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Hence = 2\pi \sum_{k=0}^\infty(-)^k\frac{{\sqrt{ab}\,}^{2k}}{k!k!} = 2\pi J_0\left(rq_\parallel\right). \end{equation} -Integration over~$r$ then yields the in-plane contribution to the form factor~$F(\q)$. +To compute the ensueing radial integral $\int \d r r J_0(rq_\parallel)$, +use $t J_0(t)= \d[t J_1(t)]/\d t$ \cite[Formula~9.1.30a]{AbSt64}. %=============================================================================== -- GitLab