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Commit 4d822c11 authored by Yurov, Dmitry's avatar Yurov, Dmitry
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Integral expression for ripple2 form-factor replaced by its value in user manual

Redmine-Fix: #1788
parent bc7b81e6
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......@@ -1858,16 +1858,19 @@ They must fulfill
\end{displaymath}
\paragraph{Form factor, volume, horizontal section}\strut\\
\begin{align*}
F &=L W
\sinc\left(\frac{q_xL}{2}\right)\times \\ &
\int_0^H \!\d z\,
\left(1-\frac{z}{H}\right)
\sinc\left[\frac{q_y
W}{2}\left(1-\frac{z}{H}\right)\right]
\exp\left\{ i\left[q_zz -
q_yd\left(1-\frac{z}{H}\right)\right]\right\}
\end{align*}
\begin{equation*}
F = \frac{L H}{q_y}
\sinc\left(\frac{q_xL}{2}\right)
\e^{-i \left(q_y d + \frac{\pi}{2}\right)}
\left[
\e^{i \alpha_{+}/2} \sinc\left( \frac{\alpha_{-}}{2} \right)
- \e^{i \alpha_{-}/2} \sinc\left( \frac{\alpha_{+}}{2} \right)
\right],
\end{equation*}
\begin{equation*}
\alpha_{+} = H q_z + \frac{q_y W}{2} + q_y d, \quad
\alpha_{-} = H q_z - \frac{q_y W}{2} + q_y d,
\end{equation*}
\begin{equation*}
V = \dfrac{L W H}{2},
\end{equation*}
......
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