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001     875056
005     20250923202118.0
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|a 10.1107/S2053273320002065
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024 7 _ |2 ISSN
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024 7 _ |2 ISSN
|a 1600-5724
024 7 _ |2 ISSN
|a 1600-8596
024 7 _ |2 ISSN
|a 2053-2733
024 7 _ |2 Handle
|a 2128/25050
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245 _ _ |a Multiple Bragg reflection by a thick mosaic crystal. II. Simplified transport equation solved on a grid
260 _ _ |a Oxford [u.a.]
|b Blackwell
|c 2020
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520 _ _ |a The generalized Darwin–Hamilton equations [Wuttke (2014). Acta Cryst. A70, 429–440] describe multiple Bragg reflection from a thick, ideally imperfect crystal. These equations are simplified by making full use of energy conservation, and it is demonstrated that the conventional two-ray Darwin–Hamilton equations are obtained as a first-order approximation. Then an efficient numeric solution method is presented, based on a transfer matrix for discretized directional distribution functions and on spectral collocation in the depth coordinate. Example solutions illustrate the orientational spread of multiply reflected rays and the distortion of rocking curves, especially if the detector only covers a finite solid angle.
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|a Li, Yun Yvonna
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700 1 _ |0 P:(DE-Juel1)131044
|a Wuttke, Joachim
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773 _ _ |0 PERI:(DE-600)2020844-3
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|g Vol. 76, no. 3
|n 3
|p 376-389
|t Acta crystallographica / A Foundations and advances Section A
|v 76
|x 2053-2733
|y 2020
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