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Figure 1
The geometry of CBXD. (a) A crystal is placed in the beam focused by an X-ray lens (here, a pair of MLLs) and the diffraction pattern is recorded on a plane pixel array detector. (b) Of all rays provided by the lens, only those that satisfy the diffracting condition for an RLP Mathematical equation will reflect. A ray originating from an angle Mathematical equation to the optical axis maps to a position Mathematical equation on a crystal defocused by Mathematical equation. (c) A volume in reciprocal space (blue shading) is formed by Ewald spheres rotated over a range of Mathematical equation wavevectors as supplied by the lens. Any Mathematical equation within this volume will produce a reflection, Mathematical equation. (d) The diffraction condition for Mathematical equation is satisfied for all wavevectors that lie on a Kossel circle Mathematical equation (shown in orange) in a plane perpendicular to and bisecting Mathematical equation. A Bragg streak and a deficiency line are generated if Mathematical equation passes through the lens aperture. (e) The deficiency line (in the projected lens pupil) and Bragg streak are approximately parallel on the detector and separated by an angle Mathematical equation. (f) Crystal diffraction for a given incident ray path is found by integrating over all paths Mathematical equation for all possible scattering locations s0 along the incident path, assuming single scattering.

Journal logoJOURNAL OF
APPLIED
CRYSTALLOGRAPHY
ISSN: 1600-5767
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