e-01 1.798987545589560e+00 4.340909766588012e-02 0.000000000000000e+00
|
||||
3.000000000000000e-02 1.289082383494650e+00 -3.725617281252825e-01 1.800535632699945e+00 4.662213459012694e-02 0.000000000000000e+00
|
||||
3.500000000000000e-02 1.318670406080714e+00 -2.522410384524204e-01 1.802517181352630e+00 4.854358814374831e-02 0.000000000000000e+00
|
||||
4.000000000000000e-02 1.337161479422427e+00 -1.297877698481467e-01 1.804845687253330e+00 4.933223613054408e-02 0.000000000000000e+00
|
||||
4.500000000000001e-02 1.344396442581795e+00 -6.225082981947669e-03 1.807440546484719e+00 4.913190260108297e-02 0.000000000000000e+00
|
||||
5.000000000000000e-02 1.340314044512688e+00 1.174148180933628e-01 1.810227977425857e+00 4.807425693804794e-02 0.000000000000000e+00
|
||||
5.500000000000001e-02 1.324950388790951e+00 2.400992179022112e-01 1.813141167194546e+00 4.628097116969072e-02 0.000000000000000e+00
|
||||
6.000000000000000e-02 1.298437880260942e+00 3.608035172088717e-01 1.816120106926820e+00 4.386497168525309e-02 0.000000000000000e+00
|
||||
6.500000000000002e-02 1.261003603240967e+00 4.785198584560150e-01 1.819111342323465e+00 4.093070330547007e-02 0.000000000000000e+00
|
||||
6.999999999999999e-02 1.212967053488843e+00 5.922656855822559e-01 1.822067715167624e+00 3.757368266331554e-02 0.000000000000000e+00
|
||||
7.500000000000001e-02 1.154737147224175e+00 7.010921509244420e-01 1.824948083267287e+00 3.387995348045743e-02 0.000000000000000e+00
|
||||
8.000000000000000e-02 1.086808466047370e+00 8.040922406749329e-01 1.827716973385871e+00 2.992625865155845e-02 0.000000000000000e+00
|
||||
8.499999999999999e-02 1.009756767291415e+00 9.004084687564468e-01 1.830344139699138e+00 2.578175555752242e-02 0.000000000000000e+00
|
||||
9.000000000000001e-02 9.242338760487722e-01 9.892400139427835e-01 1.832804062821656e+00 2.151190014947962e-02 0.000000000000000e+00
|
||||
9.500000000000000e-02 8.309621459436678e-01 1.069849257653506e+00 1.835075522093063e+00 1.718471833849624e-02 0.000000000000000e+00
|
||||
1.000000000000000e-01 7.307285879015526e-01 1.141567868548147e+00 1.837141467678157e+00 1.278441061766251e-02 0.000000000000000e+00
|
||||
1.050000000000000e-01 6.243770801654467e-01 1.203803071899028e+00 1.838988574149464e+00 8.559699227324300e-03 0.000000000000000e+00
|
||||
1.100000000000000e-01 5.128021057140687e-01 1.256041751222323e+00 1.840606880438423e+00 4.318244769790593e-03 0.000000000000000e+00
|
||||
1.150000000000000e-01 3.969407082053431e-01 1.297854994955250e+00 1.841989513760853e+00 2.202536806175301e-04 0.000000000000000e+00
|
||||
1.200000000000000e-01 2.777646056639680e-01 1.328901507334238e+00 1.843132392354869e+00 -3.735288854365113e-03 0.000000000000000e+00
|
||||
1.250000000000000e-01 1.562719664303641e-01 1.348930325795811e+00 1.844033951343605e+00 -7.528305281783580e-03 0.000000000000000e+00
|
||||
1.300000000000000e-01 3.347898932680503e-02 1.357782767154020e+00 1.844694885506772e+00 -1.112157760994082e-02 0.000000000000000e+00
|
||||
1.350000000000000e-01 -8.958864050230819e-02 1.355393589992290e+00 1.845117908299240e+00 -1.448916507913665e-02 0.000000000000000e+00
|
||||
1.400000000000000e-01 -2.119043479258534e-01 1.341791367497533e+00 1.845307526560782e+00 -1.762123554926971e-02 0.000000000000000e+00
|
||||
1.450000000000000e-01 -3.324492441900166e-01 1.317098071659346e+00 1.845269830331281e+00 -2.051248224858198e-02 0.000000000000000e+00
|
||||
1.500000000000000e-01 -4.502206117939621e-01 1.281527876341805e+00 1.845012297125266e+00 -2.315299425809048e-02 0.000000000000000e+00
|
||||
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|
||||
2.874999999999999e+00 2.947427975971038e-01 1.316533067130548e+00 1.820132633583536e+00 1.267647496216467e-02 2.284333017855570e-07
|
||||
2.879999999999999e+00 1.734199104716843e-01 1.338332907487584e+00 1.821209436612178e+00 1.221844128688177e-02 -2.132823422438609e-07
|
||||
2.884999999999999e+00 5.058225216434278e-02 1.348956509856380e+00 1.822242229717923e+00 1.181156429544282e-02 -6.667567430686481e-07
|
||||
2.889999999999999e+00 -7.274198421521169e-02 1.348310276306393e+00 1.823231997460986e+00 1.144622007963591e-02 -1.131293186120537e-06
|
||||
2.894999999999999e+00 -1.955201623343889e-01 1.336395149056922e+00 1.824180128302139e+00 1.109000219439828e-02 -1.584461768433070e-06
|
||||
2.899999999999999e+00 -3.167238961530268e-01 1.313306635043235e+00 1.825088344042939e+00 1.073795934643945e-02 -1.974061293797740e-06
|
||||
2.904999999999999e+00 -4.353377106257118e-01 1.279234030861210e+00 1.825958628006257e+00 1.053410796731755e-02 -2.379475006095768e-06
|
||||
2.909999999999999e+00 -5.503675959366392e-01 1.234458854301034e+00 1.826793153619298e+00 1.027883646506820e-02 -2.746169779917936e-06
|
||||
2.914999999999999e+00 -6.608493824260464e-01 1.179352495190617e+00 1.827594214165221e+00 1.007128012026653e-02 -3.060914722984974e-06
|
||||
2.919999999999999e+00 -7.658568647929271e-01 1.114373105618383e+00 1.828364155876013e+00 9.880847359467653e-03 -3.365624669574133e-06
|
||||
2.924999999999999e+00 -8.645096064263889e-01 1.040061755631267e+00 1.829105315130303e+00 9.699328813425986e-03 -3.633183866418347e-06
|
||||
2.929999999999999e+00 -9.559803572641514e-01 9.570378871850806e-01 1.829819960982578e+00 9.530693956559233e-03 -3.845587518351549e-06
|
||||
2.934999999999999e+00 -1.039502022088382e+00 8.659941049020907e-01 1.830510243651009e+00 9.372019062387528e-03 -3.984902253429147e-06
|
||||
2.939999999999999e+00 -1.114374119901103e+00 7.676903479718018e-01 1.831178149474425e+00 9.214317180289014e-03 -4.122735600345433e-06
|
||||
2.944999999999999e+00 -1.179968679407875e+00 6.629474928887277e-01 1.831825462711015e+00 9.050236532309472e-03 -4.201034651386331e-06
|
||||
2.949999999999999e+00 -1.235735520522679e+00 5.526404415901718e-01 1.832453734362437e+00 8.876186285861027e-03 -4.248418948202105e-06
|
||||
2.954999999999999e+00 -1.281206877097457e+00 4.376907539353904e-01 1.833064258002348e+00 8.688768257735006e-03 -4.220892120591392e-06
|
||||
2.959999999999999e+00 -1.316001321737907e+00 3.190588873505835e-01 1.833658052413309e+00 8.482226730828438e-03 -4.174545810386011e-06
|
||||
2.964999999999999e+00 -1.339826959568939e+00 1.977361098224936e-01 1.834235850715481e+00 8.250793979015146e-03 -4.065316758649098e-06
|
||||
2.969999999999999e+00 -1.352483864118988e+00 7.473615520455733e-02 1.834798095596991e+00 7.992452274044517e-03 -3.943687384413561e-06
|
||||
2.974999999999999e+00 -1.353865735032848e+00 -4.891330803841645e-02 1.835344940199295e+00 7.707385031563421e-03 -3.781601310095323e-06
|
||||
2.979999999999999e+00 -1.343960764016369e+00 -1.721793219971568e-01 1.835876254138862e+00 7.390729825484584e-03 -3.576680530427209e-06
|
||||
2.984999999999999e+00 -1.322851702194330e+00 -2.940323248462684e-01 1.836391634052937e+00 7.031500599447542e-03 -3.336245112093739e-06
|
||||
2.989999999999999e+00 -1.290715128891834e+00 -4.134548028927609e-01 1.836890417985356e+00 6.630894624587497e-03 -3.086278449398003e-06
|
||||
2.994999999999999e+00 -1.247819928723575e+00 -5.294498356449761e-01 1.837371702984198e+00 6.212872331271471e-03 -2.792923518764128e-06
|
||||
|
|
@ -0,0 +1,506 @@
|
|||
#parameters: V_=1.000000000000000e+01 eV, EF=4.500000000000000e+00 eV, omega_=7.550000000000000e-01 eV, theta= 0.000000000000000e+00*pi W=5.500000000000000e+00 eV, n_photons=27.162419176352529, E=1.500000000000000e+10 V/m
|
||||
#dimensionless: V=1.000000000000000e+00 k=9.486832980505138e-01 epsilon=8.662455332683154e-01 omega=7.550000000000000e-02 m=1.000000000000000e+00, keldysh=6.053761940988203e-01
|
||||
#numerical precision: tau=2.080524936152181e+00 NC=12 gl_order=16 J0=1 J=120
|
||||
#
|
||||
#% t real(psi0) imag(psi0) abs(psi0)^2 current avgcurrent
|
||||
|
||||
6.000000000000013e-03 9.052208252157732e-01 -9.865552164638819e-01 1.792715937536423e+00 8.425642660469743e-02 0.000000000000000e+00
|
||||
1.200000000000003e-02 9.153313822725055e-01 -9.787696891102403e-01 1.795821643693853e+00 1.296288498721109e-01 0.000000000000000e+00
|
||||
1.800000000000004e-02 9.267485656493833e-01 -9.739830320655301e-01 1.807505850684753e+00 1.505040867002518e-01 0.000000000000000e+00
|
||||
2.400000000000005e-02 9.378296275970937e-01 -9.718906082616255e-01 1.824095764826056e+00 1.549501155931930e-01 0.000000000000000e+00
|
||||
3.000000000000007e-02 9.477709821667029e-01 -9.718642342276824e-01 1.842789924408196e+00 1.486039368233896e-01 0.000000000000000e+00
|
||||
3.600000000000008e-02 9.562165981298429e-01 -9.732930639849253e-01 1.861649570940174e+00 1.355068935950032e-01 0.000000000000000e+00
|
||||
4.200000000000009e-02 9.630618151465716e-01 -9.756656318291893e-01 1.879411484926060e+00 1.185567278019558e-01 0.000000000000000e+00
|
||||
4.800000000000011e-02 9.683435745960500e-01 -9.785817882096292e-01 1.895311594677011e+00 9.980728599551829e-02 0.000000000000000e+00
|
||||
5.400000000000012e-02 9.721756811982178e-01 -9.817426869588639e-01 1.908944258510429e+00 8.068425230503468e-02 0.000000000000000e+00
|
||||
6.000000000000014e-02 9.747096483606918e-01 -9.849345648161488e-01 1.920154995577000e+00 6.214511917123156e-02 0.000000000000000e+00
|
||||
6.600000000000014e-02 9.761108536300678e-01 -9.880120032914648e-01 1.928960117222433e+00 4.479987241885442e-02 0.000000000000000e+00
|
||||
7.200000000000016e-02 9.765441704160026e-01 -9.908827279728805e-01 1.935487097368456e+00 2.900365012224113e-02 0.000000000000000e+00
|
||||
7.800000000000017e-02 9.761655908361194e-01 -9.934945774580859e-01 1.939930736171051e+00 1.492709091377244e-02 0.000000000000000e+00
|
||||
8.400000000000019e-02 9.751176781590303e-01 -9.958247000316859e-01 1.942521319451455e+00 2.611446882573796e-03 0.000000000000000e+00
|
||||
9.000000000000019e-02 9.735274699272838e-01 -9.978708102825077e-01 1.943501888716886e+00 -7.990684736201490e-03 0.000000000000000e+00
|
||||
9.600000000000021e-02 9.715059339704097e-01 -9.996442600570812e-01 1.943112426404787e+00 -1.698339403102058e-02 0.000000000000000e+00
|
||||
1.020000000000002e-01 9.691483851281868e-01 -1.001164664092262e+00 1.941579277023545e+00 -2.450397833481920e-02 0.000000000000000e+00
|
||||
1.080000000000002e-01 9.665354699617770e-01 -1.002455833479826e+00 1.939108512771965e+00 -3.070572301763703e-02 0.000000000000000e+00
|
||||
1.140000000000002e-01 9.637344597162273e-01 -1.003542793331968e+00 1.935882246893057e+00 -3.574523671641298e-02 0.000000000000000e+00
|
||||
1.200000000000003e-01 9.608006817899868e-01 -1.004449687245194e+00 1.932057124335071e+00 -3.977383613489028e-02 0.000000000000000e+00
|
||||
1.260000000000003e-01 9.577789813238726e-01 -1.005198397109915e+00 1.927764394618137e+00 -4.293230166132125e-02 0.000000000000000e+00
|
||||
1.320000000000003e-01 9.547051463119430e-01 -1.005807731079724e+00 1.923111108294251e+00 -4.534514418346351e-02 0.000000000000000e+00
|
||||
1.380000000000003e-01 9.516072577849781e-01 -1.006293054565592e+00 1.918182084735996e+00 -4.712293378089539e-02 0.000000000000000e+00
|
||||
1.440000000000003e-01 9.485069451225852e-01 -1.006666258829600e+00 1.913042381611762e+00 -4.835768279760330e-02 0.000000000000000e+00
|
||||
1.500000000000003e-01 9.454205381963379e-01 -1.006935979178573e+00 1.907740060207765e+00 -4.912455404135946e-02 0.000000000000000e+00
|
||||
1.560000000000003e-01 9.423601148263454e-01 -1.007107990039157e+00 1.902309089616234e+00 -4.948629070307801e-02 0.000000000000000e+00
|
||||
1.620000000000003e-01 9.393344454042468e-01 -1.007185717497919e+00 1.896772269854702e+00 -4.948708353835349e-02 0.000000000000000e+00
|
||||
1.680000000000004e-01 9.363498375819933e-01 -1.007170821379405e+00 1.891144081777891e+00 -4.916223598447722e-02 0.000000000000000e+00
|
||||
1.740000000000004e-01 9.334108834615084e-01 -1.007063808765497e+00 1.885433392289662e+00 -4.853650108423990e-02 0.000000000000000e+00
|
||||
1.800000000000004e-01 9.305211103647479e-01 -1.006864649160983e+00 1.879645958564513e+00 -4.762662805998674e-02 0.000000000000000e+00
|
||||
1.860000000000004e-01 9.276835344836242e-01 -1.006573368392343e+00 1.873786686108737e+00 -4.644485626179219e-02 0.000000000000000e+00
|
||||
1.920000000000004e-01 9.249011148644189e-01 -1.006190603871616e+00 1.867861603596973e+00 -4.500013254196970e-02 0.000000000000000e+00
|
||||
1.980000000000005e-01 9.221771035478021e-01 -1.005718108129168e+00 1.861879523326727e+00 -4.330118754903343e-02 0.000000000000000e+00
|
||||
2.040000000000005e-01 9.195152864832221e-01 -1.005159190565237e+00 1.855853360454085e+00 -4.135873929299359e-02 0.000000000000000e+00
|
||||
2.100000000000005e-01 9.169201092480236e-01 -1.004519089231666e+00 1.849801087374224e+00 -3.918752718341267e-02 0.000000000000000e+00
|
||||
2.160000000000005e-01 9.143966817913423e-01 -1.003805265176476e+00 1.843746302067033e+00 -3.680872101694452e-02 0.000000000000000e+00
|
||||
2.220000000000005e-01 9.119506575507401e-01 -1.003027611527619e+00 1.837718391294028e+00 -3.425121366840397e-02 0.000000000000000e+00
|
||||
2.280000000000005e-01 9.095879845246483e-01 -1.002198568156582e+00 1.831752271606714e+00 -3.155400995970861e-02 0.000000000000000e+00
|
||||
2.340000000000005e-01 9.073145294105670e-01 -1.001333130602146e+00 1.825887693721013e+00 -2.876559718987751e-02 0.000000000000000e+00
|
||||
2.400000000000005e-01 9.051355809419228e-01 -1.000448739189544e+00 1.820168099633020e+00 -2.594647443516338e-02 0.000000000000000e+00
|
||||
2.460000000000006e-01 9.030552452912767e-01 -9.995650313038389e-01 1.814639027853533e+00 -2.316747041362551e-02 0.000000000000000e+00
|
||||
2.520000000000006e-01 9.010757550625643e-01 -9.987034370743213e-01 1.809346071585634e+00 -2.050940437691139e-02 0.000000000000000e+00
|
||||
2.580000000000005e-01 8.991967241376104e-01 -9.978865969925736e-01 1.804332409157229e+00 -1.806094097282817e-02 0.000000000000000e+00
|
||||
2.640000000000006e-01 8.974143935332464e-01 -9.971375801422383e-01 1.799635947452563e+00 -1.591555076396069e-02 0.000000000000000e+00
|
||||
2.700000000000006e-01 8.957209283356176e-01 -9.964788849386991e-01 1.795286149587093e+00 -1.416712694961658e-02 0.000000000000000e+00
|
||||
2.760000000000006e-01 8.941038422517049e-01 -9.959312120039534e-01 1.791300659772926e+00 -1.290471402251658e-02 0.000000000000000e+00
|
||||
2.820000000000006e-01 8.925456434052859e-01 -9.955120127111983e-01 1.787681893014057e+00 -1.220372257991268e-02 0.000000000000000e+00
|
||||
2.880000000000006e-01 8.910238110387894e-01 -9.952338388427385e-01 1.784413825815742e+00 -1.212088608591328e-02 0.000000000000000e+00
|
||||
2.940000000000006e-01 8.895112251264862e-01 -9.951025504715977e-01 1.781459305581101e+00 -1.268167929929732e-02 0.000000000000000e+00
|
||||
3.000000000000007e-01 8.879771756763708e-01 -9.951154819545955e-01 1.778758286947911e+00 -1.387097258938017e-02 0.000000000000000e+00
|
||||
3.060000000000006e-01 8.863890703417233e-01 -9.952597201995557e-01 1.776227494672963e+00 -1.562916172549398e-02 0.000000000000000e+00
|
||||
3.120000000000007e-01 8.847149309429376e-01 -9.955107137437778e-01 1.773762090212013e+00 -1.783193027663577e-02 0.000000000000000e+00
|
||||
3.180000000000007e-01 8.829267132842231e-01 -9.958315013408606e-01 1.771239960093674e+00 -2.029750625212114e-02 0.000000000000000e+00
|
||||
3.240000000000007e-01 8.810043911958085e-01 -9.961729160473960e-01 1.768529215972670e+00 -2.278030862031426e-02 0.000000000000000e+00
|
||||
3.300000000000007e-01 8.789406067931993e-01 -9.964751706269293e-01 1.765499355945965e+00 -2.498027461510278e-02 0.000000000000000e+00
|
||||
3.360000000000007e-01 8.767454997546605e-01 -9.966712403885861e-01 1.762036232757772e+00 -2.655857628561051e-02 0.000000000000000e+00
|
||||
3.420000000000007e-01 8.744510919540940e-01 -9.966924000156476e-01 1.758060452468659e+00 -2.716797536240030e-02 0.000000000000000e+00
|
||||
3.480000000000008e-01 8.721143368304051e-01 -9.964761037515744e-01 1.753548041853056e+00 -2.649431717001645e-02 0.000000000000000e+00
|
||||
3.540000000000008e-01 8.698176837337435e-01 -9.959760823097839e-01 1.748551159469080e+00 -2.431157791323046e-02 0.000000000000000e+00
|
||||
3.600000000000008e-01 8.676658243626496e-01 -9.951740296000804e-01 1.743215331957378e+00 -2.054594254033494e-02 0.000000000000000e+00
|
||||
3.660000000000008e-01 8.657772859483003e-01 -9.940915545798181e-01 1.737788327750924e+00 -1.534222549098735e-02 0.000000000000000e+00
|
||||
3.720000000000008e-01 8.642698552764131e-01 -9.928002127771849e-01 1.732614645229936e+00 -9.119133428702925e-03 0.000000000000000e+00
|
||||
3.780000000000008e-01 8.632396230051211e-01 -9.914265248376345e-01 1.728109200877652e+00 -2.597473093656540e-03 0.000000000000000e+00
|
||||
3.840000000000008e-01 8.627348781771116e-01 -9.901481723963275e-01 1.724704873323063e+00 3.225202128708059e-03 0.000000000000000e+00
|
||||
3.900000000000009e-01 8.627282200424040e-01 -9.891774200270327e-01 1.722771949948871e+00 7.169609414979969e-03 0.000000000000000e+00
|
||||
3.960000000000009e-01 8.630929485367047e-01 -9.887287744561195e-01 1.722514027251283e+00 8.065808624836511e-03 0.000000000000000e+00
|
||||
4.020000000000009e-01 8.635925567895100e-01 -9.889705514555059e-01 1.723854855788451e+00 5.034845740030118e-03 0.000000000000000e+00
|
||||
4.080000000000009e-01 8.638939953783413e-01 -9.899648335756372e-01 1.726343206967193e+00 -2.162250534907366e-03 0.000000000000000e+00
|
||||
4.140000000000009e-01 8.636147742893279e-01 -9.916072274677439e-01 1.729115371937073e+00 -1.277978612844423e-02 0.000000000000000e+00
|
||||
4.200000000000009e-01 8.624090055986521e-01 -9.935858163119868e-01 1.730962067314013e+00 -2.486424363207766e-02 0.000000000000000e+00
|
||||
4.260000000000009e-01 8.600864827125374e-01 -9.953851443623902e-01 1.730540343362161e+00 -3.531019410265594e-02 0.000000000000000e+00
|
||||
4.320000000000009e-01 8.567415582038937e-01 -9.963615443256441e-01 1.726742424564619e+00 -4.035152892875036e-02 0.000000000000000e+00
|
||||
4.380000000000009e-01 8.528477598239080e-01 -9.959049523006566e-01 1.719175975453631e+00 -3.657445640184762e-02 0.000000000000000e+00
|
||||
4.440000000000009e-01 8.492574731785550e-01 -9.936747085232568e-01 1.708627682108404e+00 -2.235429058460909e-02 0.000000000000000e+00
|
||||
4.500000000000010e-01 8.470466859505859e-01 -9.898527546056924e-01 1.697296563980348e+00 6.533496645647127e-04 0.000000000000000e+00
|
||||
4.560000000000010e-01 8.471783873528816e-01 -9.853075116154724e-01 1.688542112443703e+00 2.664359870379926e-02 0.000000000000000e+00
|
||||
4.620000000000010e-01 8.500348141874521e-01 -9.815306805672419e-01 1.685961662225489e+00 4.629464882864319e-02 0.000000000000000e+00
|
||||
4.680000000000010e-01 8.549789661018551e-01 -9.802351011464634e-01 1.691849885996214e+00 4.950646477293894e-02 0.000000000000000e+00
|
||||
4.740000000000010e-01 8.602061167541571e-01 -9.826201230818015e-01 1.705496869586562e+00 3.012334396240300e-02 0.000000000000000e+00
|
||||
4.800000000000011e-01 8.631554968642563e-01 -9.885230996537386e-01 1.722215330316017e+00 -8.942109175687048e-03 0.000000000000000e+00
|
||||
4.860000000000011e-01 8.615796730810271e-01 -9.959091669370281e-01 1.734154601855616e+00 -5.316798417376643e-02 0.000000000000000e+00
|
||||
4.920000000000011e-01 8.549829872594373e-01 -1.001241916264259e+00 1.733481283387598e+00 -7.985420520607768e-02 0.000000000000000e+00
|
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|
||||
2.442000000000005e+00 8.506447366777159e-01 -9.949212239856523e-01 1.713464709974609e+00 -2.964744910362446e-02 4.088151944469579e-04
|
||||
2.448000000000005e+00 8.477335599087127e-01 -9.917786097832353e-01 1.702276999419066e+00 -1.018827532879608e-02 4.068820404262028e-04
|
||||
2.454000000000006e+00 8.467813576536198e-01 -9.874556060684642e-01 1.692107241625745e+00 1.519677449213338e-02 4.059379177664966e-04
|
||||
2.460000000000005e+00 8.484669166327174e-01 -9.832001459283519e-01 1.686578635573764e+00 3.851345642808587e-02 4.064597417291761e-04
|
||||
2.466000000000005e+00 8.526182222745474e-01 -9.806860463716243e-01 1.688702954502617e+00 4.963011615828179e-02 4.085402538663807e-04
|
||||
2.472000000000005e+00 8.579170031572205e-01 -9.814050860179349e-01 1.699177527168137e+00 4.026022044581268e-02 4.123864531500655e-04
|
||||
2.478000000000006e+00 8.620607024513929e-01 -9.858340117344714e-01 1.715017353403471e+00 9.147571178531454e-03 4.160020679260467e-04
|
||||
2.484000000000005e+00 8.625679561270008e-01 -9.927397399238617e-01 1.729555670161208e+00 -3.406806268742459e-02 4.189749629420831e-04
|
||||
2.490000000000005e+00 8.581089530601507e-01 -9.991508539116072e-01 1.734653404194282e+00 -6.959086638262858e-02 4.187087869702662e-04
|
||||
2.496000000000005e+00 8.497826310528325e-01 -1.001418367387233e+00 1.724969266579584e+00 -7.532443791425238e-02 4.153203914557535e-04
|
||||
2.502000000000006e+00 8.414011318077147e-01 -9.972611098505223e-01 1.702485585827599e+00 -4.038431033281468e-02 4.095241311577368e-04
|
||||
2.508000000000005e+00 8.379877077624206e-01 -9.878380329985140e-01 1.678047377799289e+00 2.267917120266558e-02 4.036735918809509e-04
|
||||
2.514000000000005e+00 8.426533738770666e-01 -9.782250164965089e-01 1.666988891405999e+00 7.770408968438508e-02 4.011180160990203e-04
|
||||
2.520000000000005e+00 8.535485417992968e-01 -9.750089614898068e-01 1.679187588193137e+00 8.393865134439893e-02 4.037148172083662e-04
|
||||
2.526000000000006e+00 8.636032605189845e-01 -9.815438222446570e-01 1.709238866565672e+00 2.797606789198827e-02 4.109789622863988e-04
|
||||
2.532000000000005e+00 8.647653242299517e-01 -9.940138591643337e-01 1.735882618201305e+00 -5.464065392670307e-02 4.183970832915875e-04
|
||||
2.538000000000005e+00 8.549202615869320e-01 -1.002536078304441e+00 1.735967241973915e+00 -9.516179849166773e-02 4.203760498248535e-04
|
||||
2.544000000000005e+00 8.417628195391498e-01 -9.986655607026536e-01 1.705897546492045e+00 -4.768350320053374e-02 4.146226284218086e-04
|
||||
2.550000000000006e+00 8.380259416220744e-01 -9.843251731527415e-01 1.671183525333739e+00 5.599144925484786e-02 4.049096534415132e-04
|
||||
2.556000000000005e+00 8.494499080530197e-01 -9.728021391450253e-01 1.667909148216421e+00 1.163777158375287e-01 3.996268725405662e-04
|
||||
2.562000000000006e+00 8.664024914443305e-01 -9.771437783740303e-01 1.705463240796019e+00 5.900650031170423e-02 4.047919627066551e-04
|
||||
2.568000000000005e+00 8.709600715987124e-01 -9.948441101527448e-01 1.748286249824841e+00 -6.915371708598772e-02 4.167709657764360e-04
|
||||
2.574000000000006e+00 8.566460016524533e-01 -1.006883529834137e+00 1.747656814798387e+00 -1.244659366370270e-01 4.235126163091383e-04
|
||||
2.580000000000005e+00 8.394524929853292e-01 -9.979095128692153e-01 1.700503883854158e+00 -2.767581951933051e-02 4.161523113656700e-04
|
||||
2.586000000000006e+00 8.417579487924012e-01 -9.773884277766571e-01 1.663844583106917e+00 1.131796629197844e-01 4.009759898104976e-04
|
||||
2.592000000000005e+00 8.628597741886384e-01 -9.717765900923716e-01 1.688876730964425e+00 1.115020620239831e-01 3.960582607941756e-04
|
||||
2.598000000000006e+00 8.754898961410329e-01 -9.899554711285199e-01 1.746494393062326e+00 -4.255801133080216e-02 4.092474429678879e-04
|
||||
2.604000000000006e+00 8.615356013786668e-01 -1.006815954699612e+00 1.755921959080593e+00 -1.315551412371946e-01 4.251679120964101e-04
|
||||
2.610000000000006e+00 8.415721362535662e-01 -9.961326170170210e-01 1.700523851203570e+00 -8.284489291015277e-03 4.216216875958400e-04
|
||||
2.616000000000005e+00 8.483968839307262e-01 -9.722194271695919e-01 1.664987887229336e+00 1.532855047687469e-01 4.017932703890739e-04
|
||||
2.622000000000006e+00 8.750610689935776e-01 -9.726940776656133e-01 1.711865643193941e+00 9.324761538831033e-02 3.956279926127297e-04
|
||||
2.628000000000006e+00 8.809239632674338e-01 -9.984523018456312e-01 1.772934028119643e+00 -1.041623341336220e-01 4.157958275964825e-04
|
||||
2.634000000000006e+00 8.573715001282477e-01 -1.007462613145405e+00 1.750066806117930e+00 -1.092967187036295e-01 4.347746067534377e-04
|
||||
2.640000000000005e+00 8.465785577200542e-01 -9.839843596700105e-01 1.684920474466567e+00 9.558155040978757e-02 4.209677502890790e-04
|
||||
2.646000000000006e+00 8.706130083727880e-01 -9.695695358950950e-01 1.698032095283746e+00 1.482955706376942e-01 3.957761463560736e-04
|
||||
2.652000000000006e+00 8.889283268053692e-01 -9.918439101026939e-01 1.773947912204794e+00 -5.922804878944939e-02 4.036373699162431e-04
|
||||
2.658000000000006e+00 8.690068971117154e-01 -1.011463391710522e+00 1.778231179998285e+00 -1.518081595325496e-01 4.355817927264635e-04
|
||||
2.664000000000005e+00 8.488542132360402e-01 -9.916672377508094e-01 1.703957385756897e+00 5.185206871729704e-02 4.365364354352999e-04
|
||||
2.670000000000006e+00 8.687530662389840e-01 -9.690709532940738e-01 1.693830402617921e+00 1.738664599807746e-01 4.014994170632643e-04
|
||||
2.676000000000006e+00 8.933565521350517e-01 -9.867226472419384e-01 1.771707511822766e+00 -1.946081996959806e-02 3.941707531187519e-04
|
||||
2.682000000000006e+00 8.775043793577139e-01 -1.010256523567676e+00 1.790632179203014e+00 -1.505859842831521e-01 4.338060727166886e-04
|
||||
2.688000000000006e+00 8.548908557948296e-01 -9.928462724154865e-01 1.716582095970943e+00 4.622892154690653e-02 4.513242971046521e-04
|
||||
2.694000000000006e+00 8.737258870922729e-01 -9.676747831761140e-01 1.699791411770119e+00 1.918722700311937e-01 4.124464653770928e-04
|
||||
2.700000000000006e+00 9.013814528189513e-01 -9.840726916813134e-01 1.780887585998909e+00 4.607124483636216e-04 3.900571929902670e-04
|
||||
2.706000000000006e+00 8.877398497981072e-01 -1.010115604760499e+00 1.808415575900234e+00 -1.512398018740051e-01 4.343088894749316e-04
|
||||
2.712000000000006e+00 8.638875569526028e-01 -9.952400460090541e-01 1.736804460237641e+00 3.403309195590085e-02 4.704706497783295e-04
|
||||
2.718000000000006e+00 8.806276981489941e-01 -9.695691183483885e-01 1.715569418002067e+00 1.893130105645562e-01 4.307793588296979e-04
|
||||
2.724000000000006e+00 9.090498265417073e-01 -9.841259711391142e-01 1.794875514206013e+00 9.184275673402471e-03 3.878362208885639e-04
|
||||
2.730000000000006e+00 8.978500933016414e-01 -1.011689082230087e+00 1.829649589145321e+00 -1.599482445817466e-01 4.287256994300794e-04
|
||||
2.736000000000006e+00 8.719018683673954e-01 -1.000684207876207e+00 1.761581751955387e+00 2.703814704301709e-04 4.892758125719753e-04
|
||||
2.742000000000006e+00 8.829176286135481e-01 -9.729294325367780e-01 1.726135219612908e+00 1.834388267999476e-01 4.615285429251983e-04
|
||||
2.748000000000006e+00 9.128122347471260e-01 -9.800796316799034e-01 1.793782260337858e+00 5.448062390266792e-02 3.903914144526892e-04
|
||||
2.754000000000006e+00 9.102069957406005e-01 -1.008467284798500e+00 1.845483039603988e+00 -1.429790792677898e-01 4.044319335994877e-04
|
||||
2.760000000000006e+00 8.835914705432082e-01 -1.007305076006666e+00 1.795397402965504e+00 -5.675786789060207e-02 4.920941232407312e-04
|
||||
2.766000000000006e+00 8.825969382766305e-01 -9.790928705398990e-01 1.737600204597342e+00 1.586403729348938e-01 5.129994858505331e-04
|
||||
2.772000000000006e+00 9.114234908110158e-01 -9.713707788552595e-01 1.774253969616011e+00 1.444381389138953e-01 4.291374710359673e-04
|
||||
2.778000000000006e+00 9.259270556552384e-01 -9.954470181836620e-01 1.848255678405123e+00 -6.132923388048062e-02 3.710738786589255e-04
|
||||
2.784000000000006e+00 9.077404938191105e-01 -1.012146115995163e+00 1.848432564243057e+00 -1.266279025428034e-01 4.387834872682315e-04
|
||||
2.790000000000006e+00 8.893526680734104e-01 -9.966429098846373e-01 1.784245258032611e+00 3.880504918720732e-02 5.455748439551698e-04
|
||||
2.796000000000006e+00 9.007923579876476e-01 -9.730004686361221e-01 1.758156784175060e+00 1.840592076037545e-01 5.439314721603000e-04
|
||||
2.802000000000006e+00 9.279641997971011e-01 -9.744067169522748e-01 1.810586006146785e+00 1.127961779664108e-01 4.309570194883119e-04
|
||||
2.808000000000006e+00 9.374109224047228e-01 -9.976810530709778e-01 1.874106721100488e+00 -6.529907548684907e-02 3.525104153803942e-04
|
||||
2.814000000000006e+00 9.215544423047832e-01 -1.012625298656527e+00 1.874672585610900e+00 -1.221300230916206e-01 4.153847874136280e-04
|
||||
2.820000000000006e+00 9.037088569884738e-01 -1.002568507188839e+00 1.821833309806272e+00 -3.509458280290688e-03 5.589159602952580e-04
|
||||
2.826000000000006e+00 9.063643613872983e-01 -9.810017431169576e-01 1.783860775591514e+00 1.423718708836582e-01 6.308316726262202e-04
|
||||
2.832000000000006e+00 9.272609014395966e-01 -9.716806021908773e-01 1.803975972012599e+00 1.622674965132810e-01 5.539902341598464e-04
|
||||
2.838000000000006e+00 9.464072544108267e-01 -9.827622539848944e-01 1.861508339058910e+00 5.144653159459332e-02 3.994419760944663e-04
|
||||
2.844000000000006e+00 9.485014570131696e-01 -1.002284988819613e+00 1.904230212769238e+00 -7.486350848474017e-02 3.089341851543711e-04
|
||||
2.850000000000006e+00 9.353726754894512e-01 -1.012981401555358e+00 1.901053361949352e+00 -1.097018708302588e-01 3.650711649953853e-04
|
||||
2.856000000000006e+00 9.206264204106454e-01 -1.007584030116800e+00 1.862778583704531e+00 -3.874193570139646e-02 5.308952190318946e-04
|
||||
2.862000000000006e+00 9.165452400721514e-01 -9.919643038040513e-01 1.824048357120374e+00 7.279270368199708e-02 6.912758401137939e-04
|
||||
2.868000000000006e+00 9.258084048725819e-01 -9.777549258385978e-01 1.813125897534356e+00 1.468685611625295e-01 7.418569179173706e-04
|
||||
2.874000000000006e+00 9.422527458385002e-01 -9.733311598891361e-01 1.835213783851324e+00 1.461502393814852e-01 6.531896345545123e-04
|
||||
2.880000000000006e+00 9.569373359516504e-01 -9.797061730378371e-01 1.875553250426686e+00 8.414673106630684e-02 4.756432885995092e-04
|
||||
2.886000000000006e+00 9.638198767881221e-01 -9.920508169629633e-01 1.913113578328754e+00 2.385715912185779e-03 2.992972109801947e-04
|
||||
2.892000000000006e+00 9.619461970047544e-01 -1.003827661100646e+00 1.933010459122704e+00 -5.902926560165766e-02 2.042757685556945e-04
|
||||
2.898000000000006e+00 9.543535024450922e-01 -1.010320832761862e+00 1.931538792741837e+00 -7.934451208814547e-02 2.270383814818267e-04
|
||||
2.904000000000007e+00 9.455453144512922e-01 -1.010062697400814e+00 1.914282594361400e+00 -5.943165840662427e-02 3.558827877779351e-04
|
||||
2.910000000000006e+00 9.392794955422423e-01 -1.004365413283305e+00 1.890995854145832e+00 -1.408458894827341e-02 5.454272622849409e-04
|
||||
2.916000000000006e+00 9.374792444744202e-01 -9.959478685352560e-01 1.870779490660250e+00 3.804137913734987e-02 7.392632475340337e-04
|
||||
2.922000000000006e+00 9.402202833583514e-01 -9.875844058301592e-01 1.859337139877367e+00 8.183844410058509e-02 8.898018301667262e-04
|
||||
2.928000000000007e+00 9.463352552504353e-01 -9.812617462163312e-01 1.858425029917430e+00 1.089453233256455e-01 9.670412792624965e-04
|
||||
2.934000000000006e+00 9.541599999769127e-01 -9.779099598614700e-01 1.866729195152204e+00 1.175600479853797e-01 9.637206744268977e-04
|
||||
2.940000000000006e+00 9.621225182202944e-01 -9.775398659965145e-01 1.881263929679044e+00 1.104643333380404e-01 8.879271585347892e-04
|
||||
2.946000000000006e+00 9.690706958630095e-01 -9.795657832018156e-01 1.898647137200204e+00 9.267116008593212e-02 7.597605682095900e-04
|
||||
2.952000000000007e+00 9.743654864265122e-01 -9.831421173079339e-01 1.915956523963901e+00 6.952744710243425e-02 6.026119053447961e-04
|
||||
2.958000000000006e+00 9.778209455360503e-01 -9.874214108508331e-01 1.931134844135665e+00 4.553739804372281e-02 4.387744976211130e-04
|
||||
2.964000000000006e+00 9.795743089305989e-01 -9.917075890473521e-01 1.943049768890972e+00 2.387048789569723e-02 2.865167779466878e-04
|
||||
2.970000000000006e+00 9.799465194670335e-01 -9.955174401067999e-01 1.951350154572348e+00 6.332696344884008e-03 1.582175465068870e-04
|
||||
2.976000000000007e+00 9.793264828962389e-01 -9.985787913696484e-01 1.956239962675186e+00 -6.412518265923406e-03 6.120674426901836e-05
|
||||
2.982000000000006e+00 9.780908885567579e-01 -1.000794100802105e+00 1.958250618478041e+00 -1.447061076680619e-02 -2.445022963209118e-06
|
||||
2.988000000000006e+00 9.765582771133685e-01 -1.002191495691251e+00 1.958053862634498e+00 -1.849004561789230e-02 -3.420017924679557e-05
|
||||
2.994000000000006e+00 9.749699636431411e-01 -1.002877129843410e+00 1.956328967569264e+00 -1.931761832635790e-02 -3.762449995798189e-05
|
||||
3.000000000000007e+00 9.734890263731228e-01 -1.002995840994425e+00 1.953681541521005e+00 -1.787089034843460e-02 -1.777826317401653e-05
|
||||
|
|
@ -0,0 +1,506 @@
|
|||
#parameters: V_=1.000000000000000e+01 eV, EF=4.500000000000000e+00 eV, omega_=1.550000000000000e+00 eV, theta= 0.000000000000000e+00*pi W=5.500000000000000e+00 eV, n_photons=5.845650641658291, E=1.500000000000000e+10 V/m
|
||||
#dimensionless: V=1.000000000000000e+00 k=9.486832980505138e-01 epsilon=4.219454049145666e-01 omega=1.550000000000000e-01 m=1.000000000000000e+00, keldysh=1.242825299143273e+00
|
||||
#numerical precision: tau=4.053667940115862e+00 NC=12 gl_order=16 J0=1 J=30
|
||||
#
|
||||
#% t real(psi0) imag(psi0) abs(psi0)^2 current avgcurrent
|
||||
|
||||
5.999999999999998e-03 9.015448077685717e-01 -9.913531682965717e-01 1.795564144706122e+00 4.754984846290360e-02 0.000000000000000e+00
|
||||
1.200000000000000e-02 9.049997710746418e-01 -9.867954774357549e-01 1.792789899932813e+00 8.259416614191452e-02 0.000000000000000e+00
|
||||
1.800000000000000e-02 9.095545786806071e-01 -9.826290799619364e-01 1.792849440385698e+00 1.086721258580126e-01 0.000000000000000e+00
|
||||
2.399999999999999e-02 9.147323441844136e-01 -9.791444471764603e-01 1.795459109933609e+00 1.274912833711213e-01 0.000000000000000e+00
|
||||
2.999999999999999e-02 9.202092406537394e-01 -9.764097761814348e-01 1.800161097607211e+00 1.403024957858235e-01 0.000000000000000e+00
|
||||
3.599999999999999e-02 9.257558156755551e-01 -9.744078832973058e-01 1.806494553289048e+00 1.481133985859246e-01 0.000000000000000e+00
|
||||
4.199999999999998e-02 9.312070951032968e-01 -9.730850572773144e-01 1.814041182667115e+00 1.517623469514383e-01 0.000000000000000e+00
|
||||
4.799999999999998e-02 9.364444358558670e-01 -9.723727168313147e-01 1.822436881883325e+00 1.519552936955403e-01 0.000000000000000e+00
|
||||
5.399999999999998e-02 9.413833279716988e-01 -9.721979951835720e-01 1.831371512022028e+00 1.492907234886625e-01 0.000000000000000e+00
|
||||
5.999999999999998e-02 9.459647126258932e-01 -9.724891675652014e-01 1.840584418565048e+00 1.442788734682574e-01 0.000000000000000e+00
|
||||
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|
||||
2.681999999999999e+00 8.682139274612234e-01 -9.560129128927564e-01 1.667756113455336e+00 2.099890680094529e-01 1.918754527497062e-03
|
||||
2.687999999999999e+00 8.789550263571995e-01 -9.562939466814235e-01 1.687060050818119e+00 1.992545486005216e-01 1.962277954245644e-03
|
||||
2.693999999999999e+00 8.892589012388499e-01 -9.593258265883963e-01 1.711087434992036e+00 1.729408457068939e-01 2.003175414752808e-03
|
||||
2.699999999999999e+00 8.983068595876947e-01 -9.648306548402296e-01 1.737853406501732e+00 1.337191505723029e-01 2.037479266686522e-03
|
||||
2.705999999999999e+00 9.054101587259602e-01 -9.722875407715492e-01 1.765110617463755e+00 8.526654608783389e-02 2.060877229221549e-03
|
||||
2.711999999999999e+00 9.100806081296815e-01 -9.809904083802081e-01 1.790588894627658e+00 3.265784014774016e-02 2.070902142142229e-03
|
||||
2.717999999999999e+00 9.120782618145986e-01 -9.901231666221014e-01 1.812230640756517e+00 -1.913278814976336e-02 2.064419513724878e-03
|
||||
2.723999999999999e+00 9.114293131135396e-01 -9.988461528083343e-01 1.828397029782629e+00 -6.513620593846758e-02 2.042046784771610e-03
|
||||
2.729999999999999e+00 9.084151842566904e-01 -1.006382498993198e+00 1.838023881267910e+00 -1.011853840219461e-01 2.006015511949478e-03
|
||||
2.735999999999999e+00 9.035352444667130e-01 -1.012093847255957e+00 1.840709893646886e+00 -1.242317029395591e-01 1.957130367234891e-03
|
||||
2.741999999999999e+00 8.974464381187044e-01 -1.015537719636401e+00 1.836726969296251e+00 -1.325662904462346e-01 1.899925928351049e-03
|
||||
2.747999999999999e+00 8.908896794846559e-01 -1.016501022259241e+00 1.826958749266354e+00 -1.259506673983569e-01 1.837510086892319e-03
|
||||
2.753999999999999e+00 8.846129039309483e-01 -1.015007086242940e+00 1.812779374924528e+00 -1.055689241321328e-01 1.775206300830401e-03
|
||||
2.759999999999999e+00 8.792990858764911e-01 -1.011297467923064e+00 1.795889451050833e+00 -7.379194357255955e-02 1.717530970323561e-03
|
||||
2.765999999999999e+00 8.755062183960378e-01 -1.005793055902212e+00 1.778130809751240e+00 -3.383212520125018e-02 1.669045311628352e-03
|
||||
2.771999999999999e+00 8.736249347131001e-01 -9.990408488689445e-01 1.761303144261250e+00 1.062578895181323e-02 1.634766635977971e-03
|
||||
2.777999999999999e+00 8.738572007048047e-01 -9.916532313998675e-01 1.747002538569436e+00 5.578742419077975e-02 1.617325450793108e-03
|
||||
2.783999999999999e+00 8.762160882702839e-01 -9.842466550618736e-01 1.736496111344164e+00 9.811066951494302e-02 1.614941435408185e-03
|
||||
2.789999999999999e+00 8.805432458590157e-01 -9.773868612197633e-01 1.730641484312952e+00 1.346306150841232e-01 1.631749218427031e-03
|
||||
2.795999999999999e+00 8.865395810011890e-01 -9.715465717315416e-01 1.729855169725075e+00 1.631380027345706e-01 1.663322073978149e-03
|
||||
2.801999999999999e+00 8.938067894298398e-01 -9.670751509090920e-01 1.734124924336721e+00 1.822402568516103e-01 1.710426442027315e-03
|
||||
2.807999999999999e+00 9.018912464429943e-01 -9.641846913591633e-01 1.743059939461863e+00 1.914483102491964e-01 1.767754269367120e-03
|
||||
2.813999999999999e+00 9.103268277972915e-01 -9.629499156590615e-01 1.755967473475273e+00 1.910388323505270e-01 1.832751410577359e-03
|
||||
2.819999999999999e+00 9.186732529828573e-01 -9.633198071063931e-01 1.771945596509603e+00 1.819593986550374e-01 1.899540521799902e-03
|
||||
2.825999999999999e+00 9.265456706450783e-01 -9.651384246920788e-01 1.789979058608245e+00 1.656376578060910e-01 1.965576596353789e-03
|
||||
2.831999999999999e+00 9.336355957542278e-01 -9.681710246801958e-01 1.809030558689652e+00 1.438250937918256e-01 2.024792577255983e-03
|
||||
2.837999999999999e+00 9.397221413671690e-01 -9.721323370497859e-01 1.828118983713576e+00 1.184082428417905e-01 2.078240473188855e-03
|
||||
2.843999999999999e+00 9.446743137458417e-01 -9.767141981259404e-01 1.846380183871976e+00 9.123556259323840e-02 2.118803264401559e-03
|
||||
2.849999999999999e+00 9.484460530362265e-01 -9.816101967938241e-01 1.863108493969607e+00 6.400492692444607e-02 2.146875618947383e-03
|
||||
2.855999999999999e+00 9.510658468198430e-01 -9.865357780738735e-01 1.877779086406968e+00 3.818920153875921e-02 2.159225167104754e-03
|
||||
2.861999999999999e+00 9.526227471713873e-01 -9.912430948338159e-01 1.890052971484082e+00 1.496867915044899e-02 2.158238935424127e-03
|
||||
2.867999999999999e+00 9.532506061739496e-01 -9.955305488185257e-01 1.899767791801917e+00 -4.817047749663784e-03 2.144038883353274e-03
|
||||
2.873999999999999e+00 9.531121982632556e-01 -9.992473587934402e-01 1.906918146533881e+00 -2.065869321726445e-02 2.116194489805275e-03
|
||||
2.879999999999999e+00 9.523845299479706e-01 -1.002293766082129e+00 1.911629086411315e+00 -3.231168631512542e-02 2.077200836266498e-03
|
||||
2.885999999999999e+00 9.512461304687114e-01 -1.004617788053637e+00 1.914126100805480e+00 -3.975693040146319e-02 2.028805800237393e-03
|
||||
2.891999999999999e+00 9.498667098641360e-01 -1.006209697884239e+00 1.914704722624411e+00 -4.324644404522146e-02 1.972240492975142e-03
|
||||
2.897999999999999e+00 9.483994576235137e-01 -1.007095167614926e+00 1.913702207853910e+00 -4.317150514347069e-02 1.910883223773028e-03
|
||||
2.903999999999999e+00 9.469760783808101e-01 -1.007327223767039e+00 1.911471828767708e+00 -3.993878050527994e-02 1.846722234811179e-03
|
||||
2.909999999999999e+00 9.457039068092346e-01 -1.006978923547819e+00 1.908362431823774e+00 -3.419937430089331e-02 1.781611170058018e-03
|
||||
2.915999999999999e+00 9.446651667711277e-01 -1.006135948424274e+00 1.904701824022337e+00 -2.639464478052835e-02 1.718915409155173e-03
|
||||
2.921999999999999e+00 9.439176840293823e-01 -1.004890354471657e+00 1.900785218733566e+00 -1.714590680553483e-02 1.656079301126093e-03
|
||||
2.927999999999999e+00 9.434967708568469e-01 -1.003335263903023e+00 1.896867808408646e+00 -6.970054900634828e-03 1.598305284538409e-03
|
||||
2.933999999999999e+00 9.434178485691243e-01 -1.001560652000706e+00 1.893160976634875e+00 3.691513794764240e-03 1.545863176398347e-03
|
||||
2.939999999999999e+00 9.436794919629319e-01 -9.996502244732535e-01 1.889831554840843e+00 1.442253971386365e-02 1.498770121858704e-03
|
||||
2.945999999999999e+00 9.442666217155400e-01 -9.976792884521958e-01 1.887003415492558e+00 2.486072239179394e-02 1.459014924986282e-03
|
||||
2.951999999999999e+00 9.451536288603172e-01 -9.957134838286493e-01 1.884760724026012e+00 3.472668150574764e-02 1.425004390401265e-03
|
||||
2.957999999999999e+00 9.463072810749309e-01 -9.938082326205910e-01 1.883152273439891e+00 4.381256042723845e-02 1.398121251804520e-03
|
||||
2.963999999999999e+00 9.476893182835204e-01 -9.920087608144346e-01 1.882196425521274e+00 5.195722766238769e-02 1.377408438578434e-03
|
||||
2.969999999999999e+00 9.492586868921333e-01 -9.903505487954303e-01 1.881886264139587e+00 5.904238694249914e-02 1.361950487326884e-03
|
||||
2.975999999999999e+00 9.509733909598713e-01 -9.888600781279122e-01 1.882194644428857e+00 6.500228427611085e-02 1.355154366924396e-03
|
||||
2.981999999999999e+00 9.527919638528936e-01 -9.875557642068034e-01 1.883078913800738e+00 6.981458814865833e-02 1.351640807166474e-03
|
||||
2.987999999999999e+00 9.546745902489986e-01 -9.864489882923424e-01 1.884485179770079e+00 7.347754432934808e-02 1.354925066209063e-03
|
||||
2.993999999999999e+00 9.565839260338845e-01 -9.855451587475101e-01 1.886352067477055e+00 7.602415161458169e-02 1.361170180869003e-03
|
||||
2.999999999999999e+00 9.584856433349919e-01 -9.848447421337596e-01 1.888613894587805e+00 7.745659989656060e-02 1.373031394234807e-03
|
||||
File diff suppressed because it is too large
Load Diff
File diff suppressed because it is too large
Load Diff
|
|
@ -0,0 +1,506 @@
|
|||
#parameters: V_=1.000000000000000e+01 eV, EF=4.500000000000000e+00 eV, omega_=7.550000000000000e-01 eV, theta= 0.000000000000000e+00*pi W=5.500000000000000e+00 eV, n_photons=12.254180953028531, E=7.500000000000000e+09 V/m
|
||||
#dimensionless: V=1.000000000000000e+00 k=9.486832980505138e-01 epsilon=4.331227666341577e-01 omega=7.550000000000000e-02 m=1.000000000000000e+00, keldysh=1.210752388197641e+00
|
||||
#numerical precision: tau=4.161049872304362e+00 NC=12 gl_order=16 J0=1 J=60
|
||||
#
|
||||
#% t real(psi0) imag(psi0) abs(psi0)^2 current avgcurrent
|
||||
|
||||
6.000000000000008e-03 9.026415660204330e-01 -9.907717245479549e-01 1.796390406871548e+00 4.228056655188354e-02 0.000000000000000e+00
|
||||
1.200000000000002e-02 9.078370454717173e-01 -9.869386310255032e-01 1.798215962541311e+00 6.491538835485372e-02 0.000000000000000e+00
|
||||
1.800000000000002e-02 9.137708630540538e-01 -9.847502124553351e-01 1.804710171097378e+00 7.452726623613390e-02 0.000000000000000e+00
|
||||
2.400000000000003e-02 9.195448565430256e-01 -9.840897215677088e-01 1.813995323289944e+00 7.499263954627200e-02 0.000000000000000e+00
|
||||
3.000000000000004e-02 9.246794679878584e-01 -9.846312292898585e-01 1.824530776211166e+00 6.923815375608114e-02 0.000000000000000e+00
|
||||
3.600000000000005e-02 9.289371788493668e-01 -9.860257213633354e-01 1.835171005438707e+00 5.955649849037040e-02 0.000000000000000e+00
|
||||
4.200000000000006e-02 9.322294524897822e-01 -9.879584336389722e-01 1.845113618687771e+00 4.770955643516765e-02 0.000000000000000e+00
|
||||
4.800000000000006e-02 9.345644150483158e-01 -9.901657763388235e-01 1.853838910507265e+00 3.502948062338271e-02 0.000000000000000e+00
|
||||
5.400000000000008e-02 9.360070277056576e-01 -9.924398951127700e-01 1.861046101325825e+00 2.251056728985459e-02 0.000000000000000e+00
|
||||
6.000000000000008e-02 9.366577812255845e-01 -9.946240926565975e-01 1.866604884823395e+00 1.086979062813722e-02 0.000000000000000e+00
|
||||
6.600000000000009e-02 9.366338124407425e-01 -9.966082216338222e-01 1.870510846035409e+00 5.126308255110384e-04 0.000000000000000e+00
|
||||
7.200000000000009e-02 9.360578715990333e-01 -9.983215045048629e-01 1.872850165339366e+00 -8.236771770323540e-03 0.000000000000000e+00
|
||||
7.800000000000011e-02 9.350500999367233e-01 -9.997257598640266e-01 1.873770284327382e+00 -1.531788330789455e-02 0.000000000000000e+00
|
||||
8.400000000000012e-02 9.337226228764043e-01 -1.000808842276665e+00 1.873456275250351e+00 -2.068634074692840e-02 0.000000000000000e+00
|
||||
9.000000000000012e-02 9.321761398287319e-01 -1.001578617690254e+00 1.872112083080316e+00 -2.447165075454225e-02 0.000000000000000e+00
|
||||
9.600000000000013e-02 9.304980065756707e-01 -1.002057595409622e+00 1.869945964759411e+00 -2.678975383096388e-02 0.000000000000000e+00
|
||||
1.020000000000001e-01 9.287614308717118e-01 -1.002278267715703e+00 1.867159521410059e+00 -2.784843269086837e-02 0.000000000000000e+00
|
||||
1.080000000000002e-01 9.270254886368839e-01 -1.002279164015488e+00 1.863939779202038e+00 -2.784471393177475e-02 0.000000000000000e+00
|
||||
1.140000000000002e-01 9.253357313065687e-01 -1.002101597398752e+00 1.860453827141793e+00 -2.699156839825215e-02 0.000000000000000e+00
|
||||
1.200000000000002e-01 9.237252032379714e-01 -1.001787061851968e+00 1.856845568391031e+00 -2.551441008060758e-02 0.000000000000000e+00
|
||||
1.260000000000002e-01 9.222157256100081e-01 -1.001375225970258e+00 1.853234187749379e+00 -2.358527186144073e-02 0.000000000000000e+00
|
||||
1.320000000000002e-01 9.208193338973234e-01 -1.000902460883822e+00 1.849713981882401e+00 -2.140841411755032e-02 0.000000000000000e+00
|
||||
1.380000000000002e-01 9.195397808081132e-01 -1.000400836571922e+00 1.846355242302435e+00 -1.911868086076566e-02 0.000000000000000e+00
|
||||
1.440000000000002e-01 9.183740372178042e-01 -9.998975192281266e-01 1.843205921194291e+00 -1.687460211718702e-02 0.000000000000000e+00
|
||||
1.500000000000002e-01 9.173137405874487e-01 -9.994145041815123e-01 1.840293849838915e+00 -1.465251892205464e-02 0.000000000000000e+00
|
||||
1.560000000000002e-01 9.163465542615656e-01 -9.989686214185005e-01 1.837629314085824e+00 -1.283104634540610e-02 0.000000000000000e+00
|
||||
1.620000000000002e-01 9.154574124570505e-01 -9.985717555216314e-01 1.835207824948112e+00 -1.121228696493468e-02 0.000000000000000e+00
|
||||
1.680000000000002e-01 9.146296348966002e-01 -9.982312268745304e-01 1.833012951338518e+00 -9.890974667582642e-03 0.000000000000000e+00
|
||||
1.740000000000002e-01 9.138459021580547e-01 -9.979502868085768e-01 1.831019107832389e+00 -8.902388562803428e-03 0.000000000000000e+00
|
||||
1.800000000000002e-01 9.130890886827741e-01 -9.977286855165388e-01 1.829194213774099e+00 -8.235335068101502e-03 0.000000000000000e+00
|
||||
1.860000000000002e-01 9.123429543733483e-01 -9.975632775219900e-01 1.827502159055105e+00 -7.881350750173367e-03 0.000000000000000e+00
|
||||
1.920000000000003e-01 9.115926992731661e-01 -9.974486354750798e-01 1.825905029779236e+00 -7.812647384166637e-03 0.000000000000000e+00
|
||||
1.980000000000003e-01 9.108253878155952e-01 -9.973776486117694e-01 1.824365061039771e+00 -7.998231552103429e-03 0.000000000000000e+00
|
||||
2.040000000000003e-01 9.100302511192481e-01 -9.973420873416993e-01 1.822846297135259e+00 -8.375610503129674e-03 0.000000000000000e+00
|
||||
2.100000000000003e-01 9.091988766873993e-01 -9.973331201851154e-01 1.821315949987807e+00 -8.902454227590373e-03 0.000000000000000e+00
|
||||
2.160000000000003e-01 9.083252958530539e-01 -9.973417733028000e-01 1.819745455861312e+00 -9.569653617845437e-03 0.000000000000000e+00
|
||||
2.220000000000003e-01 9.074059797048304e-01 -9.973593265772609e-01 1.818111238314730e+00 -1.026905669698601e-02 0.000000000000000e+00
|
||||
2.280000000000003e-01 9.064397546081914e-01 -9.973776431674564e-01 1.816395191824429e+00 -1.101758592574792e-02 0.000000000000000e+00
|
||||
2.340000000000003e-01 9.054276486172099e-01 -9.973894320393724e-01 1.814584906024312e+00 -1.171124699541317e-02 0.000000000000000e+00
|
||||
2.400000000000003e-01 9.043726801772534e-01 -9.973884450540218e-01 1.812673654978268e+00 -1.237623283169977e-02 0.000000000000000e+00
|
||||
2.460000000000003e-01 9.032796005493137e-01 -9.973696118136572e-01 1.810660179337853e+00 -1.291939770637980e-02 0.000000000000000e+00
|
||||
2.520000000000003e-01 9.021546012978030e-01 -9.973291167376476e-01 1.808548291735494e+00 -1.335587286684674e-02 0.000000000000000e+00
|
||||
2.580000000000003e-01 9.010049980274122e-01 -9.972644237814392e-01 1.806346337410503e+00 -1.367300766369029e-02 0.000000000000000e+00
|
||||
2.640000000000003e-01 8.998389012919746e-01 -9.971742548652138e-01 1.804066542844343e+00 -1.383855257808967e-02 0.000000000000000e+00
|
||||
2.700000000000004e-01 8.986648850737061e-01 -9.970585285225656e-01 1.801724284964121e+00 -1.385232425857369e-02 0.000000000000000e+00
|
||||
2.760000000000004e-01 8.974916626867818e-01 -9.969182654391067e-01 1.799337312558401e+00 -1.371809628817991e-02 0.000000000000000e+00
|
||||
2.820000000000004e-01 8.963277790410470e-01 -9.967554676960103e-01 1.796924949862548e+00 -1.344909918828014e-02 0.000000000000000e+00
|
||||
2.880000000000004e-01 8.951813271870921e-01 -9.965729782296283e-01 1.794507309481915e+00 -1.304968552452251e-02 0.000000000000000e+00
|
||||
2.940000000000004e-01 8.940596957741418e-01 -9.963743268649566e-01 1.792104538843346e+00 -1.255548784080225e-02 0.000000000000000e+00
|
||||
3.000000000000004e-01 8.929693525798287e-01 -9.961635685425831e-01 1.789736119938332e+00 -1.186871238341955e-02 0.000000000000000e+00
|
||||
3.060000000000004e-01 8.919156677454091e-01 -9.959451187774940e-01 1.787420237986456e+00 -1.129494291448165e-02 0.000000000000000e+00
|
||||
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||||
2.892000000000004e+00 9.223775954543316e-01 -9.937577129109206e-01 1.838334820566058e+00 1.748267549952049e-02 9.056830702162712e-05
|
||||
2.898000000000004e+00 9.236364996238456e-01 -9.940935190492823e-01 1.841326308053176e+00 1.556998566619883e-02 8.364352367765000e-05
|
||||
2.904000000000004e+00 9.247343180539214e-01 -9.945490517396077e-01 1.844261375302804e+00 1.319773486621242e-02 6.648980007582968e-05
|
||||
2.910000000000004e+00 9.256485566121927e-01 -9.950619308182183e-01 1.846973496521917e+00 1.069085085870794e-02 4.170272222772352e-05
|
||||
2.916000000000004e+00 9.263813224392565e-01 -9.955733195118542e-01 1.849348589088158e+00 8.299451212804209e-03 1.255092597378055e-05
|
||||
2.922000000000004e+00 9.269534949637555e-01 -9.960354635705515e-01 1.851329426515725e+00 6.301924654873735e-03 -1.748390379246273e-05
|
||||
2.928000000000004e+00 9.273976105554638e-01 -9.964157219706051e-01 1.852910619054186e+00 4.762805522432796e-03 -4.517906347120527e-05
|
||||
2.934000000000004e+00 9.277509097578440e-01 -9.966974598922815e-01 1.854127577112233e+00 3.772283586348741e-03 -6.805813822733537e-05
|
||||
2.940000000000004e+00 9.280495204705854e-01 -9.968785602020391e-01 1.855042776236174e+00 3.254764573788040e-03 -8.430813167243650e-05
|
||||
2.946000000000004e+00 9.283242726224625e-01 -9.969684398496312e-01 1.855732025196232e+00 3.164989507591077e-03 -9.298410023468372e-05
|
||||
2.952000000000004e+00 9.285982441607366e-01 -9.969843997208758e-01 1.856272592345198e+00 3.369346647978929e-03 -9.402846893721527e-05
|
||||
2.958000000000004e+00 9.288858612791835e-01 -9.969479706313322e-01 1.856734199430302e+00 3.754935688480231e-03 -8.802455250334078e-05
|
||||
2.964000000000004e+00 9.291932194344587e-01 -9.968817103968801e-01 1.857173183566783e+00 4.210564370471391e-03 -7.608443704355273e-05
|
||||
2.970000000000004e+00 9.295192386793554e-01 -9.968067037105760e-01 1.857629619637393e+00 4.621690233158977e-03 -5.962047651460757e-05
|
||||
2.976000000000004e+00 9.298572822637551e-01 -9.967408498330275e-01 1.858126887104803e+00 4.929446931068152e-03 -4.026668058633836e-05
|
||||
2.982000000000004e+00 9.301969298139953e-01 -9.966979010376116e-01 1.858673034168163e+00 5.056767012888938e-03 -1.955103832885346e-05
|
||||
2.988000000000004e+00 9.305256741596606e-01 -9.966871398051481e-01 1.859263284923258e+00 4.990684007082063e-03 9.495691503662505e-07
|
||||
2.994000000000004e+00 9.308303927928496e-01 -9.967135465197516e-01 1.859883113962872e+00 4.695472102763251e-03 2.007060773554427e-05
|
||||
3.000000000000004e+00 9.310985142268327e-01 -9.967783038015225e-01 1.860511430124856e+00 4.125164657390554e-03 3.689306072482817e-05
|
||||
|
|
@ -0,0 +1,506 @@
|
|||
#parameters: V_=1.000000000000000e+01 eV, EF=4.500000000000000e+00 eV, omega_=1.550000000000000e+00 eV, theta= 0.000000000000000e+00*pi W=5.500000000000000e+00 eV, n_photons=12.737441276310584, E=3.000000000000000e+10 V/m
|
||||
#dimensionless: V=1.000000000000000e+00 k=9.486832980505138e-01 epsilon=8.438908098291331e-01 omega=1.550000000000000e-01 m=1.000000000000000e+00, keldysh=6.214126495716367e-01
|
||||
#numerical precision: tau=2.026833970057931e+00 NC=12 gl_order=16 J0=1 J=60
|
||||
#
|
||||
#% t abs(psi)^2 current avgcurrent real(psi) imag(psi) real(dpsi) imag(dpsi)
|
||||
|
||||
0.000000000000000e+00 NaN NaN 0.000000000000000e+00 NaN NaN NaN NaN
|
||||
6.012024048096192e-03 2.785888618006639e-02 1.336733763151904e-02 0.000000000000000e+00 1.343134809185668e-01 -9.908973218050482e-02 -1.881955748614385e-01 1.860493370798630e-01
|
||||
1.202404809619238e-02 1.705895672713758e-02 -3.975270622829517e-02 0.000000000000000e+00 1.010432592748287e-01 -8.275999324708364e-02 -1.900000810204586e-01 -3.099621712348953e-02
|
||||
1.803607214428857e-02 2.864562245924827e-02 6.332849314696865e-02 0.000000000000000e+00 1.690377019066223e-01 8.478077221644544e-03 -3.614492561029288e-01 1.595794716824318e-01
|
||||
2.404809619238477e-02 8.395726154440877e-02 2.286149676721537e-01 0.000000000000000e+00 2.875386698571700e-01 3.575996198513361e-02 -3.294423032481505e-01 3.361661113791444e-01
|
||||
3.006012024048096e-02 4.676886380853996e-02 4.503433352302492e-02 0.000000000000000e+00 2.082385365114555e-01 -5.835731076829333e-02 -1.758282422488504e-01 1.518572111127200e-01
|
||||
3.607214428857715e-02 5.584898915335451e-02 6.017689085280346e-02 0.000000000000000e+00 2.300465811029096e-01 -5.410692817206469e-02 -1.759459108739877e-01 1.654634388377686e-01
|
||||
4.208416833667335e-02 6.544563425158106e-02 7.456976625495046e-02 0.000000000000000e+00 2.504122106512803e-01 -5.233888619678399e-02 -1.735509660691050e-01 1.775273260022501e-01
|
||||
4.809619238476954e-02 7.520986437155176e-02 8.790437863325576e-02 0.000000000000000e+00 2.691530926470643e-01 -5.259731067338515e-02 -1.694428283505016e-01 1.880303306339122e-01
|
||||
5.410821643286573e-02 8.487772138361713e-02 9.999188178756749e-02 0.000000000000000e+00 2.861881619141614e-01 -5.453491875680098e-02 -1.641458107599785e-01 1.970102193368468e-01
|
||||
6.012024048096193e-02 9.424706670939101e-02 1.107114511246157e-01 0.000000000000000e+00 3.014912489509996e-01 -5.787999235795883e-02 -1.580234604678497e-01 2.045215215739424e-01
|
||||
6.613226452905811e-02 1.031639272616135e-01 1.199888760949244e-01 0.000000000000000e+00 3.150688268454361e-01 -6.241443432295200e-02 -1.513535363434533e-01 2.106281582016495e-01
|
||||
7.214428857715430e-02 1.115133914017487e-01 1.277861799742438e-01 0.000000000000000e+00 3.269477737375917e-01 -6.795987529256685e-02 -1.443467636732709e-01 2.153986081161224e-01
|
||||
7.815631262525050e-02 1.192120829044274e-01 1.340911830864748e-01 0.000000000000000e+00 3.371662740336049e-01 -7.437060278580125e-02 -1.371639283940065e-01 2.189008884463952e-01
|
||||
8.416833667334669e-02 1.262024575473526e-01 1.389139802709793e-01 0.000000000000000e+00 3.457690753286150e-01 -8.152425463472307e-02 -1.299354036809701e-01 2.212042049667404e-01
|
||||
9.018036072144289e-02 1.324478768530309e-01 1.422820950918215e-01 0.000000000000000e+00 3.528035739723623e-01 -8.931693593803294e-02 -1.227657247185909e-01 2.223769478844496e-01
|
||||
9.619238476953908e-02 1.379283549579692e-01 1.442366836346166e-01 0.000000000000000e+00 3.583170564521849e-01 -9.765880407526460e-02 -1.157407426762698e-01 2.224861123471636e-01
|
||||
1.022044088176353e-01 1.426366096634219e-01 1.448169186012320e-01 0.000000000000000e+00 3.623544284266951e-01 -1.064700796608373e-01 -1.089412288775078e-01 2.215832648758305e-01
|
||||
1.082164328657315e-01 1.465775074306656e-01 1.441238757154209e-01 0.000000000000000e+00 3.649599516133517e-01 -1.156794759196530e-01 -1.023998807305163e-01 2.197762276472492e-01
|
||||
1.142284569138277e-01 1.497597273423718e-01 1.421819995509842e-01 0.000000000000000e+00 3.661700215186781e-01 -1.252167827544800e-01 -9.620514194206112e-02 2.170831521309849e-01
|
||||
1.202404809619239e-01 1.522021558935708e-01 1.390847861309717e-01 0.000000000000000e+00 3.660215849158499e-01 -1.350198328737672e-01 -9.038510105235867e-02 2.135870977773940e-01
|
||||
1.262525050100200e-01 1.539238401582892e-01 1.349037822723977e-01 0.000000000000000e+00 3.645445514403142e-01 -1.450210680331284e-01 -8.499449220528948e-02 2.093474563749526e-01
|
||||
1.322645290581162e-01 1.549487284409725e-01 1.297214884914251e-01 0.000000000000000e+00 3.617669694716056e-01 -1.551560125818619e-01 -8.007248406716989e-02 2.044300291384808e-01
|
||||
1.382765531062124e-01 1.553017572571202e-01 1.236215391323333e-01 0.000000000000000e+00 3.577135831974672e-01 -1.653564321493088e-01 -7.565998343359301e-02 1.989013361140652e-01
|
||||
1.442885771543086e-01 1.550087517916169e-01 1.166893033238874e-01 0.000000000000000e+00 3.524068475388955e-01 -1.755510341732985e-01 -7.179595589075385e-02 1.928295416020351e-01
|
||||
1.503006012024048e-01 1.540960465893873e-01 1.090101694469156e-01 0.000000000000000e+00 3.458681022344126e-01 -1.856644889206153e-01 -6.850634842925216e-02 1.862769630639186e-01
|
||||
1.563126252505010e-01 1.525897317277312e-01 1.006796904381941e-01 0.000000000000000e+00 3.381184010899215e-01 -1.956161511024236e-01 -6.585956462509092e-02 1.793447642470072e-01
|
||||
1.623246492985972e-01 1.505158698931988e-01 9.178399715543632e-02 0.000000000000000e+00 3.291797932864792e-01 -2.053205629864423e-01 -6.385493826467124e-02 1.720874294052020e-01
|
||||
1.683366733466934e-01 1.479009087189563e-01 8.241965687915190e-02 0.000000000000000e+00 3.190776684399426e-01 -2.146866326110835e-01 -6.253096326681871e-02 1.645982877793241e-01
|
||||
1.743486973947896e-01 1.447695825301505e-01 7.267780027582708e-02 0.000000000000000e+00 3.078393257129303e-01 -2.236169315475887e-01 -6.191318921832885e-02 1.569615737488685e-01
|
||||
1.803607214428858e-01 1.411472800630529e-01 6.265609539235019e-02 0.000000000000000e+00 2.954984752514274e-01 -2.320084722313703e-01 -6.201992695161285e-02 1.492716470780606e-01
|
||||
1.863727454909820e-01 1.370595806494185e-01 5.245368269007403e-02 0.000000000000000e+00 2.820961074987873e-01 -2.397527200751873e-01 -6.286271557923380e-02 1.416271700816120e-01
|
||||
1.923847695390782e-01 1.325321667093770e-01 4.217097390221124e-02 0.000000000000000e+00 2.676816027527819e-01 -2.467361470418934e-01 -6.444439881715297e-02 1.341302935843181e-01
|
||||
1.983967935871744e-01 1.275913901941427e-01 3.191059461233542e-02 0.000000000000000e+00 2.523150750637360e-01 -2.528408453745636e-01 -6.675797462268390e-02 1.268876495025016e-01
|
||||
2.044088176352706e-01 1.222645028869085e-01 2.177507168954781e-02 0.000000000000000e+00 2.360693471782672e-01 -2.579452775488152e-01 -6.979190458154275e-02 1.200126824996700e-01
|
||||
2.104208416833667e-01 1.165807138902993e-01 1.187595756711994e-02 0.000000000000000e+00 2.190301918052507e-01 -2.619284042788303e-01 -7.349006929620029e-02 1.136025936522947e-01
|
||||
2.164328657314629e-01 1.105703267771237e-01 2.316404398368317e-03 0.000000000000000e+00 2.013032107564148e-01 -2.646645879529071e-01 -7.783228946055085e-02 1.077887323312255e-01
|
||||
2.224448897795591e-01 1.042663192582541e-01 -6.795113244433867e-03 0.000000000000000e+00 1.830066408267085e-01 -2.660355026525185e-01 -8.274040582337638e-02 1.026666581406105e-01
|
||||
2.284569138276553e-01 9.770466402975758e-02 -1.534896365552791e-02 0.000000000000000e+00 1.642832970816854e-01 -2.659241665018963e-01 -8.813680725379999e-02 9.834873394268170e-02
|
||||
2.344689378757515e-01 9.092430920096252e-02 -2.323821651115221e-02 0.000000000000000e+00 1.452939378048597e-01 -2.642233540740109e-01 -9.391932465514855e-02 9.493049222031660e-02
|
||||
2.404809619238477e-01 8.396816551096063e-02 -3.035741969631566e-02 0.000000000000000e+00 1.262225399034985e-01 -2.608371828004404e-01 -9.996781249496695e-02 9.249959691774554e-02
|
||||
2.464929859719439e-01 7.688334401673784e-02 -3.660492054363605e-02 0.000000000000000e+00 1.072755095450973e-01 -2.556859579026145e-01 -1.061422340226981e-01 9.112835211284245e-02
|
||||
2.525050100200401e-01 6.972164962447125e-02 -4.187977584544712e-02 0.000000000000000e+00 8.868212194412682e-02 -2.487109383842180e-01 -1.122763517340378e-01 9.087553033371309e-02
|
||||
2.585170340681363e-01 6.253920353557091e-02 -4.611052125360460e-02 0.000000000000000e+00 7.069260185154806e-02 -2.398786351033152e-01 -1.182196807087143e-01 9.175266989787727e-02
|
||||
2.645290581162325e-01 5.539904638942557e-02 -4.920081844826031e-02 0.000000000000000e+00 5.357855962800394e-02 -2.291907160807654e-01 -1.237502552111802e-01 9.377654580063902e-02
|
||||
2.705410821643287e-01 4.836746626895728e-02 -5.109639593415321e-02 0.000000000000000e+00 3.762782669716094e-02 -2.166832086872578e-01 -1.286834575756198e-01 9.690689327208393e-02
|
||||
2.765531062124248e-01 4.151662748257634e-02 -5.175019239872379e-02 0.000000000000000e+00 2.314181663310971e-02 -2.024378517113236e-01 -1.328123190031575e-01 1.010711033232725e-01
|
||||
2.825651302605210e-01 3.492443949638068e-02 -5.113574288756242e-02 0.000000000000000e+00 1.042821329103590e-02 -1.865896349316793e-01 -1.359281444302770e-01 1.061514767558113e-01
|
||||
2.885771543086172e-01 2.867215461323844e-02 -4.925354932766025e-02 0.000000000000000e+00 -2.057353411662605e-04 -1.693284154718511e-01 -1.378384755327020e-01 1.119844324783506e-01
|
||||
2.945891783567134e-01 2.284459865586293e-02 -4.613268754646086e-02 0.000000000000000e+00 -8.463489980247083e-03 -1.509071502388710e-01 -1.383694208172237e-01 1.183578064560541e-01
|
||||
3.006012024048096e-01 1.752843081407849e-02 -4.183767802812975e-02 0.000000000000000e+00 -1.407098533247083e-02 -1.316451221498612e-01 -1.373852107151281e-01 1.250275158068436e-01
|
||||
3.066132264529058e-01 1.281049264894661e-02 -3.646319103978057e-02 0.000000000000000e+00 -1.679202452417908e-02 -1.119308740309214e-01 -1.347759220419844e-01 1.316353135899145e-01
|
||||
3.126252505010020e-01 8.775148374271484e-03 -3.015516826458345e-02 0.000000000000000e+00 -1.644185695614980e-02 -9.222154690800297e-02 -1.305198877509743e-01 1.378862677524314e-01
|
||||
3.186372745490982e-01 5.501179299367014e-03 -2.309671055206773e-02 0.000000000000000e+00 -1.291001267246122e-02 -7.303773594631685e-02 -1.246568368132530e-01 1.433831775553539e-01
|
||||
3.246492985971944e-01 3.058568259886036e-03 -1.551552899325757e-02 0.000000000000000e+00 -6.175536808426441e-03 -5.495844798585388e-02 -1.173122768706877e-01 1.477379165510426e-01
|
||||
3.306613226452906e-01 1.503829293360299e-03 -7.683309668938903e-03 0.000000000000000e+00 3.669535123041315e-03 -3.860523028478220e-02 -1.087161372960895e-01 1.505634144723601e-01
|
||||
3.366733466933868e-01 8.753204032091383e-04 8.855063222532206e-05 0.000000000000000e+00 1.640102964809900e-02 -2.462370056858465e-02 -9.920579691737107e-02 1.515037253262426e-01
|
||||
3.426853707414830e-01 1.187867750421841e-03 7.455680068609606e-03 0.000000000000000e+00 3.164459326379161e-02 -1.365604143194636e-02 -8.922975126845444e-02 1.502646824686524e-01
|
||||
3.486973947895791e-01 2.427271926561731e-03 1.405123837301778e-02 0.000000000000000e+00 4.886195664715720e-02 -6.307227534587695e-03 -7.934112047477243e-02 1.466480381072631e-01
|
||||
3.547094188376754e-01 4.544813662226669e-03 1.950050655756260e-02 0.000000000000000e+00 6.734377951335555e-02 -3.103066722328443e-03 -7.017859754885734e-02 1.405871689476235e-01
|
||||
3.607214428857716e-01 7.452221729625926e-03 2.344189263998748e-02 0.000000000000000e+00 8.621196113314564e-02 -4.440662923811286e-03 -6.245173437248473e-02 1.321950337596323e-01
|
||||
3.667334669338677e-01 1.101819477316721e-02 2.555012911155808e-02 0.000000000000000e+00 1.044375510957287e-01 -1.053530703369653e-02 -5.687051446692561e-02 1.217822380285417e-01
|
||||
3.727454909819639e-01 1.506567985250289e-02 2.556357313940439e-02 0.000000000000000e+00 1.208689268826347e-01 -2.136310760968977e-02 -5.411019055588473e-02 1.098862181050540e-01
|
||||
3.787575150300602e-01 1.937353236351731e-02 2.331927210085764e-02 0.000000000000000e+00 1.342887064606629e-01 -3.660704413960810e-02 -5.472695979459008e-02 9.728810828216315e-02
|
||||
3.847695390781563e-01 2.367982312775549e-02 1.878199835906628e-02 0.000000000000000e+00 1.434828904633441e-01 -5.561010044982388e-02 -5.907505825315056e-02 8.498751285109753e-02
|
||||
3.907815631262525e-01 2.769187240004938e-02 1.207763322314497e-02 0.000000000000000e+00 1.473412250613689e-01 -7.734620738901429e-02 -6.721377183348222e-02 7.416563009074853e-02
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||||
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||||
2.801603206412826e+00 9.285815417170439e-02 -1.240826618981787e-01 1.662565369727066e-02 2.288588202738613e-01 -2.012008810978740e-01 -2.747443245823710e-01 -1.563747586101197e-02
|
||||
2.807615230460922e+00 8.202582507148126e-02 -1.246555196830560e-01 1.700721835045998e-02 1.811321941187144e-01 -2.218489425830595e-01 -3.289946513477408e-01 7.650661340377198e-02
|
||||
2.813627254509018e+00 6.442178380305534e-02 -9.989855399144344e-02 1.723125619301847e-02 1.345545067583526e-01 -2.152135416605372e-01 -3.331295583453177e-01 1.806550210274360e-01
|
||||
2.819639278557114e+00 4.519445130927793e-02 -5.776702054216465e-02 1.721959093299054e-02 1.005875667560403e-01 -1.872874601338196e-01 -2.917875028912540e-01 2.708767833914233e-01
|
||||
2.825651302605210e+00 2.909411166396815e-02 -8.447814336097058e-03 1.696291992777640e-02 8.553537392536624e-02 -1.475730716337365e-01 -2.189442564696437e-01 3.308938157637829e-01
|
||||
2.831663326653306e+00 1.930654273018271e-02 3.752958131707323e-02 1.651833451682831e-02 9.012806975385297e-02 -1.057519445335514e-01 -1.326480831759549e-01 3.531600788811164e-01
|
||||
2.837675350701403e+00 1.719030177809008e-02 7.218509869417855e-02 1.598482286569982e-02 1.111987766843686e-01 -6.946318335629309e-02 -5.003471039077985e-02 3.391761144887048e-01
|
||||
2.843687374749499e+00 2.245270777827667e-02 9.116532224050358e-02 1.547779434419359e-02 1.434653199504010e-01 -4.324823406574830e-02 1.579509891669087e-02 2.966598420102693e-01
|
||||
2.849699398797595e+00 3.371037896935163e-02 9.397440049275335e-02 1.509626888604328e-02 1.813580785087544e-01 -2.862911680377349e-02 5.726955695510461e-02 2.367492841431483e-01
|
||||
2.855711422845692e+00 4.909115068831451e-02 8.305960747969161e-02 1.490809286104323e-02 2.201623371605809e-01 -2.489369366536850e-02 7.261736754294554e-02 1.707418133442599e-01
|
||||
2.861723446893787e+00 6.679634103950993e-02 6.321565031099123e-02 1.493741502935429e-02 2.567123517704371e-01 -2.991838043747209e-02 6.384874253168606e-02 1.093658511153711e-01
|
||||
2.867735470941884e+00 8.538808855530138e-02 3.953396077036023e-02 1.517184265642228e-02 2.892891424753665e-01 -4.122960830724046e-02 3.660074141145376e-02 5.960669579444024e-02
|
||||
2.873747494989980e+00 1.037464968884582e-01 1.636833823664004e-02 1.556447835348626e-02 3.170776117822062e-01 -5.664172485854169e-02 -2.054558544525568e-03 2.485372034455960e-02
|
||||
2.879759519038076e+00 1.213227408580095e-01 -2.437469986232615e-03 1.605560882105015e-02 3.403026091845582e-01 -7.427566923422091e-02 -4.566901925529837e-02 6.570338796685650e-03
|
||||
2.885771543086173e+00 1.378502969582341e-01 -1.465871179194617e-02 1.657859973805870e-02 3.594841201833990e-01 -9.285184055365633e-02 -8.850789300160304e-02 3.518606730394336e-03
|
||||
2.891783567134268e+00 1.532002980713484e-01 -1.952026657095390e-02 1.707185645289130e-02 3.751646098338104e-01 -1.115876946602677e-01 -1.262840968169749e-01 1.288094792182581e-02
|
||||
2.897795591182365e+00 1.673376505334822e-01 -1.735589228113257e-02 1.748779886542927e-02 3.878636562231557e-01 -1.299978258075414e-01 -1.563963760468298e-01 3.119283307732373e-02
|
||||
2.903807615230461e+00 1.802369215096006e-01 -9.189857489947759e-03 1.779290954452776e-02 3.979753304439052e-01 -1.478261068541854e-01 -1.773949990940952e-01 5.493928458079316e-02
|
||||
2.909819639278557e+00 1.917959363773078e-01 3.032997407209736e-03 1.797052316038811e-02 4.057869403925635e-01 -1.647206586441115e-01 -1.904028383929509e-01 8.083542044918292e-02
|
||||
2.915831663326653e+00 2.019778769046577e-01 1.809848199358328e-02 1.801807449331889e-02 4.115379596524503e-01 -1.805945311180707e-01 -1.951763689954467e-01 1.065093695725365e-01
|
||||
2.921843687374750e+00 2.107119104507337e-01 3.427638715522124e-02 1.794240641612280e-02 4.154052092078095e-01 -1.953213316915224e-01 -1.932437658899160e-01 1.300016140951265e-01
|
||||
2.927855711422846e+00 2.179031642865782e-01 5.023914940054973e-02 1.775807454566801e-02 4.176176863702759e-01 -2.085632573520946e-01 -1.866050502677976e-01 1.502557964914593e-01
|
||||
2.933867735470942e+00 2.235424109006065e-01 6.508901053270232e-02 1.748618699465992e-02 4.184030394986716e-01 -2.201847120916424e-01 -1.766123697754876e-01 1.667334263726453e-01
|
||||
2.939879759519038e+00 2.276624941109108e-01 7.821756798142515e-02 1.714670262136456e-02 4.180195820540067e-01 -2.300480887342999e-01 -1.646557255971299e-01 1.793709873193122e-01
|
||||
2.945891783567134e+00 2.303515578707213e-01 8.936471874029599e-02 1.675977077943052e-02 4.167489182384561e-01 -2.380585999660546e-01 -1.518569817633365e-01 1.884594418566950e-01
|
||||
2.951903807615230e+00 2.316580873694756e-01 9.673472462062289e-02 1.634453879168942e-02 4.147868235542714e-01 -2.441515479681284e-01 -1.395256866913310e-01 1.927513523608689e-01
|
||||
2.957915831663327e+00 2.319741327640338e-01 1.056825222059748e-01 1.591777860121024e-02 4.126234783055759e-01 -2.484270474707651e-01 -1.270273843064890e-01 1.979690060850854e-01
|
||||
2.963927855711423e+00 2.312592657937735e-01 1.111697968028209e-01 1.549178180802535e-02 4.102563042009243e-01 -2.508964540546003e-01 -1.159774140490877e-01 1.994625940775653e-01
|
||||
2.969939879759519e+00 2.298664387908157e-01 1.156247601800647e-01 1.507841345888146e-02 4.080266745903436e-01 -2.517551819001181e-01 -1.060325184180095e-01 1.998395704287738e-01
|
||||
2.975951903807615e+00 2.278660176580306e-01 1.188854268190264e-01 1.468354944805259e-02 4.059790274999592e-01 -2.510917101144877e-01 -9.751821578319246e-02 1.992179878570994e-01
|
||||
2.981963927855711e+00 2.254930478636653e-01 1.215188286940339e-01 1.431513928460626e-02 4.042694996198231e-01 -2.491168792771842e-01 -9.028304634209529e-02 1.982154785906007e-01
|
||||
2.987975951903807e+00 2.228993635153543e-01 1.237219055826560e-01 1.397132169083387e-02 4.029484640993406e-01 -2.460323125025181e-01 -8.426239205389187e-02 1.970915165693690e-01
|
||||
2.993987975951904e+00 2.202195091230355e-01 1.257354804077964e-01 1.365767332056947e-02 4.020350546251139e-01 -2.420481852351246e-01 -7.932926558244358e-02 1.961099634990825e-01
|
||||
3.000000000000000e+00 2.175578992082034e-01 1.276810621425800e-01 1.337534052183660e-02 4.015129350427871e-01 -2.373715699099833e-01 -7.533772087975465e-02 1.953797046073136e-01
|
||||
|
|
@ -0,0 +1,506 @@
|
|||
#parameters: V_=1.000000000000000e+01 eV, EF=4.500000000000000e+00 eV, omega_=1.550000000000000e+00 eV, theta= 0.000000000000000e+00*pi W=5.500000000000000e+00 eV, n_photons=12.737441276310584, E=3.000000000000000e+10 V/m
|
||||
#dimensionless: V=1.000000000000000e+00 k=9.486832980505138e-01 epsilon=8.438908098291331e-01 omega=1.550000000000000e-01 m=1.000000000000000e+00, keldysh=6.214126495716367e-01
|
||||
#numerical precision: tau=2.026833970057931e+00 NC=12 gl_order=16 J0=1 J=60
|
||||
#
|
||||
#% t abs(psi)^2 current avgcurrent real(psi) imag(psi) real(dpsi) imag(dpsi)
|
||||
|
||||
0.000000000000000e+00 NaN NaN 0.000000000000000e+00 NaN NaN NaN NaN
|
||||
6.012024048096192e-03 5.714354553862130e-04 3.581706996235103e-03 0.000000000000000e+00 2.266522230186373e-02 -7.597575494413452e-03 -6.998209254077858e-02 9.841716990667367e-02
|
||||
1.202404809619238e-02 4.840182388894004e-05 2.129034962380643e-03 0.000000000000000e+00 -6.265998814649247e-03 -3.023091587060218e-03 -5.290022703492649e-02 -1.866920535407737e-01
|
||||
1.803607214428857e-02 2.006275865612115e-03 2.382445943956425e-02 0.000000000000000e+00 -2.354709716596538e-02 -3.810262564008811e-02 1.540335767731510e-01 -2.306802247267329e-01
|
||||
2.404809619238477e-02 1.363933823023699e-02 1.008014041417781e-01 0.000000000000000e+00 6.878796573801925e-02 9.437983894806179e-02 -3.639748672599573e-01 1.957088680715957e-01
|
||||
3.006012024048096e-02 5.909518443700656e-04 3.175921090199047e-04 0.000000000000000e+00 2.301138354562584e-02 7.837606247201093e-03 -1.983908514800634e-02 -2.104946438902348e-04
|
||||
3.607214428857715e-02 5.341091995559569e-04 -8.956371768521747e-05 0.000000000000000e+00 1.839372120115967e-02 1.399214851014547e-02 -1.893337252377020e-02 -1.671235299960718e-02
|
||||
4.208416833667335e-02 7.409111219138998e-04 4.805701626470975e-04 0.000000000000000e+00 1.257959813575832e-02 2.413845133095174e-02 -2.758191954869027e-02 -3.480479857089911e-02
|
||||
4.809619238476954e-02 1.470139567205802e-03 2.611775387797065e-03 0.000000000000000e+00 7.632457922722319e-03 3.757506025628803e-02 -4.304646861001276e-02 -4.960391676491062e-02
|
||||
5.410821643286573e-02 2.843429164008631e-03 6.407823742956885e-03 0.000000000000000e+00 4.523743175495521e-03 5.313158111416212e-02 -6.228557073514153e-02 -5.964820777632564e-02
|
||||
6.012024048096193e-02 4.880170320721140e-03 1.173275859104722e-02 0.000000000000000e+00 3.598452843617376e-03 6.976547468378183e-02 -8.311938626125953e-02 -6.489660706906447e-02
|
||||
6.613226452905811e-02 7.533874055591143e-03 1.833949445159390e-02 0.000000000000000e+00 4.903173218236356e-03 8.665929233488531e-02 -1.041060388128422e-01 -6.578792885608908e-02
|
||||
7.214428857715430e-02 1.071793101841327e-02 2.593230589441073e-02 0.000000000000000e+00 8.351898371951990e-03 1.031900034499363e-01 -1.242940138238304e-01 -6.287516333637820e-02
|
||||
7.815631262525050e-02 1.432352009932398e-02 3.420021891469186e-02 0.000000000000000e+00 1.380326392795282e-02 1.188822526883608e-01 -1.430430367028415e-01 -5.670326972542562e-02
|
||||
8.416833667334669e-02 1.823216835780878e-02 4.283652091261441e-02 0.000000000000000e+00 2.109369656042317e-02 1.333687531741433e-01 -1.599099115795139e-01 -4.777918163684047e-02
|
||||
9.018036072144289e-02 2.232488162259579e-02 5.155285882468924e-02 0.000000000000000e+00 3.005159973124786e-02 1.463618221264981e-01 -1.745844364946076e-01 -3.656471479841782e-02
|
||||
9.619238476953908e-02 2.648854584899935e-02 6.008829005989657e-02 0.000000000000000e+00 4.050209846196054e-02 1.576328832102522e-01 -1.868484029361299e-01 -2.348208907810170e-02
|
||||
1.022044088176353e-01 3.062017725949316e-02 6.821237884479453e-02 0.000000000000000e+00 5.226747281323320e-02 1.669978698822565e-01 -1.965428856908980e-01 -8.920863409305216e-03
|
||||
1.082164328657315e-01 3.462973698500452e-02 7.574387881215357e-02 0.000000000000000e+00 6.516556474101208e-02 1.743077340710661e-01 -2.035961953248014e-01 6.753335270228533e-03
|
||||
1.142284569138277e-01 3.844061013358788e-02 8.251806700872306e-02 0.000000000000000e+00 7.900729091090747e-02 1.794392881074463e-01 -2.079218255867598e-01 2.319294324459076e-02
|
||||
1.202404809619239e-01 4.199113584602962e-02 8.842515048834498e-02 0.000000000000000e+00 9.359463336973853e-02 1.822942139795277e-01 -2.095169767036229e-01 4.006639034077951e-02
|
||||
1.262525050100200e-01 4.523238467842297e-02 9.337950398004327e-02 0.000000000000000e+00 1.087169612534265e-01 1.827922509688087e-01 -2.083890260820395e-01 5.704619294742314e-02
|
||||
1.322645290581162e-01 4.812861132933789e-02 9.733168965635323e-02 0.000000000000000e+00 1.241503248975268e-01 1.808737353989695e-01 -2.045865146144661e-01 7.381492614698221e-02
|
||||
1.382765531062124e-01 5.065505690849964e-02 1.002586836761729e-01 0.000000000000000e+00 1.396547738128551e-01 1.764981616328621e-01 -1.981878317290333e-01 9.005837067004960e-02
|
||||
1.442885771543086e-01 5.279683203522861e-02 1.021619742001263e-01 0.000000000000000e+00 1.549738847301426e-01 1.696464767888713e-01 -1.893047701558490e-01 1.054680409022343e-01
|
||||
1.503006012024048e-01 5.454735455460862e-02 1.030648897106473e-01 0.000000000000000e+00 1.698342998537739e-01 1.603236262931544e-01 -1.780828435531134e-01 1.197466147912001e-01
|
||||
1.563126252505010e-01 5.590700426573079e-02 1.030026715290734e-01 0.000000000000000e+00 1.839464632592538e-01 1.485621180521562e-01 -1.647080740719631e-01 1.325879078648626e-01
|
||||
1.623246492985972e-01 5.688184276027964e-02 1.020321477605499e-01 0.000000000000000e+00 1.970061138749412e-01 1.344263138532532e-01 -1.493996590104376e-01 1.437257515195493e-01
|
||||
1.683366733466934e-01 5.748254033852141e-02 1.002163662719161e-01 0.000000000000000e+00 2.086970020948536e-01 1.180173786149399e-01 -1.324206176418496e-01 1.528956427154367e-01
|
||||
1.743486973947896e-01 5.772335870399750e-02 9.762786968585740e-02 0.000000000000000e+00 2.186952313438433e-01 9.947740693976877e-02 -1.140689287791316e-01 1.598648641556287e-01
|
||||
1.803607214428858e-01 5.762141397639236e-02 9.434560818247591e-02 0.000000000000000e+00 2.266741435869311e-01 7.899523153661699e-02 -9.468456077487306e-02 1.644317343496136e-01
|
||||
1.863727454909820e-01 5.719601663872369e-02 9.045304874927151e-02 0.000000000000000e+00 2.323113120908165e-01 5.681083447166511e-02 -7.464360770886895e-02 1.664365041598136e-01
|
||||
1.923847695390782e-01 5.646821617022805e-02 8.603670196771439e-02 0.000000000000000e+00 2.352970233945338e-01 3.321937615158162e-02 -5.435459140235868e-02 1.657699060871581e-01
|
||||
1.983967935871744e-01 5.546039532205255e-02 8.118473594293057e-02 0.000000000000000e+00 2.353441689925379e-01 8.574231351223191e-03 -3.425263814604707e-02 1.623818072170188e-01
|
||||
2.044088176352706e-01 5.419591818431008e-02 7.598332232930365e-02 0.000000000000000e+00 2.321995834310585e-01 -1.671142240364344e-02 -1.479038027688102e-02 1.562846158817140e-01
|
||||
2.104208416833667e-01 5.269940454637353e-02 7.052857335900652e-02 0.000000000000000e+00 2.256580300309828e-01 -4.216465378619365e-02 3.568737995364210e-03 1.475868826113085e-01
|
||||
2.164328657314629e-01 5.099537578453540e-02 6.489717495857883e-02 0.000000000000000e+00 2.155737260511218e-01 -6.725581328756108e-02 2.037040797811680e-02 1.364424374443017e-01
|
||||
2.224448897795591e-01 4.911011538605587e-02 5.918030911455703e-02 0.000000000000000e+00 2.018796238480385e-01 -9.140422780719906e-02 3.518066240808719e-02 1.231229960720375e-01
|
||||
2.284569138276553e-01 4.706953615556268e-02 5.345654087509230e-02 0.000000000000000e+00 1.845984042728919e-01 -1.139866891152851e-01 4.760179763819266e-02 1.079678479327503e-01
|
||||
2.344689378757515e-01 4.490071519499231e-02 4.780482415659382e-02 0.000000000000000e+00 1.638610182849676e-01 -1.343513374760587e-01 5.729561588340273e-02 9.140719771619747e-02
|
||||
2.404809619238477e-01 4.263098378165897e-02 4.229802153499624e-02 0.000000000000000e+00 1.399189386979602e-01 -1.518343649352657e-01 6.400077557006252e-02 7.394421561262077e-02
|
||||
2.464929859719439e-01 4.028817054589295e-02 3.700370082086162e-02 0.000000000000000e+00 1.131567221962943e-01 -1.657821666153620e-01 6.755309733034964e-02 5.614600270392977e-02
|
||||
2.525050100200401e-01 3.790046049489545e-02 3.198164840701805e-02 0.000000000000000e+00 8.410037180121219e-02 -1.755778686446368e-01 6.790007159017042e-02 3.862620252130355e-02
|
||||
2.585170340681363e-01 3.549635703339619e-02 2.728997496029271e-02 0.000000000000000e+00 5.342094447603123e-02 -1.806725206684320e-01 6.513908122342602e-02 2.201252219321431e-02
|
||||
2.645290581162325e-01 3.310419518291951e-02 2.296900337874704e-02 0.000000000000000e+00 2.193249129924861e-02 -1.806188279452834e-01 5.947855883170725e-02 6.939811488229319e-03
|
||||
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2.681362725450902e+00 1.221732053491879e-02 -4.967388307533226e-02 1.650022581728442e-02 -4.147569821096822e-02 1.024552926540717e-01 2.130066842534481e-01 4.192164361251488e-02
|
||||
2.687374749498998e+00 1.171748410351607e-02 -4.858532400977531e-02 1.668385370149566e-02 4.591240477266578e-02 9.802823670507887e-02 1.783042353694165e-01 -1.212568356303226e-01
|
||||
2.693386773547094e+00 1.232224208570790e-02 -5.101840352969045e-02 1.688386871047708e-02 1.048465536842231e-01 3.646151760759872e-02 4.060048428692504e-02 -2.166957099670830e-01
|
||||
2.699398797595190e+00 1.336434184709642e-02 -5.549614707188394e-02 1.699428815559226e-02 1.055680979556472e-01 -4.711388904689675e-02 -1.254588943361961e-01 -1.933659683581686e-01
|
||||
2.705410821643286e+00 1.418902412011083e-02 -5.984996459384170e-02 1.694711141294052e-02 4.987326649148444e-02 -1.081743103032333e-01 -2.323891122977629e-01 -6.518119191791923e-02
|
||||
2.711422845691383e+00 1.449281802157283e-02 -6.238053450733649e-02 1.674776367859225e-02 -3.207694099354012e-02 -1.160339944932940e-01 -2.272703542827923e-01 1.003399472722983e-01
|
||||
2.717434869739479e+00 1.442473905675735e-02 -6.256689729435090e-02 1.648194909813091e-02 -9.903074742692770e-02 -6.795329367161976e-02 -1.161749231757112e-01 2.199682132181514e-01
|
||||
2.723446893787575e+00 1.440975948846128e-02 -6.113176225629150e-02 1.627437896013491e-02 -1.194342316085098e-01 1.205088413960219e-02 4.323327329848681e-02 2.384269682607852e-01
|
||||
2.729458917835671e+00 1.485224928836152e-02 -5.938257944669083e-02 1.623178133531520e-02 -8.531837175885564e-02 8.702312755112415e-02 1.746253030017674e-01 1.520327963829642e-01
|
||||
2.735470941883767e+00 1.582147473914139e-02 -5.844058229226431e-02 1.638406893593419e-02 -1.325612763807394e-02 1.250829717394997e-01 2.210363226286974e-01 5.501009022510092e-03
|
||||
2.741482965931864e+00 1.699502736980182e-02 -5.859718751462777e-02 1.666706904456138e-02 6.555196860432602e-02 1.126852553881797e-01 1.683013297591159e-01 -1.347024111686524e-01
|
||||
2.747494989979960e+00 1.778829347593174e-02 -5.928574438435228e-02 1.694931771426737e-02 1.201132104211478e-01 5.797508221862926e-02 4.539391015622309e-02 -2.122163081983821e-01
|
||||
2.753507014028056e+00 1.765172436625973e-02 -5.948427018092608e-02 1.709203864176534e-02 1.319730002495137e-01 -1.532486774499444e-02 -9.428292159862506e-02 -2.028520489339441e-01
|
||||
2.759519038076152e+00 1.635348968469388e-02 -5.837150524229416e-02 1.701466107168088e-02 1.004665483272262e-01 -7.911992386186302e-02 -1.988534070812727e-01 -1.189925385496116e-01
|
||||
2.765531062124249e+00 1.413752580334480e-02 -5.563175305810379e-02 1.672947256515519e-02 4.030326699841093e-02 -1.118622924519233e-01 -2.366514153435678e-01 2.082023489069128e-03
|
||||
2.771543086172345e+00 1.167793513611783e-02 -5.169082270799105e-02 1.634200272659965e-02 -2.594332294764806e-02 -1.049041425805095e-01 -2.048338833841757e-01 1.168388174885841e-01
|
||||
2.777555110220441e+00 9.848118488756682e-03 -4.746485038773681e-02 1.600072131535846e-02 -7.651125764855830e-02 -6.319925586423158e-02 -1.234351775933379e-01 1.923056094551754e-01
|
||||
2.783567134268537e+00 9.441146851349192e-03 -4.393120454620787e-02 1.583851342560396e-02 -9.715432311651055e-02 -1.477955047305468e-03 -2.288916417356980e-02 2.141394246290582e-01
|
||||
2.789579158316633e+00 1.089504076299193e-02 -4.185676221028656e-02 1.591918156970024e-02 -8.401895711984633e-02 6.193428458846807e-02 6.794274660579180e-02 1.862248799799042e-01
|
||||
2.795591182364729e+00 1.414598786962820e-02 -4.161792226173561e-02 1.621608277877572e-02 -4.278427048459226e-02 1.109751957363872e-01 1.299896196621131e-01 1.242393601370236e-01
|
||||
2.801603206412826e+00 1.864901815334369e-02 -4.304665937707072e-02 1.662565369727066e-02 1.470542658164402e-02 1.357673325303092e-01 1.554794474332229e-01 4.693549306542316e-02
|
||||
2.807615230460922e+00 2.351213447430420e-02 -4.624642947916620e-02 1.700721835045998e-02 7.481849026445887e-02 1.338444171000467e-01 1.486978510658429e-01 -2.718887287821917e-02
|
||||
2.813627254509018e+00 2.777263294910189e-02 -5.022175582652848e-02 1.723125619301847e-02 1.257891329930901e-01 1.093148067278564e-01 1.155176884314229e-01 -8.899398878744585e-02
|
||||
2.819639278557114e+00 3.061012297530975e-02 -5.448009589495036e-02 1.721959093299054e-02 1.602220544325972e-01 7.027813492621732e-02 6.606920668164745e-02 -1.323098619556272e-01
|
||||
2.825651302605210e+00 3.155099905211833e-02 -5.825203701576050e-02 1.696291992777640e-02 1.756948962359973e-01 2.612092051862721e-02 8.417448248208448e-03 -1.560175986196849e-01
|
||||
2.831663326653306e+00 3.053462968730897e-02 -6.076148946428257e-02 1.651833451682831e-02 1.740967450534947e-01 -1.499843488792850e-02 -5.083482173303329e-02 -1.611705166417353e-01
|
||||
2.837675350701403e+00 2.787463324550318e-02 -6.132665907064548e-02 1.598482286569982e-02 1.600414846158791e-01 -4.755372169923735e-02 -1.069064959958041e-01 -1.499985262694369e-01
|
||||
2.843687374749499e+00 2.413552021713084e-02 -5.946714595172702e-02 1.547779434419359e-02 1.391275538623793e-01 -6.913062977726717e-02 -1.560895612137559e-01 -1.251885332680550e-01
|
||||
2.849699398797595e+00 1.995530980396643e-02 -5.505292784055436e-02 1.509626888604328e-02 1.164262870245244e-01 -8.000143432245121e-02 -1.955368460723965e-01 -8.993388601898269e-02
|
||||
2.855711422845692e+00 1.590258258977873e-02 -4.832834416231426e-02 1.490809286104323e-02 9.560455665118694e-02 -8.223351711625082e-02 -2.232547811202527e-01 -4.775003158825356e-02
|
||||
2.861723446893787e+00 1.235341460313264e-02 -4.007350406438973e-02 1.493741502935429e-02 7.853520192223662e-02 -7.864881856815244e-02 -2.384404119814215e-01 -3.253003654763470e-03
|
||||
2.867735470941884e+00 9.473908582427491e-03 -3.117908739472024e-02 1.517184265642228e-02 6.556772481313779e-02 -7.193595794354954e-02 -2.416118691989877e-01 3.951702669004926e-02
|
||||
2.873747494989980e+00 7.260249823740361e-03 -2.256920625075423e-02 1.556447835348626e-02 5.608412103501745e-02 -6.414687203184481e-02 -2.344475656220925e-01 7.726899165020784e-02
|
||||
2.879759519038076e+00 5.573824406973207e-03 -1.514925163386582e-02 1.605560882105015e-02 4.887426876928824e-02 -5.643695827417156e-02 -2.198750798834850e-01 1.068693166963563e-01
|
||||
2.885771543086173e+00 4.244377572327754e-03 -9.441275022446167e-03 1.657859973805870e-02 4.275908976220895e-02 -4.915320757626213e-02 -2.013928097211673e-01 1.267733398369488e-01
|
||||
2.891783567134268e+00 3.134334706392101e-03 -5.549147533017660e-03 1.707185645289130e-02 3.690657756424699e-02 -4.209797190942009e-02 -1.824706678726900e-01 1.368171635560491e-01
|
||||
2.897795591182365e+00 2.167839224583505e-03 -3.186090533094176e-03 1.748779886542927e-02 3.093973661292820e-02 -3.479327410443194e-02 -1.661401955680548e-01 1.379864987269379e-01
|
||||
2.903807615230461e+00 1.337449832437306e-03 -1.778328122010820e-03 1.779290954452776e-02 2.493439140052465e-02 -2.675305511381361e-02 -1.547236607879523e-01 1.321787036077063e-01
|
||||
2.909819639278557e+00 6.841731066087333e-04 -6.331746547256814e-04 1.797052316038811e-02 1.926399351362554e-02 -1.769383114296410e-02 -1.489416223370929e-01 1.212109422844495e-01
|
||||
2.915831663326653e+00 2.676037879780446e-04 9.291741719793356e-04 1.801807449331889e-02 1.452724720196439e-02 -7.520829522802816e-03 -1.495685980103867e-01 1.077716868724719e-01
|
||||
2.921843687374750e+00 1.419886258270805e-04 3.432413109555496e-03 1.794240641612280e-02 1.135777483486156e-02 3.604105523936005e-03 -1.559333157579629e-01 9.386841924010794e-02
|
||||
2.927855711422846e+00 3.387033454732159e-04 7.118110949142221e-03 1.775807454566801e-02 1.024210179687919e-02 1.529060810614084e-02 -1.666738201053556e-01 8.083032537605737e-02
|
||||
2.933867735470942e+00 8.679644122195816e-04 1.200676027559733e-02 1.748618699465992e-02 1.155349025993041e-02 2.710131500560950e-02 -1.804079768127600e-01 6.976359881878089e-02
|
||||
2.939879759519038e+00 1.728382049459030e-03 1.790502760576558e-02 1.714670262136456e-02 1.547891270391078e-02 3.858478082047039e-02 -1.955537284022925e-01 6.122539673564430e-02
|
||||
2.945891783567134e+00 2.921299154217559e-03 2.449061859308703e-02 1.675977077943052e-02 2.201419226456871e-02 4.936268320458444e-02 -2.106559875178576e-01 5.534500732336933e-02
|
||||
2.951903807615230e+00 4.462140641687394e-03 3.130703030388202e-02 1.634453879168942e-02 3.101059498066413e-02 5.916488519918384e-02 -2.235804748585895e-01 5.230842083652569e-02
|
||||
2.957915831663327e+00 6.394605488708104e-03 3.832404059046695e-02 1.591777860121024e-02 4.215504645058177e-02 6.795261251384965e-02 -2.360265353823420e-01 5.076661252595357e-02
|
||||
2.963927855711423e+00 8.767843375368936e-03 4.503442697752945e-02 1.549178180802535e-02 5.510042252366713e-02 7.570856499156678e-02 -2.447514623298531e-01 5.139565602481089e-02
|
||||
2.969939879759519e+00 1.164701789247466e-02 5.147369035542949e-02 1.507841345888146e-02 6.939620289937679e-02 8.265098254481427e-02 -2.505644434496052e-01 5.341384064024556e-02
|
||||
2.975951903807615e+00 1.507553171416394e-02 5.759459920885180e-02 1.468354944805259e-02 8.458763852091421e-02 8.899698378944701e-02 -2.532158855753008e-01 5.655752050244489e-02
|
||||
2.981963927855711e+00 1.907316065991536e-02 6.350303248844422e-02 1.431513928460626e-02 1.001834061079722e-01 9.506022196755320e-02 -2.530917147255632e-01 6.052078686741630e-02
|
||||
2.987975951903807e+00 2.362193702901108e-02 6.933303646243615e-02 1.397132169083387e-02 1.157253794729230e-01 1.011413544246816e-01 -2.506173431301446e-01 6.515225402899946e-02
|
||||
2.993987975951904e+00 2.865793740619318e-02 7.521337788969978e-02 1.365767332056947e-02 1.307677135650939e-01 1.075069416137895e-01 -2.463622282414288e-01 7.028637084023361e-02
|
||||
3.000000000000000e+00 3.407901838498756e-02 8.124779352129832e-02 1.337534052183660e-02 1.449268907494358e-01 1.143469051731994e-01 -2.409223904953774e-01 7.583466782215209e-02
|
||||
|
|
@ -0,0 +1,506 @@
|
|||
#parameters: V_=1.000000000000000e+01 eV, EF=4.500000000000000e+00 eV, omega_=1.550000000000000e+00 eV, theta= 0.000000000000000e+00*pi W=5.500000000000000e+00 eV, n_photons=12.737441276310584, E=3.000000000000000e+10 V/m
|
||||
#dimensionless: V=1.000000000000000e+00 k=9.486832980505138e-01 epsilon=8.438908098291331e-01 omega=1.550000000000000e-01 m=1.000000000000000e+00, keldysh=6.214126495716367e-01
|
||||
#numerical precision: tau=2.026833970057931e+00 NC=12 gl_order=16 J0=1 J=60
|
||||
#
|
||||
#% t abs(psi)^2 current avgcurrent real(psi) imag(psi) real(dpsi) imag(dpsi)
|
||||
|
||||
0.000000000000000e+00 NaN NaN 0.000000000000000e+00 NaN NaN NaN NaN
|
||||
6.012024048096192e-03 2.047340887842836e-05 7.864173904860429e-04 0.000000000000000e+00 -6.665589327388282e-04 -4.475389152645212e-03 7.357029250098586e-02 -6.567286200722677e-02
|
||||
1.202404809619238e-02 3.422085355454632e-04 7.719383166028054e-03 0.000000000000000e+00 5.245898649268047e-03 -1.773947809004173e-02 1.986907016735512e-01 2.610717449100626e-02
|
||||
1.803607214428857e-02 1.624971168047107e-03 2.558936312514482e-02 0.000000000000000e+00 2.185700515773257e-02 -3.387096830003475e-02 2.706906196744667e-01 1.358624972976275e-01
|
||||
2.404809619238477e-02 4.977410730971000e-03 6.003289626321325e-02 0.000000000000000e+00 4.970569729966004e-02 -5.006749830903844e-02 3.180721210594260e-01 2.525068213064886e-01
|
||||
3.006012024048096e-02 1.216042868635755e-05 2.380204646883913e-05 0.000000000000000e+00 1.782716529355197e-03 2.997056966812827e-03 -4.480165013636484e-03 -1.198736736433532e-03
|
||||
3.607214428857715e-02 6.297481821400205e-06 -1.231038986486193e-05 0.000000000000000e+00 6.703544247508118e-04 2.418285914985491e-03 1.819772105987700e-03 -2.146030999621794e-03
|
||||
4.208416833667335e-02 1.778728542318039e-05 4.410466928597429e-05 0.000000000000000e+00 -2.202765902774234e-03 3.596541088428659e-03 2.145282853553282e-04 -9.847728859618418e-03
|
||||
4.809619238476954e-02 4.415632974356133e-05 1.452694753859526e-04 0.000000000000000e+00 -2.911390677740727e-03 5.973285031297747e-03 -7.082439883154629e-03 -9.137190199817640e-03
|
||||
5.410821643286573e-02 4.132385132678317e-05 1.223120189660911e-04 0.000000000000000e+00 -1.276181531264802e-03 6.300413639281297e-03 -9.160367709335766e-03 -2.378808248010367e-04
|
||||
6.012024048096193e-02 1.053738126329887e-05 3.142529932572286e-05 0.000000000000000e+00 6.882774702413978e-04 3.172326494429123e-03 -2.476151998691134e-03 1.024465570712510e-02
|
||||
6.613226452905811e-02 1.078461638732959e-05 1.158598553659905e-04 0.000000000000000e+00 1.147848900975965e-03 -3.076858672064394e-03 1.139763183914404e-02 1.732654225478112e-02
|
||||
7.214428857715430e-02 1.306573251766025e-04 6.709838676747295e-04 0.000000000000000e+00 -9.290868902364618e-04 -1.139272235802283e-02 2.946334721559243e-02 1.871960576116534e-02
|
||||
7.815631262525050e-02 4.598175508129368e-04 1.953174430196014e-03 0.000000000000000e+00 -5.903439100556429e-03 -2.061472671657226e-02 4.893173863645802e-02 1.393127604152417e-02
|
||||
8.416833667334669e-02 1.070414428822265e-03 4.136818557099479e-03 0.000000000000000e+00 -1.371370093548043e-02 -2.970435717995710e-02 6.762911469036509e-02 3.399085531567697e-03
|
||||
9.018036072144289e-02 2.008309234578094e-03 7.302815223238989e-03 0.000000000000000e+00 -2.405769135261797e-02 -3.780921476783489e-02 8.397361978571356e-02 -1.201498456234550e-02
|
||||
9.619238476953908e-02 3.290645487075047e-03 1.144247777585760e-02 0.000000000000000e+00 -3.650461583077230e-02 -4.424995491661857e-02 9.685100183771925e-02 -3.128347706714026e-02
|
||||
1.022044088176353e-01 4.907795455572512e-03 1.647088993687190e-02 0.000000000000000e+00 -5.055480202179382e-02 -4.849749940058502e-02 1.055031481115128e-01 -5.333203026112321e-02
|
||||
1.082164328657315e-01 6.827744995271564e-03 2.224296642976941e-02 0.000000000000000e+00 -6.567037842066911e-02 -5.015123521268125e-02 1.094414038799870e-01 -7.708412695739422e-02
|
||||
1.142284569138277e-01 9.001739109525484e-03 2.857492876368570e-02 0.000000000000000e+00 -8.129063957728856e-02 -4.892413542047371e-02 1.084053614572901e-01 -1.014955754956216e-01
|
||||
1.202404809619239e-01 1.137006225602118e-02 3.525923715172394e-02 0.000000000000000e+00 -9.683951982826144e-02 -4.463372777903434e-02 1.023185913534506e-01 -1.255485834944111e-01
|
||||
1.262525050100200e-01 1.386760550266345e-02 4.208324692557686e-02 0.000000000000000e+00 -1.117310926790442e-01 -3.719903804415231e-02 9.127891881899787e-02 -1.482698179353376e-01
|
||||
1.322645290581162e-01 1.642844847255936e-02 4.884101172264713e-02 0.000000000000000e+00 -1.253743447741198e-01 -2.664061082294276e-02 7.554450793324564e-02 -1.687328794661735e-01
|
||||
1.382765531062124e-01 1.898962665069914e-02 5.534414471399041e-02 0.000000000000000e+00 -1.371803489026892e-01 -1.308352114820799e-02 5.552977504325682e-02 -1.860726269146601e-01
|
||||
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|
||||
2.561122244488978e+00 1.414751039120666e-02 -4.308722658111353e-02 1.658032034020393e-02 6.791189575104800e-02 9.764980699778905e-02 1.428985121693815e-01 -9.547744033782041e-02
|
||||
2.567134268537075e+00 1.422030513875651e-02 -4.431496800346175e-02 1.665356389403491e-02 1.165744986275007e-01 2.511357020623200e-02 3.973320561148687e-02 -1.717579109184121e-01
|
||||
2.573146292585170e+00 1.430233480497192e-02 -4.560030159523431e-02 1.673851813692571e-02 1.022428961715155e-01 -6.203809303510723e-02 -9.238838441535302e-02 -1.554975813707324e-01
|
||||
2.579158316633267e+00 1.436639391036858e-02 -4.690997201392248e-02 1.681524513037959e-02 3.102734851796652e-02 -1.157743389284224e-01 -1.792215815888851e-01 -4.841191472688514e-02
|
||||
2.585170340681363e+00 1.438338088934542e-02 -4.818852552445878e-02 1.685991559098240e-02 -5.827007845983972e-02 -1.048235605464227e-01 -1.660385400421192e-01 9.358274178369357e-02
|
||||
2.591182364729459e+00 1.432700892336504e-02 -4.936419295401012e-02 1.685616931151358e-02 -1.147493908538602e-01 -3.405269772034322e-02 -5.324616811701853e-02 1.882564853739614e-01
|
||||
2.597194388777555e+00 1.418204586431191e-02 -5.036729062634848e-02 1.680065400000373e-02 -1.049229871079979e-01 5.633127586560428e-02 9.794022125253746e-02 1.751208822525116e-01
|
||||
2.603206412825652e+00 1.394598916522102e-02 -5.113584184633624e-02 1.670825947840524e-02 -3.374715310636963e-02 1.131685416643524e-01 1.978384790459358e-01 5.531629234263989e-02
|
||||
2.609218436873748e+00 1.364025116181351e-02 -5.165062246203043e-02 1.660824786087035e-02 5.666591020144852e-02 1.021235809343507e-01 1.823079993967505e-01 -1.038030745387466e-01
|
||||
2.615230460921844e+00 1.331113151559524e-02 -5.189787130518939e-02 1.653913100194813e-02 1.115353251720983e-01 2.951275579049735e-02 5.520369548658008e-02 -2.061060801741975e-01
|
||||
2.621242484969940e+00 1.303461633321184e-02 -5.195213755118745e-02 1.653414025303743e-02 9.694623060057785e-02 -6.029962442297150e-02 -1.094195380403933e-01 -1.861351951102977e-01
|
||||
2.627254509018036e+00 1.291169126690329e-02 -5.195512909188373e-02 1.660467139717042e-02 2.155159453079239e-02 -1.115671100283753e-01 -2.107669066931758e-01 -5.242428525518589e-02
|
||||
2.633266533066132e+00 1.304835974871466e-02 -5.211950218076986e-02 1.672609486134742e-02 -6.797959749969019e-02 -9.179942305099077e-02 -1.844708706322889e-01 1.145657138831877e-01
|
||||
2.639278557114229e+00 1.352245841305057e-02 -5.268624006998040e-02 1.685421767076367e-02 -1.156213503370479e-01 -1.241618940288071e-02 -4.501524950037632e-02 2.113135684776010e-01
|
||||
2.645290581162325e+00 1.434466576280479e-02 -5.385481334607538e-02 1.692955919364482e-02 -9.085573966484177e-02 7.803781348012828e-02 1.215133057189489e-01 1.767961863799730e-01
|
||||
2.651302605210421e+00 1.542767689656220e-02 -5.567039936522741e-02 1.691002610350290e-02 -7.590751852811772e-03 1.239760355184470e-01 2.110465257233198e-01 3.189110543611939e-02
|
||||
2.657314629258517e+00 1.658276083183535e-02 -5.796806045826196e-02 1.679121778246510e-02 8.476713240976648e-02 9.693964150367207e-02 1.672678241880399e-01 -1.330914725549934e-01
|
||||
2.663326653306613e+00 1.754607860461271e-02 -6.035719667750229e-02 1.661968341956703e-02 1.318880013145941e-01 1.231396418113765e-02 1.691235556422973e-02 -2.154985577051625e-01
|
||||
2.669338677354709e+00 1.805117082750722e-02 -6.228275751420354e-02 1.646956131723519e-02 1.070889658540024e-01 -8.113645432126990e-02 -1.478403800909754e-01 -1.638643301772164e-01
|
||||
2.675350701402806e+00 1.789953797687495e-02 -6.322926794007566e-02 1.641832036141180e-02 2.579660529805297e-02 -1.312786088133608e-01 -2.267713241813649e-01 -8.607770731710783e-03
|
||||
2.681362725450902e+00 1.702911307597092e-02 -6.287464949609890e-02 1.650022581728442e-02 -6.563777081128017e-02 -1.127865068121926e-01 -1.721650721853424e-01 1.585393243614312e-01
|
||||
2.687374749498998e+00 1.554065649892245e-02 -6.122822615607942e-02 1.668385370149566e-02 -1.182054471945938e-01 -3.959960545824333e-02 -1.492560812742313e-02 2.406999867092168e-01
|
||||
2.693386773547094e+00 1.367745954097277e-02 -5.864460367338297e-02 1.688386871047708e-02 -1.075300424074233e-01 4.598640582640176e-02 1.567892544964888e-01 1.916432214198398e-01
|
||||
2.699398797595190e+00 1.176626526635238e-02 -5.572939005826392e-02 1.699428815559226e-02 -4.472957873834604e-02 9.882069647721818e-02 2.499997695390349e-01 3.866835957778475e-02
|
||||
2.705410821643286e+00 1.013840001962543e-02 -5.317097018237849e-02 1.694711141294052e-02 3.319579694925297e-02 9.506018664261812e-02 2.174031108030433e-01 -1.372109063663130e-01
|
||||
2.711422845691383e+00 9.053814448194421e-03 -5.153926860522735e-02 1.674776367859225e-02 8.541178620955941e-02 4.193615653212554e-02 7.838053618938595e-02 -2.477438321349716e-01
|
||||
2.717434869739479e+00 8.656234022173786e-03 -5.117168997831856e-02 1.648194909813091e-02 8.815042618050643e-02 -2.976132366627652e-02 -9.697111766686098e-02 -2.426179420252230e-01
|
||||
2.723446893787575e+00 8.952546054573390e-03 -5.210060544205902e-02 1.627437896013491e-02 4.389678340307540e-02 -8.381896242161957e-02 -2.269844959926718e-01 -1.295740079283812e-01
|
||||
2.729458917835671e+00 9.824111820294169e-03 -5.409227548611783e-02 1.623178133531520e-02 -2.361927321045430e-02 -9.626132013069469e-02 -2.577199322656440e-01 3.597732420290457e-02
|
||||
2.735470941883767e+00 1.106347604584189e-02 -5.670968536472362e-02 1.638406893593419e-02 -8.334106699441630e-02 -6.416963922349966e-02 -1.830501835610255e-01 1.818251431040034e-01
|
||||
2.741482965931864e+00 1.241997026211817e-02 -5.943155667300275e-02 1.666706904456138e-02 -1.113934418328279e-01 -3.386942390203554e-03 -4.044712902004385e-02 2.518449025273100e-01
|
||||
2.747494989979960e+00 1.364353898927345e-02 -6.173847112432828e-02 1.694931771426737e-02 -9.942668109604640e-02 6.130150141308567e-02 1.109471203997399e-01 2.261355090564690e-01
|
||||
2.753507014028056e+00 1.453255837297354e-02 -6.320318951997168e-02 1.709203864176534e-02 -5.479688378129880e-02 1.073771851970072e-01 2.166738553301650e-01 1.225266107506998e-01
|
||||
2.759519038076152e+00 1.496343737186052e-02 -6.353953789228348e-02 1.701466107168088e-02 5.406763784771123e-03 1.222055820215926e-01 2.458945472662755e-01 -1.660196766319674e-02
|
||||
2.765531062124249e+00 1.490370378019249e-02 -6.267783383714731e-02 1.672947256515519e-02 6.228988628038026e-02 1.049936847975619e-01 1.977996961163520e-01 -1.438915472121005e-01
|
||||
2.771543086172345e+00 1.441233917528939e-02 -6.073773782935640e-02 1.634200272659965e-02 1.014800489912674e-01 6.414155308393589e-02 9.561685908596587e-02 -2.234668302063039e-01
|
||||
2.777555110220441e+00 1.361989444517241e-02 -5.801584316494371e-02 1.600072131535846e-02 1.160450539860920e-01 1.238708563534650e-02 -2.564696712462580e-02 -2.398811576910982e-01
|
||||
2.783567134268537e+00 1.270094506726334e-02 -5.493859085925893e-02 1.583851342560396e-02 1.061877602547963e-01 -3.775055813273831e-02 -1.324181935207730e-01 -1.983354863162337e-01
|
||||
2.789579158316633e+00 1.184608658395087e-02 -5.193685334178381e-02 1.591918156970024e-02 7.706456841609262e-02 -7.685791357298384e-02 -2.019678216665477e-01 -1.182513243693239e-01
|
||||
2.795591182364729e+00 1.123257525353945e-02 -4.936118111656015e-02 1.621608277877572e-02 3.614719320088885e-02 -9.962909051696227e-02 -2.261380563741870e-01 -2.445930326916730e-02
|
||||
2.801603206412826e+00 1.101037590692670e-02 -4.742140566036142e-02 1.662565369727066e-02 -8.856795411864793e-03 -1.045558849704744e-01 -2.099657599945894e-01 6.105954638790759e-02
|
||||
2.807615230460922e+00 1.128188122125349e-02 -4.598572225332022e-02 1.700721835045998e-02 -5.130059689624438e-02 -9.300607495934085e-02 -1.660689476129639e-01 1.241217981932165e-01
|
||||
2.813627254509018e+00 1.208527144145873e-02 -4.497543994695297e-02 1.723125619301847e-02 -8.618487753690184e-02 -6.824542713917149e-02 -1.104514764358805e-01 1.600735135540255e-01
|
||||
2.819639278557114e+00 1.338423940346719e-02 -4.408167576144744e-02 1.721959093299054e-02 -1.103834841458167e-01 -3.463705864096174e-02 -5.595077040496017e-02 1.718717687140253e-01
|
||||
2.825651302605210e+00 1.505470821395404e-02 -4.311252033045539e-02 1.696291992777640e-02 -1.226595170874756e-01 3.057953861868384e-03 -1.055398315573722e-02 1.669853107780064e-01
|
||||
2.831663326653306e+00 1.689286025252564e-02 -4.201111551813820e-02 1.651833451682831e-02 -1.235704752567730e-01 4.028893020844419e-02 2.332484386702098e-02 1.536604012093271e-01
|
||||
2.837675350701403e+00 1.864626471470796e-02 -4.091227911599037e-02 1.598482286569982e-02 -1.152151838931363e-01 7.329206038295520e-02 4.735768393619304e-02 1.383103786510678e-01
|
||||
2.843687374749499e+00 2.005913763514910e-02 -4.008289679427551e-02 1.547779434419359e-02 -1.007518421494738e-01 9.953996151614994e-02 6.520210680162294e-02 1.242932327006169e-01
|
||||
2.849699398797595e+00 2.094746005555726e-02 -3.977875405998012e-02 1.509626888604328e-02 -8.381403314386868e-02 1.179943553892123e-01 8.035844682343361e-02 1.119964797286269e-01
|
||||
2.855711422845692e+00 2.125312183981498e-02 -4.012013709498691e-02 1.490809286104323e-02 -6.783453738503950e-02 1.290410685695553e-01 9.490768049025812e-02 1.000030919991316e-01
|
||||
2.861723446893787e+00 2.108995418907064e-02 -4.090942250369409e-02 1.493741502935429e-02 -5.551892067387971e-02 1.341924127373753e-01 1.088904440178871e-01 8.632681374376422e-02
|
||||
2.867735470941884e+00 2.072645218840424e-02 -4.169797426259510e-02 1.517184265642228e-02 -4.850186786379487e-02 1.355508059811052e-01 1.209612517390706e-01 6.974351413675699e-02
|
||||
2.873747494989980e+00 2.053213487252251e-02 -4.184185191977562e-02 1.556447835348626e-02 -4.729029337844957e-02 1.352618313668075e-01 1.291408690132016e-01 5.031693442516630e-02
|
||||
2.879759519038076e+00 2.088279250902937e-02 -4.062223521560204e-02 1.605560882105015e-02 -5.144807093221100e-02 1.350403217797690e-01 1.315241023220929e-01 2.930646208050256e-02
|
||||
2.885771543086173e+00 2.204779614949649e-02 -3.753711503911887e-02 1.657859973805870e-02 -5.991727845044061e-02 1.358591766962720e-01 1.271598471870578e-01 8.838600706589421e-03
|
||||
2.891783567134268e+00 2.410438639030843e-02 -3.245525720972652e-02 1.707185645289130e-02 -7.139868114484416e-02 1.378644795481610e-01 1.162221932461725e-01 -8.796128294789686e-03
|
||||
2.897795591182365e+00 2.689003553819514e-02 -2.572031294673443e-02 1.748779886542927e-02 -8.465605009897889e-02 1.404399826254415e-01 9.999480855424858e-02 -2.177107858491474e-02
|
||||
2.903807615230461e+00 3.003987331359167e-02 -1.809176305706365e-02 1.779290954452776e-02 -9.873096046771759e-02 1.424502395881231e-01 8.043309266038200e-02 -2.913003767408616e-02
|
||||
2.909819639278557e+00 3.307316083252535e-02 -1.054522288053541e-02 1.797052316038811e-02 -1.130126694218402e-01 1.424826213356395e-01 5.982375841199020e-02 -3.116294415675254e-02
|
||||
2.915831663326653e+00 3.553135114203598e-02 -4.071388991584469e-03 1.801807449331889e-02 -1.271673211995897e-01 1.391395830127299e-01 4.027404299699843e-02 -2.887915028880478e-02
|
||||
2.921843687374750e+00 3.711278797926969e-02 6.772222092669829e-04 1.794240641612280e-02 -1.410299155784414e-01 1.312377647295449e-01 2.351942051976173e-02 -2.416417014978980e-02
|
||||
2.927855711422846e+00 3.777905974147609e-02 3.623877689406957e-03 1.775807454566801e-02 -1.544609005621665e-01 1.179868210394728e-01 1.071621715127869e-02 -1.931445759703096e-02
|
||||
2.933867735470942e+00 3.777083073496919e-02 5.291847046430003e-03 1.748618699465992e-02 -1.671947526959781e-01 9.907949033932248e-02 2.479806729906071e-03 -1.648282255809365e-02
|
||||
2.939879759519038e+00 3.754764690728130e-02 6.775353479845161e-03 1.714670262136456e-02 -1.787834268207413e-01 7.472705802795881e-02 -1.015259262945079e-03 -1.755176673981952e-02
|
||||
2.945891783567134e+00 3.764144256490937e-02 9.415302927897455e-03 1.675977077943052e-02 -1.885651552208486e-01 4.565769159130408e-02 9.419848906984992e-05 -2.370730264145463e-02
|
||||
2.951903807615230e+00 3.849169559348097e-02 1.451377655620841e-02 1.634453879168942e-02 -1.957575777022258e-01 1.306393377348374e-02 5.645815323555235e-03 -3.554521538535128e-02
|
||||
2.957915831663327e+00 4.028151745228446e-02 2.275383391626921e-02 1.591777860121024e-02 -1.995529565954039e-01 -2.145075677726338e-02 1.473434809969475e-02 -5.250249539210875e-02
|
||||
2.963927855711423e+00 4.285686905888049e-02 3.426463898448143e-02 1.549178180802535e-02 -1.992901165300788e-01 -5.603854488035972e-02 2.731423247339432e-02 -7.387468968938596e-02
|
||||
2.969939879759519e+00 4.573221431702469e-02 4.817510107935487e-02 1.507841345888146e-02 -1.945869811922308e-01 -8.870242988508892e-02 4.256045680849566e-02 -9.803451821456355e-02
|
||||
2.975951903807615e+00 4.820864483709657e-02 6.298245196794129e-02 1.468354944805259e-02 -1.854798775762984e-01 -1.174983397813684e-01 5.974215519063014e-02 -1.232241274629136e-01
|
||||
2.981963927855711e+00 4.954157055629593e-02 7.676066638140941e-02 1.431513928460626e-02 -1.724667230094477e-01 -1.407011016683181e-01 7.788130210636647e-02 -1.475809108085864e-01
|
||||
2.987975951903807e+00 4.913757758338146e-02 8.764104876798394e-02 1.397132169083387e-02 -1.564998188279527e-01 -1.569884845783264e-01 9.589396823699228e-02 -1.694414155861280e-01
|
||||
2.993987975951904e+00 4.670505538584282e-02 9.421983739428091e-02 1.365767332056947e-02 -1.389115338450965e-01 -1.655555530649620e-01 1.125452211201049e-01 -1.876007412184894e-01
|
||||
3.000000000000000e+00 4.232899762219176e-02 9.584944914767136e-02 1.337534052183660e-02 -1.212385094479224e-01 -1.662234082463652e-01 1.266609313593135e-01 -2.013500015451010e-01
|
||||
|
|
@ -2,7 +2,7 @@ PROJECTNAME=omega
|
|||
|
||||
PHOTOCOMP_PATH=
|
||||
|
||||
DATS=omega.dat
|
||||
DATS=omega10.dat omega30.dat omega3.dat
|
||||
PDFS=$(addsuffix .pdf, $(PROJECTNAME))
|
||||
TEXS=$(addsuffix .tikz.tex, $(PROJECTNAME))
|
||||
|
||||
|
|
@ -12,8 +12,12 @@ $(PDFS): $(DATS)
|
|||
gnuplot $(patsubst %.pdf, %.gnuplot, $@) > $(patsubst %.pdf, %.tikz.tex, $@)
|
||||
pdflatex -jobname $(basename $@) -file-line-error $(patsubst %.pdf, %.tikz.tex, $@)
|
||||
|
||||
omega.dat:
|
||||
omega10.dat:
|
||||
$(PHOTOCOMP_PATH)photocomp -p "V=10;EF=4.5;omega_min=5;omega_max=6;n_omega=50;n_periods=12;J=120;E=10e9" mc_avgavgcurrent_omega > $@
|
||||
omega30.dat:
|
||||
$(PHOTOCOMP_PATH)photocomp -p "V=10;EF=4.5;omega_min=5.5;omega_max=6.5;n_omega=50;n_periods=12;J=120;E=30e9" mc_avgavgcurrent_omega > $@
|
||||
omega3.dat:
|
||||
$(PHOTOCOMP_PATH)photocomp -p "V=10;EF=4.5;omega_min=5;omega_max=6;n_omega=50;n_periods=12;J=120;E=3e9" mc_avgavgcurrent_omega > $@
|
||||
|
||||
install: $(PDFS)
|
||||
cp $^ $(INSTALLDIR)/
|
||||
|
|
|
|||
|
|
@ -1,57 +0,0 @@
|
|||
#parameters: V_=1.000000000000000e+01 eV, EF=4.500000000000000e+00 eV, omega_=1.549800000000000e+00 eV, theta= 0.000000000000000e+00*pi W=5.500000000000000e+00 eV, n_photons=4.570246362361185, E=1.000000000000000e+10 V/m
|
||||
#dimensionless: V=1.000000000000000e+00 k=9.486832980505138e-01 epsilon=2.813332376726366e-01 omega=1.549800000000000e-01 m=1.000000000000000e+00, keldysh=1.863997401882817e+00
|
||||
#numerical precision (matching): n_periods=12 NC=12 gl_order=16 J0=1 J=120
|
||||
#numerical precision (Crank-Nicolson): bmin=-2.000000000000000e+02 bmax= 2.000000000000000e+02 nx_cn=4000 mu= 1.000000000000000e-01
|
||||
#
|
||||
# omega n_photons avgavgcurrent mu_t M_t
|
||||
|
||||
5.000000000000000e+00 1.115208395170143e+00 -1.767254374839443e-06 -5.872759586088563e-06 3.688215275613987e-06
|
||||
5.020408163265307e+00 1.110552135135230e+00 3.481769195644922e-06 -9.520100843546093e-07 9.255081504239878e-06
|
||||
5.040816326530612e+00 1.105935061178769e+00 8.694844819654358e-06 3.995239195851555e-06 1.275579751852944e-05
|
||||
5.061224489795919e+00 1.101356675491701e+00 8.799345752084708e-06 3.933492541232696e-06 1.224640794826752e-05
|
||||
5.081632653061225e+00 1.096816488736612e+00 3.536546271238413e-06 -1.397979335805772e-06 8.522746047746839e-06
|
||||
5.102040816326531e+00 1.092314019866977e+00 -2.678873432257001e-06 -7.040626921087629e-06 2.405571404876937e-06
|
||||
5.122448979591836e+00 1.087848795951036e+00 -4.141432277868735e-06 -8.179726614834721e-06 8.328635003936747e-07
|
||||
5.142857142857143e+00 1.083420352000169e+00 1.065329962725955e-06 -3.219042681999279e-06 7.194092044434094e-06
|
||||
5.163265306122449e+00 1.079028230801629e+00 8.827945387434261e-06 3.894608130034307e-06 1.361133448724558e-05
|
||||
5.183673469387755e+00 1.074671982755515e+00 1.183484927813807e-05 6.720377263410872e-06 1.480764494759398e-05
|
||||
5.204081632653061e+00 1.070351165715842e+00 7.157858272739758e-06 2.032275766979137e-06 1.184457809771067e-05
|
||||
5.224489795918367e+00 1.066065344835611e+00 -1.780531480642952e-06 -6.314231515448376e-06 3.710341161754937e-06
|
||||
5.244897959183675e+00 1.061814092415737e+00 -6.974014215351573e-06 -1.081260460372574e-05 -2.354147606942842e-06
|
||||
5.265306122448980e+00 1.057596987757747e+00 -2.919310525570610e-06 -6.939018900602607e-06 3.261584855438926e-06
|
||||
5.285714285714286e+00 1.053413617020115e+00 7.805288821933059e-06 2.919606326911266e-06 1.322079040879357e-05
|
||||
5.306122448979592e+00 1.049263573078148e+00 1.604608685234645e-05 1.091547032847531e-05 1.965592004543567e-05
|
||||
5.326530612244898e+00 1.045146455387307e+00 1.342844042504459e-05 8.070509203493191e-06 1.742760293516599e-05
|
||||
5.346938775510203e+00 1.041061869849881e+00 6.319329527833020e-07 -4.136336829806877e-06 6.406676540427386e-06
|
||||
5.367346938775510e+00 1.037009428684893e+00 -1.134767642351268e-05 -1.506771058349229e-05 -5.844979965672390e-06
|
||||
5.387755102040817e+00 1.032988750301173e+00 -1.067393364549286e-05 -1.421962846406221e-05 -4.722030737635214e-06
|
||||
5.408163265306122e+00 1.028999459173493e+00 5.215086717154612e-06 6.836825598078386e-07 1.134663037774954e-05
|
||||
5.428571428571429e+00 1.025041185721677e+00 2.441354215520772e-05 1.886703947235648e-05 2.858626902354553e-05
|
||||
5.448979591836735e+00 1.021113566192615e+00 2.822567366351067e-05 2.215698191711490e-05 3.098415058909033e-05
|
||||
5.469387755102041e+00 1.017216242545081e+00 6.863535715779913e-06 1.809450344973610e-06 1.214526030149579e-05
|
||||
5.489795918367346e+00 1.013348862337299e+00 -2.727525178415409e-05 -3.065256869035489e-05 -2.028636911037119e-05
|
||||
5.510204081632653e+00 1.009511078617158e+00 -4.093113725581106e-05 -4.323799845384540e-05 -3.387376664678247e-05
|
||||
5.530612244897959e+00 1.005702549815022e+00 3.817865286531565e-06 -5.142462430566329e-07 9.578586005080775e-06
|
||||
5.551020408163265e+00 1.001922939639051e+00 1.261566938428398e-04 1.153817323932535e-04 1.255952555714206e-04
|
||||
5.571428571428571e+00 9.981719169729742e-01 3.136578059083432e-04 2.930605844124897e-04 3.021841533407623e-04
|
||||
5.591836734693878e+00 9.944491557762352e-01 5.259860824154864e-04 4.944117334814721e-04 5.042492984297921e-04
|
||||
5.612244897959185e+00 9.907543349864588e-01 7.164148553233928e-04 6.751394677101236e-04 6.854066404094009e-04
|
||||
5.632653061224490e+00 9.870871384241715e-01 8.537858911063791e-04 8.058221638153582e-04 8.150518511841755e-04
|
||||
5.653061224489796e+00 9.834472546997073e-01 9.353257382948215e-04 8.829420577167401e-04 8.927529991862424e-04
|
||||
5.673469387755102e+00 9.798343771222539e-01 9.817646019054812e-04 9.270353579757282e-04 9.371733789868266e-04
|
||||
5.693877551020408e+00 9.762482036109686e-01 1.018946634135041e-03 9.621784532074163e-04 9.716817519431893e-04
|
||||
5.714285714285714e+00 9.726884366081232e-01 1.062632861711127e-03 1.003323643755882e-03 1.013021944472856e-03
|
||||
5.734693877551020e+00 9.691547829942048e-01 1.112490823467546e-03 1.050680221296718e-03 1.060895473227898e-03
|
||||
5.755102040816327e+00 9.656469540049427e-01 1.158259765555210e-03 1.094279665056827e-03 1.104186194449871e-03
|
||||
5.775510204081632e+00 9.621646651501934e-01 1.191371799970765e-03 1.126273990852587e-03 1.135056870744205e-03
|
||||
5.795918367346939e+00 9.587076361346428e-01 1.211442176666135e-03 1.145140636162794e-03 1.154860889304104e-03
|
||||
5.816326530612245e+00 9.552755907802787e-01 1.225889650553572e-03 1.158509079321945e-03 1.168174717175902e-03
|
||||
5.836734693877551e+00 9.518682569505817e-01 1.242507899351386e-03 1.174196719688448e-03 1.183717652034037e-03
|
||||
5.857142857142856e+00 9.484853664763989e-01 1.263551131600086e-03 1.194064607016431e-03 1.204602932412491e-03
|
||||
5.877551020408164e+00 9.451266550834464e-01 1.285371822702834e-03 1.215127891243085e-03 1.225267717535952e-03
|
||||
5.897959183673469e+00 9.417918623214092e-01 1.301870093180957e-03 1.230772703738859e-03 1.240099864845858e-03
|
||||
5.918367346938775e+00 9.384807314945884e-01 1.311323970089323e-03 1.239871121117092e-03 1.249887264888310e-03
|
||||
5.938775510204081e+00 9.351930095940618e-01 1.316437740598745e-03 1.244633452909735e-03 1.254030609123569e-03
|
||||
5.959183673469388e+00 9.319284472313192e-01 1.321803385993161e-03 1.249587109594438e-03 1.258853111919532e-03
|
||||
5.979591836734695e+00 9.286867985733309e-01 1.330167086142919e-03 1.257309860267525e-03 1.267423484293473e-03
|
||||
6.000000000000000e+00 9.254678212790179e-01 1.340116024296602e-03 1.266994280781395e-03 1.277256236322942e-03
|
||||
|
|
@ -1,8 +1,10 @@
|
|||
set ylabel "$\\frac1k\\left<\\left<j\\right>\\right>$" norotate offset -1,0
|
||||
set xlabel "$\\omega (\\mathrm{eV})$"
|
||||
set ylabel "$\\frac{\\left<\\left<j\\right>\\right>}{\\epsilon^2}$" norotate offset -1,0
|
||||
set xlabel "$\\omega-\\omega_c\\ (\\mathrm{eV})$"
|
||||
|
||||
set xtics 5,0.25
|
||||
set ytics 0,0.0005
|
||||
set xtics -0.5,0.25
|
||||
set ytics 0,0.5
|
||||
|
||||
set xrange [-0.5:0.5]
|
||||
|
||||
# default output canvas size: 12.5cm x 8.75cm
|
||||
set term lua tikz size 8,6 standalone
|
||||
|
|
@ -19,4 +21,7 @@ set style line 5 linetype rgbcolor "#DAA520" linewidth 3
|
|||
|
||||
set pointsize 0.6
|
||||
|
||||
plot "omega.dat" using 1:3 with lines linestyle 1
|
||||
plot \
|
||||
"omega3.dat" using 1:3 with lines linestyle 1 ,\
|
||||
"omega10.dat" using 1:3 with lines linestyle 2 ,\
|
||||
"omega30.dat" using 1:3 with lines linestyle 3
|
||||
|
|
|
|||
|
|
@ -0,0 +1,57 @@
|
|||
#parameters: V_=1.000000000000000e+01 eV, EF=4.500000000000000e+00 eV, omega_=1.549800000000000e+00 eV, theta= 0.000000000000000e+00*pi W=5.500000000000000e+00 eV, n_photons=4.570246362361185, E=1.000000000000000e+10 V/m
|
||||
#dimensionless: V=1.000000000000000e+00 k=9.486832980505138e-01 epsilon=2.813332376726366e-01 omega=1.549800000000000e-01 m=1.000000000000000e+00, keldysh=1.863997401882817e+00
|
||||
# omega critical=5.561463213624131e+00
|
||||
#numerical precision: tau=4.054191061543158e+00 NC=12 gl_order=16 J0=1 J=120
|
||||
#
|
||||
#% omega-omega_c nphotons avgavgcurrent minavgcurrent maxavgcurrent
|
||||
|
||||
-5.614632136241307e-01 1.115208395170143e+00 -2.770618888516028e-03 -7.379927333119778e-05 4.634747994891608e-05
|
||||
-5.410550503588238e-01 1.110552135135230e+00 5.480834991036795e-03 -1.191468017259015e-05 1.158300087020989e-04
|
||||
-5.206468870935188e-01 1.105935061178769e+00 1.374264823973282e-02 4.979913292138538e-05 1.589961514876781e-04
|
||||
-5.002387238282120e-01 1.101356675491701e+00 1.396412426226811e-02 4.883178471708563e-05 1.520312934355974e-04
|
||||
-4.798305605629061e-01 1.096816488736612e+00 5.634953456984638e-03 -1.728531718350051e-05 1.053795038200300e-04
|
||||
-4.594223972976001e-01 1.092314019866977e+00 -4.285523147351692e-03 -8.670562447227886e-05 2.962471546920364e-05
|
||||
-4.390142340322951e-01 1.087848795951036e+00 -6.651750134031895e-03 -1.003323572970252e-04 1.021588643746255e-05
|
||||
-4.186060707669874e-01 1.083420352000169e+00 1.717893848873785e-03 -3.932802551361025e-05 8.789241508500370e-05
|
||||
-3.981979075016815e-01 1.079028230801629e+00 1.429196029510254e-02 4.739354460420869e-05 1.656365342280544e-04
|
||||
-3.777897442363756e-01 1.074671982755515e+00 1.923570417664202e-02 8.145840194904302e-05 1.794850268266521e-04
|
||||
-3.573815809710696e-01 1.070351165715842e+00 1.167978684067777e-02 2.453682738842592e-05 1.430063636308353e-04
|
||||
-3.369734177057637e-01 1.066065344835611e+00 -2.916763818828486e-03 -7.593753312547247e-05 4.462208165022935e-05
|
||||
-3.165652544404560e-01 1.061814092415737e+00 -1.146905387976459e-02 -1.295308295718167e-04 -2.820177955898534e-05
|
||||
-2.961570911751510e-01 1.057596987757747e+00 -4.819607158798860e-03 -8.280457124042098e-05 3.892108368485411e-05
|
||||
-2.757489279098451e-01 1.053413617020115e+00 1.293601121122701e-02 3.470567353611870e-05 1.571569544155799e-04
|
||||
-2.553407646445391e-01 1.049263573078148e+00 2.669648772973378e-02 1.292543159944828e-04 2.327533697332879e-04
|
||||
-2.349326013792323e-01 1.045146455387307e+00 2.242733786357845e-02 9.519987490100301e-05 2.055763248417636e-04
|
||||
-2.145244381139273e-01 1.041061869849881e+00 1.059458460922922e-03 -4.860607519188015e-05 7.528482675627640e-05
|
||||
-1.941162748486205e-01 1.037009428684893e+00 -1.909740390797260e-02 -1.763873638773589e-04 -6.842317571165851e-05
|
||||
-1.737081115833137e-01 1.032988750301173e+00 -1.803184091329091e-02 -1.658289194240541e-04 -5.506819376437100e-05
|
||||
-1.532999483180086e-01 1.028999459173493e+00 8.843395531022303e-03 7.943000279311135e-06 1.318247578241810e-04
|
||||
-1.328917850527018e-01 1.025041185721677e+00 4.155507531887147e-02 2.183725623413624e-04 3.308657313918079e-04
|
||||
-1.124836217873959e-01 1.021113566192615e+00 4.822444285678856e-02 2.554908141769729e-04 3.572763605686480e-04
|
||||
-9.207545852208998e-02 1.017216242545081e+00 1.177048432719659e-02 2.078680892848850e-05 1.395236990103833e-04
|
||||
-7.166729525678495e-02 1.013348862337299e+00 -4.694968575713246e-02 -3.508250072170940e-04 -2.321817025911499e-04
|
||||
-5.125913199147725e-02 1.009511078617158e+00 -7.071787745033299e-02 -4.930350176460888e-04 -3.862563884878475e-04
|
||||
-3.085096872617132e-02 1.005702549815022e+00 6.620663765237958e-03 -5.842218347734685e-06 1.088198343730563e-04
|
||||
-1.044280546086540e-02 1.001922939639051e+00 2.195790210468086e-01 1.306002774962442e-03 1.421609373489757e-03
|
||||
9.965357804440522e-03 9.981719169729742e-01 5.479366985583929e-01 3.304994283766571e-03 3.407885442791352e-03
|
||||
3.037352106974733e-02 9.944491557762352e-01 9.222240786487124e-01 5.555384906418867e-03 5.665923261641691e-03
|
||||
5.078168433505414e-02 9.907543349864588e-01 1.260691770712270e+00 7.558519738407966e-03 7.673465806973562e-03
|
||||
7.118984760035918e-02 9.870871384241715e-01 1.507890125793936e+00 8.988890181754680e-03 9.091846702287215e-03
|
||||
9.159801086566510e-02 9.834472546997073e-01 1.657884594387718e+00 9.813600709475359e-03 9.922645987132630e-03
|
||||
1.120061741309710e-01 9.798343771222539e-01 1.746480764297505e+00 1.026661913960459e-02 1.037889446947193e-02
|
||||
1.324143373962778e-01 9.762482036109686e-01 1.819144860535612e+00 1.061762474865968e-02 1.072249350704826e-02
|
||||
1.528225006615829e-01 9.726884366081232e-01 1.903938496206515e+00 1.103211965947697e-02 1.113875804527376e-02
|
||||
1.732306639268897e-01 9.691547829942048e-01 2.000388728127970e+00 1.151171914315040e-02 1.162364198006771e-02
|
||||
1.936388271921965e-01 9.656469540049427e-01 2.090098339925146e+00 1.194689836013536e-02 1.205505380122145e-02
|
||||
2.140469904575015e-01 9.621646651501934e-01 2.157473117479232e+00 1.225274987164655e-02 1.234829893993879e-02
|
||||
2.344551537228083e-01 9.587076361346428e-01 2.201570874732175e+00 1.241413416084134e-02 1.251950857768200e-02
|
||||
2.548633169881143e-01 9.552755907802787e-01 2.235670931259566e+00 1.251499066825045e-02 1.261940535927550e-02
|
||||
2.752714802534202e-01 9.518682569505817e-01 2.273928647615284e+00 1.264010780651369e-02 1.274259967141945e-02
|
||||
2.956796435187252e-01 9.484853664763989e-01 2.320525574981460e+00 1.280919618610701e-02 1.292224490741569e-02
|
||||
3.160878067840329e-01 9.451266550834464e-01 2.368824600008802e+00 1.298988930255555e-02 1.309828548200630e-02
|
||||
3.364959700493388e-01 9.417918623214092e-01 2.407560085583444e+00 1.311160814736312e-02 1.321097180839620e-02
|
||||
3.569041333146448e-01 9.384807314945884e-01 2.433434378308662e+00 1.316298829435784e-02 1.326932384875261e-02
|
||||
3.773122965799507e-01 9.351930095940618e-01 2.451347919136050e+00 1.316813981388141e-02 1.326756110649709e-02
|
||||
3.977204598452575e-01 9.319284472313192e-01 2.469797535679630e+00 1.317527332143272e-02 1.327297128280414e-02
|
||||
4.181286231105643e-01 9.286867985733309e-01 2.493936889448729e+00 1.321145498941740e-02 1.331772607879735e-02
|
||||
4.385367863758693e-01 9.254678212790179e-01 2.521165596281704e+00 1.326793308210336e-02 1.337539602934824e-02
|
||||
|
|
@ -0,0 +1,57 @@
|
|||
#parameters: V_=1.000000000000000e+01 eV, EF=4.500000000000000e+00 eV, omega_=1.549800000000000e+00 eV, theta= 0.000000000000000e+00*pi W=5.500000000000000e+00 eV, n_photons=3.640771133768785, E=3.000000000000000e+09 V/m
|
||||
#dimensionless: V=1.000000000000000e+00 k=9.486832980505138e-01 epsilon=8.439997130179096e-02 omega=1.549800000000000e-01 m=1.000000000000000e+00, keldysh=6.213324672942726e+00
|
||||
# omega critical=5.505644423509132e+00
|
||||
#numerical precision: tau=4.054191061543158e+00 NC=12 gl_order=16 J0=1 J=120
|
||||
#
|
||||
#% omega-omega_c nphotons avgavgcurrent minavgcurrent maxavgcurrent
|
||||
|
||||
-5.056444235091320e-01 1.101368755565313e+00 5.440521037996134e-03 -1.480060131097641e-05 2.133789150796225e-05
|
||||
-4.852362602438252e-01 1.096880586471114e+00 -3.487796278001623e-03 -2.010615727286377e-05 1.484934651964712e-05
|
||||
-4.648280969785201e-01 1.092428892348195e+00 -1.187885229395299e-02 -2.380589834207261e-05 9.621692706535817e-06
|
||||
-4.444199337132133e-01 1.088013229826511e+00 -1.210897923468407e-02 -2.313121573284263e-05 1.029196823723729e-05
|
||||
-4.240117704479074e-01 1.083633162701155e+00 -2.338617854405512e-03 -1.837932094914639e-05 1.657073266502981e-05
|
||||
-4.036036071826015e-01 1.079288261788028e+00 9.464539130735640e-03 -1.069377351896675e-05 2.600588461810181e-05
|
||||
-3.831954439172964e-01 1.074978104783004e+00 1.274817248477627e-02 -8.584158357287201e-06 2.707837457305556e-05
|
||||
-3.627872806519887e-01 1.070702276124460e+00 3.642170053165699e-03 -1.504803847915577e-05 2.011062042527479e-05
|
||||
-3.423791173866828e-01 1.066460366859103e+00 -1.078299359596512e-02 -2.514667296625930e-05 1.100596815594747e-05
|
||||
-3.219709541213769e-01 1.062251974510988e+00 -1.883408207699433e-02 -2.610610461864851e-05 3.568370518500230e-06
|
||||
-3.015627908560710e-01 1.058076702953642e+00 -1.118234241075080e-02 -2.234454641921813e-05 8.975134378836117e-06
|
||||
-2.811546275907650e-01 1.053934162285205e+00 7.107329449905768e-03 -1.137840727704134e-05 2.089606847764137e-05
|
||||
-2.607464643254573e-01 1.049823968706521e+00 2.097434938070972e-02 -3.071202109310514e-06 2.922904178906394e-05
|
||||
-2.403383010601523e-01 1.045745744402073e+00 1.604695072350009e-02 -6.928055870822954e-06 2.557359359276401e-05
|
||||
-2.199301377948464e-01 1.041699117423702e+00 -4.811330559852069e-03 -2.074464836610695e-05 1.403513597656413e-05
|
||||
-1.995219745295405e-01 1.037683721577033e+00 -2.535684216475933e-02 -3.169815069249855e-05 1.113931675095214e-07
|
||||
-1.791138112642336e-01 1.033699196310528e+00 -2.696376362919943e-02 -3.149477267652169e-05 -1.857099478537461e-07
|
||||
-1.587056479989286e-01 1.029745186607100e+00 -2.462643593722428e-03 -1.914771176246728e-05 1.590463951906939e-05
|
||||
-1.382974847336218e-01 1.025821342878218e+00 3.184821195155511e-02 1.770650493254644e-06 3.601622022234366e-05
|
||||
-1.178893214683150e-01 1.021927320860439e+00 4.406606416120002e-02 8.975129767305884e-06 4.210929758710277e-05
|
||||
-9.748115820300995e-02 1.018062781514294e+00 1.260957988438618e-02 -7.794519418229985e-06 2.266717496806963e-05
|
||||
-7.707299493770314e-02 1.014227390925477e+00 -4.594217389054500e-02 -4.245080091346345e-05 -1.175882280460283e-05
|
||||
-5.666483167239722e-02 1.010420820208272e+00 -8.212441891351456e-02 -6.179098930783611e-05 -3.202341266797526e-05
|
||||
-3.625666840709130e-02 1.006642745411147e+00 -3.357069133117085e-02 -3.469321548494469e-05 -2.785559000982596e-06
|
||||
-1.584850514178626e-02 1.002892847424484e+00 1.449220627039636e-01 6.428766067554867e-05 9.854398744667953e-05
|
||||
4.559658123521437e-03 9.991708118903589e-01 4.462663982036674e-01 2.342688847963952e-04 2.684876324622748e-04
|
||||
2.496782138882736e-02 9.954763291143482e-01 8.154876177820276e-01 4.410086402868284e-04 4.724643252367222e-04
|
||||
4.537598465413328e-02 9.918090939792795e-01 1.169839699739597e+00 6.327641317066587e-04 6.650849193733572e-04
|
||||
6.578414791943921e-02 9.881688058609012e-01 1.448600434322193e+00 7.823091379940555e-04 8.144315665661837e-04
|
||||
8.619231118474602e-02 9.845551685454086e-01 1.629039942433068e+00 8.766649218478126e-04 9.092015622215628e-04
|
||||
1.066004744500528e-01 9.809678901487812e-01 1.734624408323607e+00 9.237397516685849e-04 9.583700571231934e-04
|
||||
1.270086377153579e-01 9.774066830378858e-01 1.810054762087496e+00 9.602686871880081e-04 9.933710786164777e-04
|
||||
1.474168009806638e-01 9.738712637532988e-01 1.887180176516779e+00 9.920020139240621e-04 1.026708907389755e-03
|
||||
1.678249642459697e-01 9.703613529338089e-01 1.980856657102065e+00 1.038922520549902e-03 1.070366492173571e-03
|
||||
1.882331275112765e-01 9.668766752425497e-01 2.075911047477784e+00 1.080214324470186e-03 1.109809035707033e-03
|
||||
2.086412907765816e-01 9.634169592947313e-01 2.153954914387861e+00 1.113758421709462e-03 1.144401966624319e-03
|
||||
2.290494540418884e-01 9.599819375869161e-01 2.208468400478316e+00 1.133133791969194e-03 1.164972880746849e-03
|
||||
2.494576173071952e-01 9.565713464278208e-01 2.246100912877204e+00 1.144219761124957e-03 1.176407074480669e-03
|
||||
2.698657805725002e-01 9.531849258705849e-01 2.281639995781688e+00 1.154759651554982e-03 1.186984232920005e-03
|
||||
2.902739438378070e-01 9.498224196464841e-01 2.323872067209149e+00 1.167293917415166e-03 1.200610384519876e-03
|
||||
3.106821071031129e-01 9.464835751000499e-01 2.372087358564411e+00 1.184756306608857e-03 1.214382326908297e-03
|
||||
3.310902703684189e-01 9.431681431255522e-01 2.417191135582821e+00 1.199138283317920e-03 1.230802381779045e-03
|
||||
3.514984336337239e-01 9.398758781048274e-01 2.449473075024035e+00 1.205450394850337e-03 1.237594292697188e-03
|
||||
3.719065968990316e-01 9.366065378463991e-01 2.473413789496047e+00 1.208168711785451e-03 1.240986498551774e-03
|
||||
3.923147601643375e-01 9.333598835258821e-01 2.487892751774505e+00 1.207505563630144e-03 1.238446169414252e-03
|
||||
4.127229234296435e-01 9.301356796276165e-01 2.510016967729721e+00 1.210264504051473e-03 1.244359142928139e-03
|
||||
4.331310866949494e-01 9.269336938875204e-01 2.534402319979004e+00 1.214287060491374e-03 1.243908723310228e-03
|
||||
4.535392499602562e-01 9.237536972371201e-01 2.562631448455885e+00 1.219543696717257e-03 1.251623149286224e-03
|
||||
4.739474132255630e-01 9.205954637487328e-01 2.582869526515067e+00 1.220597729546033e-03 1.251711894151075e-03
|
||||
4.943555764908680e-01 9.174587705817783e-01 2.597518591440659e+00 1.218620477432454e-03 1.250105813687070e-03
|
||||
|
|
@ -0,0 +1,57 @@
|
|||
#parameters: V_=1.000000000000000e+01 eV, EF=4.500000000000000e+00 eV, omega_=1.549800000000000e+00 eV, theta= 0.000000000000000e+00*pi W=5.500000000000000e+00 eV, n_photons=12.741457163173491, E=3.000000000000000e+10 V/m
|
||||
#dimensionless: V=1.000000000000000e+00 k=9.486832980505138e-01 epsilon=8.439997130179097e-01 omega=1.549800000000000e-01 m=1.000000000000000e+00, keldysh=6.213324672942725e-01
|
||||
# omega critical=5.978661008962935e+00
|
||||
#numerical precision: tau=4.054191061543158e+00 NC=12 gl_order=16 J0=1 J=120
|
||||
#
|
||||
#% omega-omega_c nphotons avgavgcurrent minavgcurrent maxavgcurrent
|
||||
|
||||
-4.786610089629351e-01 1.102836631503594e+00 3.089189276823317e-02 1.575802472875566e-03 1.958953104985225e-03
|
||||
-4.582528456976291e-01 1.098003467796445e+00 4.029667967525301e-02 2.111491842011759e-03 2.435953130816321e-03
|
||||
-4.378446824323232e-01 1.093214216459714e+00 4.325520712415111e-02 2.314076385899422e-03 2.487990883830678e-03
|
||||
-4.174365191670164e-01 1.088468272758983e+00 3.599450540551527e-02 1.821473917705235e-03 2.173338971004135e-03
|
||||
-3.970283559017105e-01 1.083765043009526e+00 2.716865951187031e-02 1.393373866008699e-03 1.588266905558161e-03
|
||||
-3.766201926364046e-01 1.079103944327103e+00 2.859316275005359e-02 1.415499177055607e-03 1.738297075882522e-03
|
||||
-3.562120293710986e-01 1.074484404385381e+00 4.041054076692433e-02 1.973728305207860e-03 2.384895878372567e-03
|
||||
-3.358038661057927e-01 1.069905861179806e+00 5.023541339913417e-02 2.554597595771396e-03 2.812264512433382e-03
|
||||
-3.153957028404859e-01 1.065367762797708e+00 4.661910825739803e-02 2.252294064926691e-03 2.593028713337830e-03
|
||||
-2.949875395751791e-01 1.060869567194453e+00 3.297045401272417e-02 1.552631234712970e-03 1.852825656008153e-03
|
||||
-2.745793763098741e-01 1.056410741975468e+00 2.667673709107507e-02 1.314475165054785e-03 1.524902377549098e-03
|
||||
-2.541712130445681e-01 1.051990764183959e+00 3.782602437601581e-02 1.741124177908138e-03 2.124811033685253e-03
|
||||
-2.337630497792613e-01 1.047609120094144e+00 5.705926578207164e-02 2.760026581372962e-03 3.106824450057472e-03
|
||||
-2.133548865139554e-01 1.043265305009846e+00 6.313018228515994e-02 3.079026966235819e-03 3.356394867844392e-03
|
||||
-1.929467232486504e-01 1.038958823068281e+00 4.741746109260792e-02 2.150004868702246e-03 2.579078647264088e-03
|
||||
-1.725385599833436e-01 1.034689187048889e+00 2.699193667342033e-02 1.197141545657865e-03 1.514156066263483e-03
|
||||
-1.521303967180367e-01 1.030455918187060e+00 2.942663485666134e-02 1.320559698467297e-03 1.623008857215447e-03
|
||||
-1.317222334527308e-01 1.026258545992605e+00 6.055142568265194e-02 2.824243223553227e-03 3.163784155199488e-03
|
||||
-1.113140701874249e-01 1.022096608072848e+00 9.136749098280175e-02 4.435851212252442e-03 4.635249241894457e-03
|
||||
-9.090590692211897e-02 1.017969649960180e+00 8.293475415830222e-02 3.891964548154131e-03 4.253276898066746e-03
|
||||
-7.049774365681305e-02 1.013877224943972e+00 3.167330649820882e-02 1.331025134008647e-03 1.745233647127586e-03
|
||||
-5.008958039150624e-02 1.009818893906701e+00 -6.075373268426591e-03 -4.112859302667082e-04 -1.458943267536594e-04
|
||||
-2.968141712620032e-02 1.005794225164172e+00 5.548126118373408e-02 2.553788328604367e-03 2.797521440157491e-03
|
||||
-9.273253860894393e-03 1.001802794309732e+00 2.696058138908236e-01 1.283095495311942e-02 1.306002602261774e-02
|
||||
1.113490940441153e-02 9.978441840623378e-01 6.122145194881381e-01 2.906055887510206e-02 2.931889135210014e-02
|
||||
3.154307266971745e-02 9.939179841183859e-01 9.891108951024139e-01 4.666508803442675e-02 4.702462287664261e-02
|
||||
5.195123593502426e-02 9.900237910071934e-01 1.299888331830376e+00 6.098773585131398e-02 6.133390611799791e-02
|
||||
7.235939920033108e-02 9.861612079500199e-01 1.496501660084056e+00 6.981869827807534e-02 7.004634553130101e-02
|
||||
9.276756246563611e-02 9.823298447225413e-01 1.601034753136580e+00 7.420816689953091e-02 7.448367326802408e-02
|
||||
1.131757257309429e-01 9.785293175206655e-01 1.672797442210897e+00 7.699123687547491e-02 7.727975038859601e-02
|
||||
1.335838889962488e-01 9.747592488296131e-01 1.754332204539590e+00 8.016290707509308e-02 8.049871654663819e-02
|
||||
1.539920522615548e-01 9.710192672961518e-01 1.849734369952212e+00 8.398827074471822e-02 8.434897846733325e-02
|
||||
1.744002155268598e-01 9.673090076039168e-01 1.936231080936782e+00 8.738431664824525e-02 8.767283130502179e-02
|
||||
1.948083787921666e-01 9.636281103517140e-01 1.995782575800136e+00 8.948867139202510e-02 8.977623157868442e-02
|
||||
2.152165420574734e-01 9.599762219347393e-01 2.033848888234586e+00 9.058983036016453e-02 9.089593811878387e-02
|
||||
2.356247053227793e-01 9.563529944286213e-01 2.068568746487818e+00 9.152305222392423e-02 9.179332394149795e-02
|
||||
2.560328685880853e-01 9.527580854762181e-01 2.112278340643226e+00 9.281917032606589e-02 9.314271837209012e-02
|
||||
2.764410318533912e-01 9.491911581770872e-01 2.160776095828259e+00 9.435337539527290e-02 9.466911701560030e-02
|
||||
2.968491951186971e-01 9.456518809795610e-01 2.201560362493037e+00 9.552382633417855e-02 9.577662383163685e-02
|
||||
3.172573583840039e-01 9.421399275753549e-01 2.227838950355912e+00 9.602941965573614e-02 9.637389880487165e-02
|
||||
3.376655216493099e-01 9.386549767966377e-01 2.245697456997267e+00 9.614244714788828e-02 9.650188608728280e-02
|
||||
3.580736849146158e-01 9.351967125155007e-01 2.266024010214234e+00 9.640522786775407e-02 9.667437333587879e-02
|
||||
3.784818481799217e-01 9.317648235457596e-01 2.292514057960018e+00 9.691047031876546e-02 9.722661243991315e-02
|
||||
3.988900114452276e-01 9.283590035470297e-01 2.320121743595839e+00 9.747843549239317e-02 9.770409251453585e-02
|
||||
4.192981747105344e-01 9.249789509310092e-01 2.340418120803780e+00 9.769253542700045e-02 9.798184819398770e-02
|
||||
4.397063379758412e-01 9.216243687699143e-01 2.352255816557370e+00 9.753239515662973e-02 9.788460515522199e-02
|
||||
4.601145012411463e-01 9.182949647070118e-01 2.361006447311213e+00 9.729671409409674e-02 9.760117922214674e-02
|
||||
4.805226645064531e-01 9.149904508691877e-01 2.373150079603671e+00 9.718459617435202e-02 9.742257317004530e-02
|
||||
5.009308277717590e-01 9.117105437815058e-01 2.389526902173661e+00 9.724224274148401e-02 9.749690804588100e-02
|
||||
5.213389910370649e-01 9.084549642836981e-01 2.404730382937441e+00 9.725999106471322e-02 9.749746436866405e-02
|
||||
|
|
@ -1,4 +1,4 @@
|
|||
PROJECTNAME=real imag density current
|
||||
PROJECTNAME=density
|
||||
|
||||
PHOTOCOMP_PATH=
|
||||
|
||||
|
|
|
|||
|
|
@ -13,8 +13,6 @@ set term lua tikz size 8,6 standalone
|
|||
# no key
|
||||
set key off
|
||||
|
||||
set label "\\bf (c)" at 2.65,1.987
|
||||
|
||||
# set linestyle
|
||||
set style line 1 linetype rgbcolor "#4169E1" linewidth 3
|
||||
set style line 2 linetype rgbcolor "#DC143C" linewidth 3
|
||||
|
|
|
|||
|
|
@ -1,28 +0,0 @@
|
|||
set ylabel "$\\mathcal Im(e^{\\frac{ik^2}2t}\\psi_0)$" offset -1
|
||||
set xlabel "$\\frac{t\\omega}{2\\pi}$"
|
||||
|
||||
set xtics 0,1
|
||||
set ytics -1.02, 0.02
|
||||
|
||||
set yrange [-1.02:-0.94]
|
||||
set y2range [-1.4:1.4]
|
||||
|
||||
# default output canvas size: 12.5cm x 8.75cm
|
||||
set term lua tikz size 8,6 standalone
|
||||
|
||||
# no key
|
||||
set key off
|
||||
|
||||
set label "\\bf (b)" at 2.65,-0.943
|
||||
|
||||
# set linestyle
|
||||
set style line 1 linetype rgbcolor "#4169E1" linewidth 3
|
||||
set style line 2 linetype rgbcolor "#DC143C" linewidth 3
|
||||
set style line 3 linetype rgbcolor "#32CD32" linewidth 3
|
||||
set style line 4 linetype rgbcolor "#4B0082" linewidth 3
|
||||
set style line 5 linetype rgbcolor "#DAA520" linewidth 3
|
||||
|
||||
set pointsize 0.6
|
||||
|
||||
plot cos(2*pi*x) axes x1y2 linetype 0 linewidth 2 ,\
|
||||
"mc.dat" using 1:3 with lines linestyle 5
|
||||
|
|
@ -1,606 +1,206 @@
|
|||
#parameters: V_=1.000000000000000e+01 eV, EF=4.500000000000000e+00 eV, omega_=1.550000000000000e+00 eV, theta= 0.000000000000000e+00*pi W=5.500000000000000e+00 eV, n_photons=5.845650641658291, E=1.500000000000000e+10 V/m
|
||||
#dimensionless: V=1.000000000000000e+00 k=9.486832980505138e-01 epsilon=4.219454049145666e-01 omega=1.550000000000000e-01 m=1.000000000000000e+00, keldysh=1.242825299143273e+00
|
||||
#numerical precision (matching): n_periods=3 NC=12 gl_order=16 J0=1 J=30
|
||||
#numerical precision (Crank-Nicolson): bmin=-2.000000000000000e+02 bmax= 2.000000000000000e+02 nx_cn=4000 mu= 1.000000000000000e-01
|
||||
#numerical precision: tau=4.053667940115862e+00 NC=12 gl_order=16 J0=1 J=30
|
||||
#
|
||||
#% t real(psi0) imag(psi0) abs(psi0)^2 current avgcurrent
|
||||
|
||||
5.000000000000000e-03 9.011237076219065e-01 -9.920990592322099e-01 1.796284479767687e+00 4.066156482056959e-02 0.000000000000000e+00
|
||||
1.000000000000000e-02 9.036959786184608e-01 -9.882977598906416e-01 1.793398883976038e+00 7.201570001853567e-02 0.000000000000000e+00
|
||||
1.500000000000000e-02 9.071741251355965e-01 -9.846371696331014e-01 1.792475249138620e+00 9.663201291162658e-02 0.000000000000000e+00
|
||||
2.000000000000000e-02 9.112296705251185e-01 -9.813857962466512e-01 1.793457593519989e+00 1.156836312659321e-01 0.000000000000000e+00
|
||||
2.500000000000000e-02 9.156315488882216e-01 -9.786363650543179e-01 1.796110268326171e+00 1.300140368375609e-01 0.000000000000000e+00
|
||||
3.000000000000000e-02 9.202092406537398e-01 -9.764097761814351e-01 1.800161097607213e+00 1.403024957858335e-01 0.000000000000000e+00
|
||||
3.500000000000000e-02 9.248342007156113e-01 -9.746926619406401e-01 1.805344084054215e+00 1.471214533034481e-01 0.000000000000000e+00
|
||||
4.000000000000000e-02 9.294087151999519e-01 -9.734546205103959e-01 1.811414458082664e+00 1.509624712076890e-01 0.000000000000000e+00
|
||||
4.500000000000001e-02 9.338584744101831e-01 -9.726571105729394e-01 1.818153504975813e+00 1.522511450122389e-01 0.000000000000000e+00
|
||||
5.000000000000000e-02 9.381272651449116e-01 -9.722583413438044e-01 1.825369047920877e+00 1.513577520549300e-01 0.000000000000000e+00
|
||||
5.500000000000001e-02 9.421730056725623e-01 -9.722160593995715e-01 1.832894038772501e+00 1.486057844547027e-01 0.000000000000000e+00
|
||||
6.000000000000000e-02 9.459647126258931e-01 -9.724891675652013e-01 1.840584418565047e+00 1.442788734682609e-01 0.000000000000000e+00
|
||||
6.500000000000002e-02 9.494801620644853e-01 -9.730386635010360e-01 1.848316818821883e+00 1.386261574576297e-01 0.000000000000000e+00
|
||||
6.999999999999999e-02 9.527040875297279e-01 -9.738281577164219e-01 1.855986359157212e+00 1.318662195761259e-01 0.000000000000000e+00
|
||||
7.500000000000001e-02 9.556267922545760e-01 -9.748241117959209e-01 1.863504615013477e+00 1.241900105915355e-01 0.000000000000000e+00
|
||||
8.000000000000000e-02 9.582430653714695e-01 -9.759958802677270e-01 1.870797730632085e+00 1.157634999719579e-01 0.000000000000000e+00
|
||||
8.499999999999999e-02 9.605512976454061e-01 -9.773156201123415e-01 1.877804616723844e+00 1.067310507759197e-01 0.000000000000000e+00
|
||||
9.000000000000001e-02 9.625527002638457e-01 -9.787581363206964e-01 1.884475190199185e+00 9.722061483045315e-02 0.000000000000000e+00
|
||||
9.500000000000000e-02 9.642505464632329e-01 -9.803007501840784e-01 1.890768677166111e+00 8.735174630418781e-02 0.000000000000000e+00
|
||||
1.000000000000000e-01 9.656494720497791e-01 -9.819232614121206e-01 1.896652194172233e+00 7.717084793097032e-02 0.000000000000000e+00
|
||||
1.050000000000000e-01 9.667560119471850e-01 -9.836073909573243e-01 1.902100686181900e+00 6.692255162050811e-02 0.000000000000000e+00
|
||||
1.100000000000000e-01 9.675773401526806e-01 -9.853368961697180e-01 1.907094708130310e+00 5.649691266971005e-02 0.000000000000000e+00
|
||||
1.150000000000000e-01 9.681214356722894e-01 -9.870972382756389e-01 1.911620072019568e+00 4.606200814956234e-02 0.000000000000000e+00
|
||||
1.200000000000000e-01 9.683968104664674e-01 -9.888754153785958e-01 1.915666969661818e+00 3.564877803455044e-02 0.000000000000000e+00
|
||||
1.250000000000000e-01 9.684123506055112e-01 -9.906597829122454e-01 1.919229286285029e+00 2.530114137575188e-02 0.000000000000000e+00
|
||||
1.300000000000000e-01 9.681771924255469e-01 -9.924398857564037e-01 1.922304002773198e+00 1.507822506166007e-02 0.000000000000000e+00
|
||||
1.350000000000000e-01 9.677006277490590e-01 -9.942063027588171e-01 1.924890677391279e+00 5.028811658825997e-03 0.000000000000000e+00
|
||||
1.400000000000000e-01 9.669920332627706e-01 -9.959505039872319e-01 1.926990998786089e+00 -4.815552690807036e-03 0.000000000000000e+00
|
||||
1.450000000000000e-01 9.660608199938793e-01 -9.976647207498106e-01 1.928608402956044e+00 -1.442979143403208e-02 0.000000000000000e+00
|
||||
1.500000000000000e-01 9.649163995205725e-01 -9.993418282268303e-01 1.929747747707489e+00 -2.378406037313757e-02 0.000000000000000e+00
|
||||
1.550000000000000e-01 9.635681641175022e-01 -1.000975240429556e+00 1.930415038853780e+00 -3.284335335275433e-02 0.000000000000000e+00
|
||||
1.600000000000000e-01 9.620254784938809e-01 -1.002558817128361e+00 1.930617203073199e+00 -4.157586946041263e-02 0.000000000000000e+00
|
||||
1.650000000000000e-01 9.602976811523672e-01 -1.004086782359574e+00 1.930361902935817e+00 -4.995966941801407e-02 0.000000000000000e+00
|
||||
1.700000000000000e-01 9.583940936992136e-01 -1.005553654117106e+00 1.929657390145802e+00 -5.797950092919826e-02 0.000000000000000e+00
|
||||
1.750000000000000e-01 9.563240366834969e-01 -1.006954184848671e+00 1.928512393522870e+00 -6.561621121845297e-02 0.000000000000000e+00
|
||||
1.800000000000000e-01 9.540968507430752e-01 -1.008283312397738e+00 1.926936038657608e+00 -7.284090773107083e-02 0.000000000000000e+00
|
||||
1.850000000000000e-01 9.517219219909825e-01 -1.009536121056629e+00 1.924937796516275e+00 -7.962442670854655e-02 0.000000000000000e+00
|
||||
1.900000000000000e-01 9.492087106924261e-01 -1.010707812426299e+00 1.922527458553933e+00 -8.595458535847925e-02 0.000000000000000e+00
|
||||
1.950000000000000e-01 9.465667823707513e-01 -1.011793685823897e+00 1.919715136160824e+00 -9.182722363193280e-02 0.000000000000000e+00
|
||||
2.000000000000000e-01 9.438058405560354e-01 -1.012789128055572e+00 1.916511282575250e+00 -9.721815185068616e-02 0.000000000000000e+00
|
||||
2.050000000000000e-01 9.409357604783203e-01 -1.013689612295984e+00 1.912926735423699e+00 -1.020526821351758e-01 0.000000000000000e+00
|
||||
2.100000000000000e-01 9.379666228040995e-01 -1.014490705992686e+00 1.908972778040065e+00 -1.063882657623750e-01 0.000000000000000e+00
|
||||
2.150000000000000e-01 9.349087469329699e-01 -1.015188087578326e+00 1.904661218252714e+00 -1.101706611002257e-01 0.000000000000000e+00
|
||||
2.200000000000000e-01 9.317727228903335e-01 -1.015777571954685e+00 1.900004482808620e+00 -1.133900413104608e-01 0.000000000000000e+00
|
||||
2.250000000000000e-01 9.285694412478559e-01 -1.016255144486499e+00 1.895015725914629e+00 -1.160272414311316e-01 0.000000000000000e+00
|
||||
2.300000000000000e-01 9.253101200071022e-01 -1.016617003567798e+00 1.889708950130726e+00 -1.180655564278898e-01 0.000000000000000e+00
|
||||
2.350000000000000e-01 9.220063277661719e-01 -1.016859611493180e+00 1.884099137926923e+00 -1.194931462643198e-01 0.000000000000000e+00
|
||||
2.400000000000000e-01 9.186700022076998e-01 -1.016979753427058e+00 1.878202391836855e+00 -1.202974080986093e-01 0.000000000000000e+00
|
||||
2.450000000000000e-01 9.153134628531312e-01 -1.016974604260638e+00 1.872036080991271e+00 -1.204638831485741e-01 0.000000000000000e+00
|
||||
2.500000000000000e-01 9.119494169894783e-01 -1.016841803064888e+00 1.865618991607702e+00 -1.199813130361806e-01 0.000000000000000e+00
|
||||
2.550000000000000e-01 9.085909576211014e-01 -1.016579534717249e+00 1.858971478676768e+00 -1.188458105767460e-01 0.000000000000000e+00
|
||||
2.600000000000000e-01 9.052515522156862e-01 -1.016186618134238e+00 1.852115615664009e+00 -1.170586389326158e-01 0.000000000000000e+00
|
||||
2.650000000000000e-01 9.019450209187154e-01 -1.015662600396965e+00 1.845075338605188e+00 -1.146201047314932e-01 0.000000000000000e+00
|
||||
2.700000000000000e-01 8.986855028323697e-01 -1.015007855901321e+00 1.837876580542465e+00 -1.115279344508052e-01 0.000000000000000e+00
|
||||
2.750000000000000e-01 8.954874089097231e-01 -1.014223689471419e+00 1.830547391800866e+00 -1.077853458240178e-01 0.000000000000000e+00
|
||||
2.800000000000000e-01 8.923653600008299e-01 -1.013312442116113e+00 1.823118041076731e+00 -1.034120272098875e-01 0.000000000000000e+00
|
||||
2.850000000000000e-01 8.893341085869884e-01 -1.012277597780622e+00 1.815621091664721e+00 -9.844035584892710e-02 0.000000000000000e+00
|
||||
2.900000000000000e-01 8.864084427453910e-01 -1.011123889087757e+00 1.808091446454260e+00 -9.288853999254811e-02 0.000000000000000e+00
|
||||
2.950000000000000e-01 8.836030709374669e-01 -1.009857399765553e+00 1.800566354831367e+00 -8.675599850898540e-02 0.000000000000000e+00
|
||||
3.000000000000000e-01 8.809324864106832e-01 -1.008485661189096e+00 1.793085374437715e+00 -8.007219427298876e-02 0.000000000000000e+00
|
||||
3.050000000000000e-01 8.784108103396230e-01 -1.007017740584994e+00 1.785690281574419e+00 -7.305626273447091e-02 0.000000000000000e+00
|
||||
3.100000000000001e-01 8.760516124362212e-01 -1.005464314978472e+00 1.778424916347230e+00 -6.553493995925624e-02 0.000000000000000e+00
|
||||
3.150000000000001e-01 8.738677093854395e-01 -1.003837730487321e+00 1.771334962656490e+00 -5.769649979124065e-02 0.000000000000000e+00
|
||||
3.200000000000000e-01 8.718709402934262e-01 -1.002152039187683e+00 1.764467646176173e+00 -4.958049646089727e-02 0.000000000000000e+00
|
||||
3.250000000000001e-01 8.700719212878828e-01 -1.000423012108826e+00 1.757871351370484e+00 -4.126084256292895e-02 0.000000000000000e+00
|
||||
3.300000000000000e-01 8.684797788796152e-01 -9.986681190083377e-01 1.751595138246437e+00 -3.284178391143155e-02 0.000000000000000e+00
|
||||
3.350000000000001e-01 8.671018653666038e-01 -9.969064723138004e-01 1.745688159463390e+00 -2.442932739176230e-02 0.000000000000000e+00
|
||||
3.400000000000000e-01 8.659434599578602e-01 -9.951587291959341e-01 1.740198972138656e+00 -1.612544005914524e-02 0.000000000000000e+00
|
||||
3.450000000000000e-01 8.650074598771484e-01 -9.934469451447044e-01 1.735174738460462e+00 -8.037965971194929e-03 0.000000000000000e+00
|
||||
3.500000000000000e-01 8.642940670040686e-01 -9.917943729873040e-01 1.730660312547713e+00 -2.881478804541541e-04 0.000000000000000e+00
|
||||
3.550000000000000e-01 8.638004774254697e-01 -9.902252020303008e-01 1.726697215536420e+00 6.992303030596650e-03 0.000000000000000e+00
|
||||
3.600000000000000e-01 8.635205831789362e-01 -9.887642326147755e-01 1.723322505271976e+00 1.367013521637736e-02 0.000000000000000e+00
|
||||
3.650000000000000e-01 8.634446971691068e-01 -9.874364820132608e-01 1.720567551080175e+00 1.961657877224350e-02 0.000000000000000e+00
|
||||
3.700000000000000e-01 8.635593137061167e-01 -9.862667186439609e-01 1.718456728593305e+00 2.470649305837664e-02 0.000000000000000e+00
|
||||
3.750000000000001e-01 8.638469185805631e-01 -9.852789233319967e-01 1.717006055503393e+00 2.881519802650454e-02 0.000000000000000e+00
|
||||
3.800000000000000e-01 8.642858643259627e-01 -9.844956788543344e-01 1.716221796956533e+00 3.182119826747433e-02 0.000000000000000e+00
|
||||
3.850000000000001e-01 8.648503283430704e-01 -9.839374920356945e-01 1.716099078668609e+00 3.361652151781930e-02 0.000000000000000e+00
|
||||
3.900000000000001e-01 8.655103732973698e-01 -9.836220559053259e-01 1.716620555148773e+00 3.411396730020125e-02 0.000000000000000e+00
|
||||
3.950000000000000e-01 8.662321292375180e-01 -9.835634629016241e-01 1.717755187278399e+00 3.324140413647877e-02 0.000000000000000e+00
|
||||
4.000000000000000e-01 8.669781134065998e-01 -9.837713871688871e-01 1.719457191338263e+00 3.094337198386762e-02 0.000000000000000e+00
|
||||
4.050000000000000e-01 8.677077079037028e-01 -9.842502427932514e-01 1.721665206794072e+00 2.723637326098008e-02 0.000000000000000e+00
|
||||
4.100000000000001e-01 8.683778161436879e-01 -9.849983832157253e-01 1.724301846508074e+00 2.209476698396671e-02 0.000000000000000e+00
|
||||
4.150000000000000e-01 8.689437014886248e-01 -9.860073191203522e-01 1.727273589715656e+00 1.560205756669319e-02 0.000000000000000e+00
|
||||
4.200000000000000e-01 8.693600290104821e-01 -9.872610450554342e-01 1.730471231125055e+00 7.846297660269346e-03 0.000000000000000e+00
|
||||
4.250000000000000e-01 8.695820924478739e-01 -9.887354628261235e-01 1.733770830956011e+00 -1.035540201132523e-03 0.000000000000000e+00
|
||||
4.300000000000000e-01 8.695672443908955e-01 -9.903980178709680e-01 1.737035426320318e+00 -1.084680007508157e-02 0.000000000000000e+00
|
||||
4.350000000000001e-01 8.692765009036419e-01 -9.922075519366803e-01 1.740117461143460e+00 -2.134274130271535e-02 0.000000000000000e+00
|
||||
4.400000000000000e-01 8.686762866570933e-01 -9.941144286138592e-01 1.742861988178616e+00 -3.223970468992605e-02 0.000000000000000e+00
|
||||
4.450000000000000e-01 8.677402817093008e-01 -9.960609964462748e-01 1.745110705142482e+00 -4.321385005812566e-02 0.000000000000000e+00
|
||||
4.500000000000001e-01 8.664513171802860e-01 -9.979824429465377e-01 1.746706841472992e+00 -5.389742409960097e-02 0.000000000000000e+00
|
||||
4.550000000000000e-01 8.648032466541733e-01 -9.998080777675755e-01 1.747500847792893e+00 -6.388365908605911e-02 0.000000000000000e+00
|
||||
4.600000000000000e-01 8.628026997889366e-01 -1.001463070291334e+00 1.747356779920424e+00 -7.274350090150769e-02 0.000000000000000e+00
|
||||
4.650000000000000e-01 8.604706096328609e-01 -1.002870654289274e+00 1.746159219276544e+00 -8.004722275006830e-02 0.000000000000000e+00
|
||||
4.700000000000000e-01 8.578433968051820e-01 -1.003954794924847e+00 1.743820523694843e+00 -8.538066927324336e-02 0.000000000000000e+00
|
||||
4.750000000000000e-01 8.549736893470817e-01 -1.004643286880102e+00 1.740288143349016e+00 -8.835318803302222e-02 0.000000000000000e+00
|
||||
4.800000000000000e-01 8.519304528335815e-01 -1.004871216480972e+00 1.735551658177180e+00 -8.860769239987901e-02 0.000000000000000e+00
|
||||
4.850000000000000e-01 8.487984007541006e-01 -1.004584680032210e+00 1.729649104478137e+00 -8.585023861459024e-02 0.000000000000000e+00
|
||||
4.900000000000000e-01 8.456765583482582e-01 -1.003744612771815e+00 1.722672089008195e+00 -7.990061366109590e-02 0.000000000000000e+00
|
||||
4.950000000000000e-01 8.426758854004104e-01 -1.002330553115008e+00 1.714769185543204e+00 -7.071378914929045e-02 0.000000000000000e+00
|
||||
5.000000000000000e-01 8.399159873617442e-01 -1.000344135371245e+00 1.706147254997497e+00 -5.835125966638677e-02 0.000000000000000e+00
|
||||
5.050000000000000e-01 8.375206698200048e-01 -9.978120607862417e-01 1.697069781026236e+00 -4.287142161971447e-02 0.000000000000000e+00
|
||||
5.100000000000000e-01 8.356128646341928e-01 -9.947882345858943e-01 1.687852491212682e+00 -2.483865965402093e-02 0.000000000000000e+00
|
||||
5.150000000000000e-01 8.343084344071600e-01 -9.913548756039009e-01 1.678855053106552e+00 -4.679849846909717e-03 0.000000000000000e+00
|
||||
5.200000000000000e-01 8.337096489884530e-01 -9.876222087290395e-01 1.670469405991275e+00 1.688665180312902e-02 0.000000000000000e+00
|
||||
5.250000000000000e-01 8.338979709798269e-01 -9.837267198937123e-01 1.663104085437115e+00 3.901746929776945e-02 0.000000000000000e+00
|
||||
5.300000000000000e-01 8.349273314364463e-01 -9.798275269874800e-01 1.657165631421986e+00 6.076120589599165e-02 0.000000000000000e+00
|
||||
5.350000000000000e-01 8.368177592480706e-01 -9.761009073486969e-01 1.653036943519911e+00 8.107430462918896e-02 0.000000000000000e+00
|
||||
5.400000000000000e-01 8.395498916676947e-01 -9.727330564577388e-01 1.651053619724852e+00 9.886663236857389e-02 0.000000000000000e+00
|
||||
5.449999999999999e-01 8.430610282362380e-01 -9.699111880753325e-01 1.651479610084445e+00 1.130652199070324e-01 0.000000000000000e+00
|
||||
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|
||||
2.459999999999999e+00 8.605925862441461e-01 -1.001209453835845e+00 1.743039969948659e+00 -7.219285756327512e-02 1.910421782247176e-03
|
||||
2.474999999999999e+00 8.527915808692774e-01 -1.003318873608506e+00 1.733902242540563e+00 -8.154363807399612e-02 1.887189243010047e-03
|
||||
2.489999999999999e+00 8.441562269993610e-01 -1.001469885662248e+00 1.715541667470152e+00 -6.761880301133941e-02 1.869494442224801e-03
|
||||
2.504999999999999e+00 8.372433838614436e-01 -9.950542827373234e-01 1.691109509413650e+00 -2.790589315026890e-02 1.865259556221759e-03
|
||||
2.519999999999999e+00 8.349796869101526e-01 -9.851768191245595e-01 1.667764442492961e+00 2.989521367056926e-02 1.876132680835367e-03
|
||||
2.534999999999999e+00 8.394345732370753e-01 -9.749209244577525e-01 1.655121211691269e+00 8.670647776741897e-02 1.905757440333329e-03
|
||||
2.549999999999999e+00 8.503836683255651e-01 -9.686711407824267e-01 1.661476162339573e+00 1.168055166725362e-01 1.945004427876978e-03
|
||||
2.564999999999999e+00 8.644403581253394e-01 -9.703216105318512e-01 1.688781160620990e+00 9.906690007082808e-02 1.981249579563341e-03
|
||||
2.579999999999999e+00 8.756721689988105e-01 -9.808855986071089e-01 1.728938305113908e+00 3.125792659006092e-02 1.995341124589058e-03
|
||||
2.594999999999999e+00 8.781063893993823e-01 -9.968106152477514e-01 1.764702233774621e+00 -6.116005787103011e-02 1.973338951150990e-03
|
||||
2.609999999999999e+00 8.693269380339832e-01 -1.010546298100729e+00 1.776933145796629e+00 -1.310890937365345e-01 1.917340579545489e-03
|
||||
2.624999999999999e+00 8.530694153876196e-01 -1.013993850285697e+00 1.755910955886987e+00 -1.330030331639834e-01 1.842804060080952e-03
|
||||
2.639999999999999e+00 8.385057504846962e-01 -1.003478365665804e+00 1.710060723955217e+00 -5.301248246252925e-02 1.785801909822278e-03
|
||||
2.654999999999999e+00 8.355973128288965e-01 -9.830926134211082e-01 1.664693955770017e+00 7.478913938649670e-02 1.779091078934957e-03
|
||||
2.669999999999999e+00 8.488266129214570e-01 -9.634630377833856e-01 1.648767643978502e+00 1.820599969317596e-01 1.837791382670535e-03
|
||||
2.684999999999999e+00 8.735851474813404e-01 -9.558026580037540e-01 1.676709730947036e+00 2.066789968184545e-01 1.941084083105197e-03
|
||||
2.699999999999999e+00 8.983068595876947e-01 -9.648306548402296e-01 1.737853406501732e+00 1.337191505723029e-01 2.037479266686522e-03
|
||||
2.714999999999999e+00 9.114181255317872e-01 -9.855560192605352e-01 1.802003666648549e+00 6.336165298804810e-03 2.069250845670633e-03
|
||||
2.729999999999999e+00 9.084151842566904e-01 -1.006382498993198e+00 1.838023881267910e+00 -1.011853840219461e-01 2.006015511949478e-03
|
||||
2.744999999999999e+00 8.941790853913634e-01 -1.016333426907381e+00 1.832489871400636e+00 -1.310846131650864e-01 1.868847259118223e-03
|
||||
2.759999999999999e+00 8.792990858764911e-01 -1.011297467923064e+00 1.795889451050833e+00 -7.379194357255955e-02 1.717530970323561e-03
|
||||
2.774999999999999e+00 8.734717598466899e-01 -9.953873421250998e-01 1.753748876112544e+00 3.335013566891971e-02 1.624486702486662e-03
|
||||
2.789999999999999e+00 8.805432458590157e-01 -9.773868612197633e-01 1.730641484312952e+00 1.346306150841232e-01 1.631749218427031e-03
|
||||
2.804999999999999e+00 8.977761970431393e-01 -9.654244933025953e-01 1.738046552245814e+00 1.880809796536934e-01 1.739094662794064e-03
|
||||
2.819999999999999e+00 9.186732529828573e-01 -9.633198071063931e-01 1.771945596509603e+00 1.819593986550374e-01 1.899540521799902e-03
|
||||
2.834999999999999e+00 9.368145578249999e-01 -9.700546236331584e-01 1.818627488584919e+00 1.314491718811853e-01 2.052762814672592e-03
|
||||
2.849999999999999e+00 9.484460530362265e-01 -9.816101967938241e-01 1.863108493969607e+00 6.400492692444607e-02 2.146875618947383e-03
|
||||
2.864999999999999e+00 9.530431308634427e-01 -9.934499413705895e-01 1.895233995295221e+00 4.607518723636897e-03 2.153092240431810e-03
|
||||
2.879999999999999e+00 9.523845299479706e-01 -1.002293766082129e+00 1.911629086411315e+00 -3.231168631512542e-02 2.077200836266498e-03
|
||||
2.894999999999999e+00 9.491352850195699e-01 -1.006737967431805e+00 1.914379124337902e+00 -4.364517654291529e-02 1.941204697680919e-03
|
||||
2.909999999999999e+00 9.457039068092346e-01 -1.006978923547819e+00 1.908362431823774e+00 -3.419937430089331e-02 1.781611170058018e-03
|
||||
2.924999999999999e+00 9.436650105595509e-01 -1.004145757306083e+00 1.898812354070163e+00 -1.214562192422384e-02 1.626308107610338e-03
|
||||
2.939999999999999e+00 9.436794919629319e-01 -9.996502244732535e-01 1.889831554840843e+00 1.442253971386365e-02 1.498770121858704e-03
|
||||
2.954999999999999e+00 9.456994257772193e-01 -9.947502269815073e-01 1.883875417995123e+00 3.937811340357148e-02 1.410048777505823e-03
|
||||
2.969999999999999e+00 9.492586868921333e-01 -9.903505487954303e-01 1.881886264139587e+00 5.904238694249914e-02 1.361950487326884e-03
|
||||
2.984999999999999e+00 9.537276700345054e-01 -9.869772183405743e-01 1.883720498112745e+00 7.178899557664434e-02 1.353139982271079e-03
|
||||
2.999999999999999e+00 9.584856433349919e-01 -9.848447421337596e-01 1.888613894587805e+00 7.745659989656060e-02 1.373031394234807e-03
|
||||
|
|
|
|||
673
libs/ian.cls
673
libs/ian.cls
|
|
@ -1,673 +0,0 @@
|
|||
%%
|
||||
%% Ian's class file
|
||||
%%
|
||||
|
||||
%% TeX format
|
||||
\NeedsTeXFormat{LaTeX2e}[1995/12/01]
|
||||
|
||||
%% class name
|
||||
\ProvidesClass{ian}[2017/09/29]
|
||||
|
||||
%% boolean to signal that this class is being used
|
||||
\newif\ifianclass
|
||||
|
||||
%% options
|
||||
% no section numbering in equations
|
||||
\DeclareOption{section_in_eq}{\sectionsineqtrue}
|
||||
\DeclareOption{section_in_fig}{\sectionsinfigtrue}
|
||||
\DeclareOption{section_in_theo}{\PassOptionsToPackage{\CurrentOption}{iantheo}}
|
||||
\DeclareOption{section_in_all}{\sectionsineqtrue\sectionsinfigtrue\PassOptionsToPackage{section_in_theo}{iantheo}}
|
||||
\DeclareOption{subsection_in_eq}{\subsectionsineqtrue}
|
||||
\DeclareOption{subsection_in_fig}{\subsectionsinfigtrue}
|
||||
\DeclareOption{subsection_in_theo}{\PassOptionsToPackage{\CurrentOption}{iantheo}}
|
||||
\DeclareOption{subsection_in_all}{\subsectionsineqtrue\subsectionsinfigtrue\PassOptionsToPackage{subsection_in_theo}{iantheo}}
|
||||
\DeclareOption{no_section_in_eq}{\sectionsineqfalse}
|
||||
\DeclareOption{no_section_in_fig}{\sectionsinfigfalse}
|
||||
\DeclareOption{no_section_in_theo}{\PassOptionsToPackage{\CurrentOption}{iantheo}}
|
||||
\DeclareOption{no_section_in_all}{\sectionsineqfalse\sectionsinfigfalse\PassOptionsToPackage{no_section_in_theo}{iantheo}}
|
||||
\DeclareOption{no_subsection_in_eq}{\subsectionsineqfalse}
|
||||
\DeclareOption{no_subsection_in_fig}{\subsectionsinfigfalse}
|
||||
\DeclareOption{no_subsection_in_theo}{\PassOptionsToPackage{\CurrentOption}{iantheo}}
|
||||
\DeclareOption{no_subsection_in_all}{\subsectionsineqfalse\subsectionsinfigfalse\PassOptionsToPackage{no_subsection_in_theo}{iantheo}}
|
||||
% reset point
|
||||
\DeclareOption{point_reset_at_section}{\PassOptionsToPackage{reset_at_section}{point}}
|
||||
\DeclareOption{point_no_reset_at_section}{\PassOptionsToPackage{no_reset_at_section}{point}}
|
||||
\DeclareOption{point_reset_at_theo}{\PassOptionsToPackage{reset_at_theo}{point}}
|
||||
\DeclareOption{point_no_reset_at_theo}{\PassOptionsToPackage{no_reset_at_theo}{point}}
|
||||
|
||||
\def\ian@defaultoptions{
|
||||
\ExecuteOptions{section_in_all, no_subsection_in_all}
|
||||
\ProcessOptions
|
||||
|
||||
%% required packages
|
||||
\RequirePackage{iantheo}
|
||||
\RequirePackage{point}
|
||||
\RequirePackage{color}
|
||||
\RequirePackage{marginnote}
|
||||
\RequirePackage{amssymb}
|
||||
\PassOptionsToPackage{hidelinks}{hyperref}
|
||||
\RequirePackage{hyperref}
|
||||
}
|
||||
|
||||
%% paper dimensions
|
||||
\setlength\paperheight{297mm}
|
||||
\setlength\paperwidth{210mm}
|
||||
|
||||
%% fonts
|
||||
\input{size11.clo}
|
||||
\DeclareOldFontCommand{\rm}{\normalfont\rmfamily}{\mathrm}
|
||||
\DeclareOldFontCommand{\sf}{\normalfont\sffamily}{\mathsf}
|
||||
\DeclareOldFontCommand{\tt}{\normalfont\ttfamily}{\mathtt}
|
||||
\DeclareOldFontCommand{\bf}{\normalfont\bfseries}{\mathbf}
|
||||
\DeclareOldFontCommand{\it}{\normalfont\itshape}{\mathit}
|
||||
|
||||
%% text dimensions
|
||||
\hoffset=-50pt
|
||||
\voffset=-72pt
|
||||
\textwidth=460pt
|
||||
\textheight=704pt
|
||||
|
||||
|
||||
%% remove default indentation
|
||||
\parindent=0pt
|
||||
%% indent command
|
||||
\def\indent{\hskip20pt}
|
||||
|
||||
%% something is wrong with \thepage, redefine it
|
||||
\gdef\thepage{\the\c@page}
|
||||
|
||||
%% array lines (to use the array environment)
|
||||
\setlength\arraycolsep{5\p@}
|
||||
\setlength\arrayrulewidth{.4\p@}
|
||||
|
||||
|
||||
%% correct vertical alignment at the end of a document
|
||||
\AtEndDocument{
|
||||
\vfill
|
||||
\eject
|
||||
}
|
||||
|
||||
|
||||
%% hyperlinks
|
||||
% hyperlinkcounter
|
||||
\newcounter{lncount}
|
||||
% hyperref anchor
|
||||
\def\hrefanchor{%
|
||||
\stepcounter{lncount}%
|
||||
\hypertarget{ln.\thelncount}{}%
|
||||
}
|
||||
|
||||
%% define a command and write it to aux file
|
||||
\def\outdef#1#2{%
|
||||
% define command%
|
||||
\expandafter\xdef\csname #1\endcsname{#2}%
|
||||
% hyperlink number%
|
||||
\expandafter\xdef\csname #1@hl\endcsname{\thelncount}%
|
||||
% write command to aux%
|
||||
\immediate\write\@auxout{\noexpand\expandafter\noexpand\gdef\noexpand\csname #1\endcsname{\csname #1\endcsname}}%
|
||||
\immediate\write\@auxout{\noexpand\expandafter\noexpand\gdef\noexpand\csname #1@hl\endcsname{\thelncount}}%
|
||||
}
|
||||
|
||||
%% can call commands even when they are not defined
|
||||
\def\safe#1{%
|
||||
\ifdefined#1%
|
||||
#1%
|
||||
\else%
|
||||
{\color{red}\bf?}%
|
||||
\fi%
|
||||
}
|
||||
|
||||
%% define a label for the latest tag
|
||||
%% label defines a command containing the string stored in \tag
|
||||
\def\deflabel{
|
||||
\def\label##1{\expandafter\outdef{label@##1}{\safe\tag}}
|
||||
|
||||
\def\ref##1{%
|
||||
% check whether the label is defined (hyperlink runs into errors if this check is omitted)
|
||||
\ifcsname label@##1@hl\endcsname%
|
||||
\hyperlink{ln.\csname label@##1@hl\endcsname}{{\color{blue}\safe\csname label@##1\endcsname}}%
|
||||
\else%
|
||||
\ifcsname label@##1\endcsname%
|
||||
{\color{blue}\csname ##1\endcsname}%
|
||||
\else%
|
||||
{\bf ??}%
|
||||
\fi%
|
||||
\fi%
|
||||
}
|
||||
}
|
||||
|
||||
|
||||
%% make a custom link at any given location in the document
|
||||
\def\makelink#1#2{%
|
||||
\hrefanchor%
|
||||
\outdef{label@#1}{#2}%
|
||||
}
|
||||
|
||||
|
||||
%% section command
|
||||
% counter
|
||||
\newcounter{sectioncount}
|
||||
% space before section
|
||||
\newlength\secskip
|
||||
\setlength\secskip{40pt}
|
||||
% a prefix to put before the section number, e.g. A for appendices
|
||||
\def\sectionprefix{}
|
||||
% define some lengths
|
||||
\newlength\secnumwidth
|
||||
\newlength\sectitlewidth
|
||||
\def\section#1{
|
||||
% reset counters
|
||||
\stepcounter{sectioncount}
|
||||
\setcounter{subsectioncount}{0}
|
||||
\ifsectionsineq
|
||||
\setcounter{seqcount}0
|
||||
\fi
|
||||
\ifsectionsinfig
|
||||
\setcounter{figcount}0
|
||||
\fi
|
||||
|
||||
% space before section (if not first)
|
||||
\ifnum\thesectioncount>1
|
||||
\vskip\secskip
|
||||
\penalty-1000
|
||||
\fi
|
||||
|
||||
% hyperref anchor
|
||||
\hrefanchor
|
||||
% define tag (for \label)
|
||||
\xdef\tag{\sectionprefix\thesectioncount}
|
||||
|
||||
% get widths
|
||||
\def\@secnum{{\bf\Large\sectionprefix\thesectioncount.\hskip10pt}}
|
||||
\settowidth\secnumwidth{\@secnum}
|
||||
\setlength\sectitlewidth\textwidth
|
||||
\addtolength\sectitlewidth{-\secnumwidth}
|
||||
|
||||
% print name
|
||||
\parbox{\textwidth}{
|
||||
\@secnum
|
||||
\parbox[t]{\sectitlewidth}{\Large\bf #1}}
|
||||
|
||||
% write to table of contents
|
||||
\iftoc
|
||||
% save lncount in aux variable which is written to toc
|
||||
\immediate\write\tocoutput{\noexpand\expandafter\noexpand\edef\noexpand\csname toc@sec.\thesectioncount\endcsname{\thelncount}}
|
||||
\write\tocoutput{\noexpand\tocsection{#1}{\thepage}}
|
||||
\fi
|
||||
|
||||
%space
|
||||
\par\penalty10000
|
||||
\bigskip\penalty10000
|
||||
}
|
||||
|
||||
%% subsection
|
||||
% counter
|
||||
\newcounter{subsectioncount}
|
||||
% space before subsection
|
||||
\newlength\subsecskip
|
||||
\setlength\subsecskip{30pt}
|
||||
\def\subsection#1{
|
||||
% counters
|
||||
\stepcounter{subsectioncount}
|
||||
\setcounter{subsubsectioncount}{0}
|
||||
\ifsubsectionsineq
|
||||
\setcounter{seqcount}0
|
||||
\fi
|
||||
\ifsubsectionsinfig
|
||||
\setcounter{figcount}0
|
||||
\fi
|
||||
|
||||
% space before subsection (if not first)
|
||||
\ifnum\thesubsectioncount>1
|
||||
\vskip\subsecskip
|
||||
\penalty-500
|
||||
\fi
|
||||
|
||||
% hyperref anchor
|
||||
\hrefanchor
|
||||
% define tag (for \label)
|
||||
\xdef\tag{\sectionprefix\thesectioncount.\thesubsectioncount}
|
||||
|
||||
% get widths
|
||||
\def\@secnum{{\bf\large\hskip.5cm\sectionprefix\thesectioncount.\thesubsectioncount.\hskip5pt}}
|
||||
\settowidth\secnumwidth{\@secnum}
|
||||
\setlength\sectitlewidth\textwidth
|
||||
\addtolength\sectitlewidth{-\secnumwidth}
|
||||
% print name
|
||||
\parbox{\textwidth}{
|
||||
\@secnum
|
||||
\parbox[t]{\sectitlewidth}{\large\bf #1}}
|
||||
|
||||
% write to table of contents
|
||||
\iftoc
|
||||
% save lncount in aux variable which is written to toc
|
||||
\immediate\write\tocoutput{\noexpand\expandafter\noexpand\edef\noexpand\csname toc@subsec.\thesectioncount.\thesubsectioncount\endcsname{\thelncount}}
|
||||
\write\tocoutput{\noexpand\tocsubsection{#1}{\thepage}}
|
||||
\fi
|
||||
|
||||
% space
|
||||
\par\penalty10000
|
||||
\medskip\penalty10000
|
||||
}
|
||||
|
||||
%% subsubsection
|
||||
% counter
|
||||
\newcounter{subsubsectioncount}
|
||||
% space before subsubsection
|
||||
\newlength\subsubsecskip
|
||||
\setlength\subsubsecskip{20pt}
|
||||
\def\subsubsection#1{
|
||||
% counters
|
||||
\stepcounter{subsubsectioncount}
|
||||
|
||||
% space before subsubsection (if not first)
|
||||
\ifnum\thesubsubsectioncount>1
|
||||
\vskip\subsubsecskip
|
||||
\penalty-500
|
||||
\fi
|
||||
|
||||
% hyperref anchor
|
||||
\hrefanchor
|
||||
% define tag (for \label)
|
||||
\xdef\tag{\sectionprefix\thesectioncount.\thesubsectioncount.\thesubsubsectioncount}
|
||||
|
||||
% get widths
|
||||
\def\@secnum{{\bf\hskip1.cm\sectionprefix\thesectioncount.\thesubsectioncount.\thesubsubsectioncount.\hskip5pt}}
|
||||
\settowidth\secnumwidth{\@secnum}
|
||||
\setlength\sectitlewidth\textwidth
|
||||
\addtolength\sectitlewidth{-\secnumwidth}
|
||||
% print name
|
||||
\parbox{\textwidth}{
|
||||
\@secnum
|
||||
\parbox[t]{\sectitlewidth}{\large\bf #1}}
|
||||
|
||||
% write to table of contents
|
||||
\iftoc
|
||||
% save lncount in aux variable which is written to toc
|
||||
\immediate\write\tocoutput{\noexpand\expandafter\noexpand\edef\noexpand\csname toc@subsubsec.\thesectioncount.\thesubsectioncount.\thesubsubsectioncount\endcsname{\thelncount}}
|
||||
\write\tocoutput{\noexpand\tocsubsubsection{#1}{\thepage}}
|
||||
\fi
|
||||
|
||||
% space
|
||||
\par\penalty10000
|
||||
\medskip\penalty10000
|
||||
}
|
||||
|
||||
%% itemize
|
||||
\newlength\itemizeskip
|
||||
% left margin for items
|
||||
\setlength\itemizeskip{20pt}
|
||||
\newlength\itemizeseparator
|
||||
% space between the item symbol and the text
|
||||
\setlength\itemizeseparator{5pt}
|
||||
% penalty preceding an itemize
|
||||
\newcount\itemizepenalty
|
||||
\itemizepenalty=0
|
||||
% counter counting the itemize level
|
||||
\newcounter{itemizecount}
|
||||
|
||||
% item symbol
|
||||
\def\itemizept#1{
|
||||
\ifnum#1=1
|
||||
\textbullet
|
||||
\else
|
||||
$\scriptstyle\blacktriangleright$
|
||||
\fi
|
||||
}
|
||||
|
||||
|
||||
\newlength\current@itemizeskip
|
||||
\setlength\current@itemizeskip{0pt}
|
||||
\def\itemize{%
|
||||
\par\expandafter\penalty\the\itemizepenalty\medskip\expandafter\penalty\the\itemizepenalty%
|
||||
\addtocounter{itemizecount}{1}%
|
||||
\addtolength\current@itemizeskip{\itemizeskip}%
|
||||
\leftskip\current@itemizeskip%
|
||||
}
|
||||
\def\enditemize{%
|
||||
\addtocounter{itemizecount}{-1}%
|
||||
\addtolength\current@itemizeskip{-\itemizeskip}%
|
||||
\par\expandafter\penalty\the\itemizepenalty\leftskip\current@itemizeskip%
|
||||
\medskip\expandafter\penalty\the\itemizepenalty%
|
||||
}
|
||||
|
||||
% item, with optional argument to specify the item point
|
||||
% @itemarg is set to true when there is an optional argument
|
||||
\newif\if@itemarg
|
||||
\def\item{%
|
||||
% check whether there is an optional argument (if there is none, add on empty '[]')
|
||||
\@ifnextchar [{\@itemargtrue\@itemx}{\@itemargfalse\@itemx[]}%
|
||||
}
|
||||
\newlength\itempt@total
|
||||
\def\@itemx[#1]{
|
||||
\if@itemarg
|
||||
\settowidth\itempt@total{#1}
|
||||
\else
|
||||
\settowidth\itempt@total{\itemizept\theitemizecount}
|
||||
\fi
|
||||
\addtolength\itempt@total{\itemizeseparator}
|
||||
\par
|
||||
\medskip
|
||||
\if@itemarg
|
||||
\hskip-\itempt@total#1\hskip\itemizeseparator
|
||||
\else
|
||||
\hskip-\itempt@total\itemizept\theitemizecount\hskip\itemizeseparator
|
||||
\fi
|
||||
}
|
||||
|
||||
%% prevent page breaks after itemize
|
||||
\newcount\previtemizepenalty
|
||||
\def\nopagebreakafteritemize{
|
||||
\previtemizepenalty=\itemizepenalty
|
||||
\itemizepenalty=10000
|
||||
}
|
||||
%% back to previous value
|
||||
\def\restorepagebreakafteritemize{
|
||||
\itemizepenalty=\previtemizepenalty
|
||||
}
|
||||
|
||||
%% enumerate
|
||||
\newcounter{enumerate@count}
|
||||
\def\enumerate{
|
||||
\setcounter{enumerate@count}0
|
||||
\let\olditem\item
|
||||
\let\olditemizept\itemizept
|
||||
\def\item{
|
||||
% counter
|
||||
\stepcounter{enumerate@count}
|
||||
% set header
|
||||
\def\itemizept{\theenumerate@count.}
|
||||
% hyperref anchor
|
||||
\hrefanchor
|
||||
% define tag (for \label)
|
||||
\xdef\tag{\theenumerate@count}
|
||||
\olditem
|
||||
}
|
||||
\itemize
|
||||
}
|
||||
\def\endenumerate{
|
||||
\enditemize
|
||||
\let\item\olditem
|
||||
\let\itemizept\olditemizept
|
||||
}
|
||||
|
||||
|
||||
%% equation numbering
|
||||
% counter
|
||||
\newcounter{seqcount}
|
||||
% booleans (write section or subsection in equation number)
|
||||
\newif\ifsectionsineq
|
||||
\newif\ifsubsectionsineq
|
||||
\def\seqcount{
|
||||
\stepcounter{seqcount}
|
||||
% the output
|
||||
\edef\seqformat{\theseqcount}
|
||||
% add subsection number
|
||||
\ifsubsectionsineq
|
||||
\let\tmp\seqformat
|
||||
\edef\seqformat{\thesubsectioncount.\tmp}
|
||||
\fi
|
||||
% add section number
|
||||
\ifsectionsineq
|
||||
\let\tmp\seqformat
|
||||
\edef\seqformat{\sectionprefix\thesectioncount.\tmp}
|
||||
\fi
|
||||
% define tag (for \label)
|
||||
\xdef\tag{\seqformat}
|
||||
% write number
|
||||
\marginnote{\hfill(\seqformat)}
|
||||
}
|
||||
%% equation environment compatibility
|
||||
\def\equation{\hrefanchor$$\seqcount}
|
||||
\def\endequation{$$\@ignoretrue}
|
||||
|
||||
|
||||
%% figures
|
||||
% counter
|
||||
\newcounter{figcount}
|
||||
% booleans (write section or subsection in equation number)
|
||||
\newif\ifsectionsinfig
|
||||
\newif\ifsubsectionsinfig
|
||||
% width of figures
|
||||
\newlength\figwidth
|
||||
\setlength\figwidth\textwidth
|
||||
\addtolength\figwidth{-2.5cm}
|
||||
% caption
|
||||
\def\defcaption{
|
||||
\long\def\caption##1{
|
||||
\stepcounter{figcount}
|
||||
|
||||
% hyperref anchor
|
||||
\hrefanchor
|
||||
|
||||
% the number of the figure
|
||||
\edef\figformat{\thefigcount}
|
||||
% add subsection number
|
||||
\ifsubsectionsinfig
|
||||
\let\tmp\figformat
|
||||
\edef\figformat{\thesubsectioncount.\tmp}
|
||||
\fi
|
||||
% add section number
|
||||
\ifsectionsinfig
|
||||
\let\tmp\figformat
|
||||
\edef\figformat{\sectionprefix\thesectioncount.\tmp}
|
||||
\fi
|
||||
|
||||
% define tag (for \label)
|
||||
\xdef\tag{\figformat}
|
||||
|
||||
% write
|
||||
\hfil fig \figformat: \parbox[t]{\figwidth}{\leavevmode\small##1}
|
||||
|
||||
% space
|
||||
\par\bigskip
|
||||
}
|
||||
}
|
||||
%% short caption: centered
|
||||
\def\captionshort#1{
|
||||
\stepcounter{figcount}
|
||||
|
||||
% hyperref anchor
|
||||
\hrefanchor
|
||||
|
||||
% the number of the figure
|
||||
\edef\figformat{\thefigcount}
|
||||
% add section number
|
||||
\ifsectionsinfig
|
||||
\let\tmp\figformat
|
||||
\edef\figformat{\sectionprefix\thesectioncount.\tmp}
|
||||
\fi
|
||||
|
||||
% define tag (for \label)
|
||||
\xdef\tag{\figformat}
|
||||
|
||||
% write
|
||||
\hfil fig \figformat: {\small#1}
|
||||
|
||||
%space
|
||||
\par\bigskip
|
||||
}
|
||||
|
||||
%% environment
|
||||
\def\figure{
|
||||
\par
|
||||
\vfil\penalty100\vfilneg
|
||||
\bigskip
|
||||
}
|
||||
\def\endfigure{
|
||||
\par
|
||||
\bigskip
|
||||
}
|
||||
|
||||
|
||||
%% start appendices
|
||||
\def\appendix{
|
||||
\vfill
|
||||
\pagebreak
|
||||
|
||||
% counter
|
||||
\setcounter{sectioncount}0
|
||||
|
||||
% prefix
|
||||
\def\sectionprefix{A}
|
||||
|
||||
% write
|
||||
{\bf \LARGE Appendices}\par\penalty10000\bigskip\penalty10000
|
||||
|
||||
% add a mention in the table of contents
|
||||
\iftoc
|
||||
\immediate\write\tocoutput{\noexpand\tocappendices}\penalty10000
|
||||
\fi
|
||||
|
||||
%% uncomment for new page for each appendix
|
||||
%\def\seqskip{\vfill\pagebreak}
|
||||
}
|
||||
|
||||
|
||||
%% bibliography
|
||||
% size of header
|
||||
\newlength\bibheader
|
||||
\def\thebibliography#1{
|
||||
\hrefanchor
|
||||
|
||||
% add a mention in the table of contents
|
||||
\iftoc
|
||||
% save lncount in aux variable which is written to toc
|
||||
\immediate\write\tocoutput{\noexpand\expandafter\noexpand\edef\noexpand\csname toc@references\endcsname{\thelncount}}
|
||||
\write\tocoutput{\noexpand\tocreferences{\thepage}}\penalty10000
|
||||
\fi
|
||||
|
||||
% write
|
||||
{\bf \LARGE References}\par\penalty10000\bigskip\penalty10000
|
||||
% width of header
|
||||
\settowidth\bibheader{[#1]}
|
||||
\leftskip\bibheader
|
||||
}
|
||||
% end environment
|
||||
\def\endthebibliography{
|
||||
\par\leftskip0pt
|
||||
}
|
||||
|
||||
%% bibitem command
|
||||
\def\bibitem[#1]#2{%
|
||||
\hrefanchor%
|
||||
\outdef{label@cite#2}{#1}%
|
||||
\hskip-\bibheader%
|
||||
\makebox[\bibheader]{\cite{#2}\hfill}%
|
||||
}
|
||||
|
||||
%% cite command (adapted from latex.ltx)
|
||||
% @tempswa is set to true when there is an optional argument
|
||||
\newif\@tempswa
|
||||
\def\cite{%
|
||||
% check whether there is an optional argument (if there is none, add on empty '[]')
|
||||
\@ifnextchar [{\@tempswatrue\@citex}{\@tempswafalse\@citex[]}%
|
||||
}
|
||||
% command with optional argument
|
||||
\def\@citex[#1]#2{\leavevmode%
|
||||
% initialize loop
|
||||
\let\@citea\@empty%
|
||||
% format
|
||||
\@cite{%
|
||||
% loop over ',' separated list
|
||||
\@for\@citeb:=#2\do{%
|
||||
% text to add at each iteration of the loop (separator between citations)
|
||||
\@citea\def\@citea{,\ }%
|
||||
% add entry to citelist
|
||||
\@writecitation{\@citeb}%
|
||||
\ref{cite\@citeb}%
|
||||
}%
|
||||
}%
|
||||
% add optional argument text (as an argument to '\@cite')
|
||||
{#1}%
|
||||
}
|
||||
\def\@cite#1#2{%
|
||||
[#1\if@tempswa , #2\fi]%
|
||||
}
|
||||
%% add entry to citelist after checking it has not already been added
|
||||
\def\@writecitation#1{%
|
||||
\ifcsname if#1cited\endcsname%
|
||||
\else%
|
||||
\expandafter\newif\csname if#1cited\endcsname%
|
||||
\immediate\write\@auxout{\string\citation{#1}}%
|
||||
\fi%
|
||||
}
|
||||
|
||||
%% table of contents
|
||||
% boolean
|
||||
\newif\iftoc
|
||||
\def\tableofcontents{
|
||||
{\bf \large Table of contents:}\par\penalty10000\bigskip\penalty10000
|
||||
|
||||
% copy content from file
|
||||
\IfFileExists{\jobname.toc}{\input{\jobname.toc}}{{\tt error: table of contents missing}}
|
||||
|
||||
% open new toc
|
||||
\newwrite\tocoutput
|
||||
\immediate\openout\tocoutput=\jobname.toc
|
||||
|
||||
\toctrue
|
||||
}
|
||||
%% close file
|
||||
\AtEndDocument{
|
||||
% close toc
|
||||
\iftoc
|
||||
\immediate\closeout\tocoutput
|
||||
\fi
|
||||
}
|
||||
|
||||
|
||||
%% fill line with dots
|
||||
\def\leaderfill{\leaders\hbox to 1em {\hss. \hss}\hfill}
|
||||
|
||||
%% same as sectionprefix
|
||||
\def\tocsectionprefix{}
|
||||
|
||||
%% toc formats
|
||||
\newcounter{tocsectioncount}
|
||||
\def\tocsection #1#2{
|
||||
\stepcounter{tocsectioncount}
|
||||
\setcounter{tocsubsectioncount}{0}
|
||||
\setcounter{tocsubsubsectioncount}{0}
|
||||
% write
|
||||
\smallskip\hyperlink{ln.\csname toc@sec.\thetocsectioncount\endcsname}{{\bf \tocsectionprefix\thetocsectioncount}.\hskip5pt {\color{blue}#1}\leaderfill#2}\par
|
||||
}
|
||||
\newcounter{tocsubsectioncount}
|
||||
\def\tocsubsection #1#2{
|
||||
\stepcounter{tocsubsectioncount}
|
||||
\setcounter{tocsubsubsectioncount}{0}
|
||||
% write
|
||||
{\hskip10pt\hyperlink{ln.\csname toc@subsec.\thetocsectioncount.\thetocsubsectioncount\endcsname}{{\bf \thetocsubsectioncount}.\hskip5pt {\color{blue}\small #1}\leaderfill#2}}\par
|
||||
}
|
||||
\newcounter{tocsubsubsectioncount}
|
||||
\def\tocsubsubsection #1#2{
|
||||
\stepcounter{tocsubsubsectioncount}
|
||||
% write
|
||||
{\hskip20pt\hyperlink{ln.\csname toc@subsubsec.\thetocsectioncount.\thetocsubsectioncount.\thetocsubsubsectioncount\endcsname}{{\bf \thetocsubsubsectioncount}.\hskip5pt {\color{blue}\small #1}\leaderfill#2}}\par
|
||||
}
|
||||
\def\tocappendices{
|
||||
\medskip
|
||||
\setcounter{tocsectioncount}0
|
||||
{\bf Appendices}\par
|
||||
\smallskip
|
||||
\def\tocsectionprefix{A}
|
||||
}
|
||||
\def\tocreferences#1{
|
||||
\medskip
|
||||
{\hyperlink{ln.\csname toc@references\endcsname}{{\color{blue}\bf References}\leaderfill#1}}\par
|
||||
\smallskip
|
||||
}
|
||||
|
||||
|
||||
%% definitions that must be loaded at begin document
|
||||
\let\ian@olddocument\document
|
||||
\def\document{
|
||||
\ian@olddocument
|
||||
|
||||
\deflabel
|
||||
\defcaption
|
||||
}
|
||||
|
||||
%% end
|
||||
\ian@defaultoptions
|
||||
\endinput
|
||||
162
libs/iantheo.sty
162
libs/iantheo.sty
|
|
@ -1,162 +0,0 @@
|
|||
%%
|
||||
%% iantheorem package:
|
||||
%% Ian's customized theorem command
|
||||
%%
|
||||
|
||||
%% boolean to signal that this package was loaded
|
||||
\newif\ifiantheo
|
||||
|
||||
%% TeX format
|
||||
\NeedsTeXFormat{LaTeX2e}[1995/12/01]
|
||||
|
||||
%% package name
|
||||
\ProvidesPackage{iantheo}[2016/11/10]
|
||||
|
||||
%% options
|
||||
\newif\ifsectionintheo
|
||||
\DeclareOption{section_in_theo}{\sectionintheotrue}
|
||||
\DeclareOption{no_section_in_theo}{\sectionintheofalse}
|
||||
\newif\ifsubsectionintheo
|
||||
\DeclareOption{subsection_in_theo}{\subsectionintheotrue}
|
||||
\DeclareOption{no_subsection_in_theo}{\subsectionintheofalse}
|
||||
|
||||
\def\iantheo@defaultoptions{
|
||||
\ExecuteOptions{section_in_theo, no_subsection_in_theo}
|
||||
\ProcessOptions
|
||||
|
||||
%%% reset at every new section
|
||||
\ifsectionintheo
|
||||
\let\iantheo@oldsection\section
|
||||
\gdef\section{\setcounter{theocount}{0}\iantheo@oldsection}
|
||||
\fi
|
||||
|
||||
%% reset at every new subsection
|
||||
\ifsubsectionintheo
|
||||
\let\iantheo@oldsubsection\subsection
|
||||
\gdef\subsection{\setcounter{theocount}{0}\iantheo@oldsubsection}
|
||||
\fi
|
||||
}
|
||||
|
||||
|
||||
%% delimiters
|
||||
\def\delimtitle#1{
|
||||
\par%
|
||||
\leavevmode%
|
||||
\raise.3em\hbox to\hsize{%
|
||||
\lower0.3em\hbox{\vrule height0.3em}%
|
||||
\hrulefill%
|
||||
\ \lower.3em\hbox{#1}\ %
|
||||
\hrulefill%
|
||||
\lower0.3em\hbox{\vrule height0.3em}%
|
||||
}%
|
||||
\par\penalty10000%
|
||||
}
|
||||
|
||||
%% callable by ref
|
||||
\def\delimtitleref#1{
|
||||
\par%
|
||||
%
|
||||
\ifdefined\ianclass%
|
||||
% hyperref anchor%
|
||||
\hrefanchor%
|
||||
% define tag (for \label)%
|
||||
\xdef\tag{#1}%
|
||||
\fi%
|
||||
%
|
||||
\leavevmode%
|
||||
\raise.3em\hbox to\hsize{%
|
||||
\lower0.3em\hbox{\vrule height0.3em}%
|
||||
\hrulefill%
|
||||
\ \lower.3em\hbox{\bf #1}\ %
|
||||
\hrulefill%
|
||||
\lower0.3em\hbox{\vrule height0.3em}%
|
||||
}%
|
||||
\par\penalty10000%
|
||||
}
|
||||
|
||||
%% no title
|
||||
\def\delim{
|
||||
\par%
|
||||
\leavevmode\raise.3em\hbox to\hsize{%
|
||||
\lower0.3em\hbox{\vrule height0.3em}%
|
||||
\hrulefill%
|
||||
\lower0.3em\hbox{\vrule height0.3em}%
|
||||
}%
|
||||
\par\penalty10000%
|
||||
}
|
||||
|
||||
%% end delim
|
||||
\def\enddelim{
|
||||
\par\penalty10000%
|
||||
\leavevmode%
|
||||
\raise.3em\hbox to\hsize{%
|
||||
\vrule height0.3em\hrulefill\vrule height0.3em%
|
||||
}%
|
||||
\par%
|
||||
}
|
||||
|
||||
|
||||
%% theorem
|
||||
% counter
|
||||
\newcounter{theocount}
|
||||
% booleans (write section or subsection in equation number)
|
||||
\def\theo#1{
|
||||
\stepcounter{theocount}
|
||||
\ifdefined\ianclass
|
||||
% hyperref anchor
|
||||
\hrefanchor
|
||||
\fi
|
||||
% the number
|
||||
\def\formattheo{\thetheocount}
|
||||
% add subsection number
|
||||
\ifsubsectionintheo
|
||||
\let\tmp\formattheo
|
||||
\edef\formattheo{\thesubsectioncount.\tmp}
|
||||
\fi
|
||||
% add section number
|
||||
\ifsectionintheo
|
||||
\let\tmp\formattheo
|
||||
\edef\formattheo{\sectionprefix\thesectioncount.\tmp}
|
||||
\fi
|
||||
% define tag (for \label)
|
||||
\xdef\tag{\formattheo}
|
||||
% write
|
||||
\delimtitle{\bf #1 \formattheo}
|
||||
}
|
||||
\let\endtheo\enddelim
|
||||
%% theorem headers with name
|
||||
\def\theoname#1#2{
|
||||
\theo{#1}\hfil({\it #2})\par\penalty10000\medskip%
|
||||
}
|
||||
|
||||
|
||||
%% qed symbol
|
||||
\def\qedsymbol{$\square$}
|
||||
\def\qed{\penalty10000\hfill\penalty10000\qedsymbol}
|
||||
|
||||
|
||||
%% compatibility with article class
|
||||
\ifdefined\ianclasstrue
|
||||
\relax
|
||||
\else
|
||||
\def\thesectioncount{\thesection}
|
||||
\def\thesubsectioncount{\thesubsection}
|
||||
\def\sectionprefix{}
|
||||
\fi
|
||||
|
||||
|
||||
%% prevent page breaks after displayed equations
|
||||
\newcount\prevpostdisplaypenalty
|
||||
\def\nopagebreakaftereq{
|
||||
\prevpostdisplaypenalty=\postdisplaypenalty
|
||||
\postdisplaypenalty=10000
|
||||
}
|
||||
%% back to previous value
|
||||
\def\restorepagebreakaftereq{
|
||||
\postdisplaypenalty=\prevpostdisplaypenalty
|
||||
}
|
||||
|
||||
|
||||
%% end
|
||||
\iantheo@defaultoptions
|
||||
\endinput
|
||||
106
libs/point.sty
106
libs/point.sty
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@ -1,106 +0,0 @@
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%%
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%% Points package:
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%% \point commands
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%%
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%% TeX format
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\NeedsTeXFormat{LaTeX2e}[1995/12/01]
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%% package name
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\ProvidesPackage{point}[2017/06/13]
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%% options
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\newif\ifresetatsection
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\DeclareOption{reset_at_section}{\resetatsectiontrue}
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\DeclareOption{no_reset_at_section}{\resetatsectionfalse}
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\newif\ifresetatsubsection
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\DeclareOption{reset_at_subsection}{\resetatsubsectiontrue}
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\DeclareOption{no_reset_at_subsection}{\resetatsubsectionfalse}
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\newif\ifresetattheo
|
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\DeclareOption{reset_at_theo}{\resetattheotrue}
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\DeclareOption{no_reset_at_theo}{\resetattheofalse}
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||||
|
||||
\def\point@defaultoptions{
|
||||
\ExecuteOptions{reset_at_section, reset_at_subsection, no_reset_at_theo}
|
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\ProcessOptions
|
||||
|
||||
%% reset at every new section
|
||||
\ifresetatsection
|
||||
\let\point@oldsection\section
|
||||
\gdef\section{\resetpointcounter\point@oldsection}
|
||||
\fi
|
||||
%% reset at every new subsection
|
||||
\ifresetatsubsection
|
||||
\let\point@oldsubsection\subsection
|
||||
\gdef\subsection{\resetpointcounter\point@oldsubsection}
|
||||
\fi
|
||||
|
||||
%% reset at every new theorem
|
||||
\ifresetattheo
|
||||
\ifdefined\iantheotrue
|
||||
\let\point@oldtheo\theo
|
||||
\gdef\theo{\resetpointcounter\point@oldtheo}
|
||||
\fi
|
||||
\fi
|
||||
}
|
||||
|
||||
|
||||
%% point
|
||||
% counter
|
||||
\newcounter{pointcount}
|
||||
\def\point{
|
||||
\stepcounter{pointcount}
|
||||
\setcounter{subpointcount}{0}
|
||||
% hyperref anchor (only if the class is 'ian')
|
||||
\ifdefined\ifianclass
|
||||
\hrefanchor
|
||||
% define tag (for \label)
|
||||
\xdef\tag{\thepointcount}
|
||||
\fi
|
||||
% header
|
||||
\indent{\bf \thepointcount\ - }
|
||||
}
|
||||
|
||||
%% subpoint
|
||||
% counter
|
||||
\newcounter{subpointcount}
|
||||
\def\subpoint{
|
||||
\stepcounter{subpointcount}
|
||||
\setcounter{subsubpointcount}0
|
||||
% hyperref anchor (only if the class is 'ian')
|
||||
\ifdefined\ifianclass
|
||||
\hrefanchor
|
||||
% define tag (for \label)
|
||||
\xdef\tag{\thepointcount-\thesubpointcount}
|
||||
\fi
|
||||
% header
|
||||
\indent\hskip.5cm{\bf \thepointcount-\thesubpointcount\ - }
|
||||
}
|
||||
|
||||
%% subsubpoint
|
||||
% counter
|
||||
\newcounter{subsubpointcount}
|
||||
\def\subsubpoint{
|
||||
\stepcounter{subsubpointcount}
|
||||
% hyperref anchor (only if the class is 'ian')
|
||||
\ifdefined\ifianclass
|
||||
\hrefanchor
|
||||
% define tag (for \label)
|
||||
\xdef\tag{\thepointcount-\thesubpointcount-\thesubsubpointcount}
|
||||
\fi
|
||||
\indent\hskip1cm{\bf \thepointcount-\thesubpointcount-\thesubsubpointcount\ - }
|
||||
}
|
||||
|
||||
|
||||
%% reset point counters
|
||||
\def\resetpointcounter{
|
||||
\setcounter{pointcount}{0}
|
||||
\setcounter{subpointcount}{0}
|
||||
\setcounter{subsubpointcount}{0}
|
||||
}
|
||||
|
||||
|
||||
|
||||
%% end
|
||||
\point@defaultoptions
|
||||
\endinput
|
||||
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Reference in New Issue