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znP%dyF7+~NKe9}7ao3BN+3>(JEyUgEy_>rwC6;L^?v@X{%=RxV(@NZ(4ZKWQZ_Bh6 zx17B?fB2zg+K7ATJ1=vTw(nPdJ!mWL@iL2hiF-2F;&$TRtNf~vD(?O27PlAoC(|wN zAB<mF+(F#0e{FG^xPMKzxTCn=ow0a`xc?E0lO+(7Y;k%pF1NUo1RB?}I5QaMTijU! z$(5sGMlgP3af$@`RGz(A5=d=haTf^;t~?uaV}o(!|0!K1ko(Nyd<o<=x44@GmQ<ee zA_*+5XK{B46ee1{D;O78+#@)@CRscjGjJ@9$B8%@^&hls)OAn)&svB}aT)5Dx?)^| u>u>{Z!V=ty+fcuo?Uul?aL4&SY3y~omtYAc9St)%IW##o3MC~)PeuwJrs4kp diff --git a/Doc/PhysicsManual/Scattering.tex b/Doc/PhysicsManual/Scattering.tex index 8209358048d..f39c22acdf3 100644 --- a/Doc/PhysicsManual/Scattering.tex +++ b/Doc/PhysicsManual/Scattering.tex @@ -1296,6 +1296,7 @@ and $\psi^*$ designates the complex conjugate of $\psi$. As function of~$\r$, $G_\infty$ is an outgoing spherical wave. Inserting \cref{EGreenFar} in \cref{EBornS}, we obtain the far-field approximation for the scattered wave, +\textbf{TODO: invert into f-V-i everywhere! Antilinear in f!} \index{Scattered radiation!far-field}% \begin{equation}%\label{EsandwichC} \psi_{\text{s}\infty}(\r) -- GitLab