Jacobian of rhs
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@ -407,12 +407,11 @@ and, by\-~(\ref{T}),
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\frac{(\ell\cdot q^\perp)|\ell|}{|q|}
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\right)\hat u_q
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=
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\sum_{\displaystyle\mathop{\scriptstyle q\in\mathbb Z^2}_{\ell+q=k}}
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(q\cdot \ell^\perp)\left(
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\frac{|q|}{|\ell|}
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(k\cdot \ell^\perp)\left(
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\frac{|k-\ell|}{|\ell|}
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-
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\frac{|\ell|}{|q|}
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\right)\hat u_q
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\frac{|\ell|}{|k-\ell|}
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\right)\hat u_{k-\ell}
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.
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\end{equation}
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\bigskip
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