
Dynamical theory of electron diffraction for a finite polyhedral crystal. I
Author(s) -
Kato N.,
Uyeda R.
Publication year - 1951
Publication title -
acta crystallographica
Language(s) - English
Resource type - Journals
ISSN - 0365-110X
DOI - 10.1107/s0365110x51000763
Subject(s) - electron diffraction , diffraction , crystal (programming language) , wedge (geometry) , electron , physics , multiplet , condensed matter physics , quantum mechanics , optics , computer science , programming language , spectral line
The multiplet structure of Debye-Scherrer rings and the splitting of Laue spots were observed recently in electron diffraction by several authors (Sturkey & Frevel, 1945; Hillier & Baker, 1945; Honjo, 1947; Cowley & Rees, 1947; Sturkey, 1948). Although these phenomena were explained by the refraction of the electron beam on the surface of micro-crystals of polyhedral shape, it may require the dynamical theory of diffraction to understand them completely. The general formulation of the theory for a finite crystal, however, is very difficult (Ekstein, 1942). One of us (Kate, 1949) previously extended Bethe's theory of electron diffraction (Bathe, 1928) to the case of a wedge-shaped crystal with an infinite lateral extension, and discussed the refraction effects. We recently tried to extend the theory further to a finite crystal of polyhedral shape. In the present note we give a summary of our results.
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