- Timestamp:
- Jun 12, 2018 5:45:15 AM (6 years ago)
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- d7af1c6
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doc/guide/sesans/sans_to_sesans.rst
re46dde6 r02e3c54 52 52 .. math:: G(\delta) \approx 53 53 \sum_{n=0} 2 \pi \frac{d \Sigma}{d \Omega} (q_n) 54 \int_{q_ n}^{q_{n+1}} J_0(Q \delta) Q dQ54 \int_{q_{n-1}}^{q_n} J_0(Q \delta) Q dQ 55 55 = 56 56 \sum_{n=0} \frac{2 \pi}{\delta} \frac{d \Sigma}{d \Omega} (q_n) 57 (q_ {n+1}J_1(q_{n+1} \delta) - q_{n}J_1(q_{n} \delta))\!,57 (q_n J_1(q_n \delta) - q_{n-1}J_1(q_{n-1} \delta))\!, 58 58 59 59 Assume that vectors :math:`q_n` and :math:`I_n` represent the q points … … 67 67 68 68 .. math:: H_{nm} = \frac{2 \pi}{\delta_m} 69 (q_ {n+1} J_1(q_{n+1} \delta_m) - q_n J_1(q_n\delta_m))69 (q_n J_1(q_n \delta_m) - q_{n-1} J_1(q_{n-1} \delta_m))
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