Pendellosung Fringes in a Finite Crystal

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概要

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• The dynamical theory of electron and X-ray diffraction for a deformed crystal, developed by Takagi, is studied in a finite crystal which includes both the Laue case and the Bragg case by the way on incidence. The integral representations of the crystal wave in a deformed crystal are expressed by the Green functions in a perfect crystal. The diffracted wave in a deformed crystal is given by the sum of the wave field in a perfect crystal and that in a deformed region. The general expressions of the Pendellousung fringes reflected by the interface of the crystal are obtained, and it is shown that there is no essential difference between the Laue case and the Bragg case. The experimental results of reflected Pendellosung fringes by the crystal sides are reported in the X-ray case.

• 一般社団法人日本物理学会の論文
• 1971-10-05

著者

• Uragami Takuyuki

  Institute Of Physics College Of General Education University Of Tokyo:(present Address) Jeol Ltd.

関連論文

• Pendellosung Fringes in a Finite Crystal

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