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This article is cited in 24 scientific papers (total in 24 papers)
METHODOLOGICAL NOTES
Étude on the one-dimensional periodic potential
V. K. Ignatovich Joint Institute for Nuclear Research, Dubna, Moscow region
Abstract:
All the formulas pertinent to dynamic diffraction in either the Bragg geometry or the Laue geometry are derived for an arbitrary one-dimensional periodic potential for which the reflection amplitude $(r)$ and the transmission amplitude $(t)$ for a single period are known. These formulas are derived by strictly algebraic methods. The diffraction of neutrons by monatomic and diatomic ideal single crystals is analyzed as an example. A general relation between the phases of the reflection and transmission amplitudes is proved by a gedanken experiment for an arbitrary nonabsorbing potential barrier.
Citation:
V. K. Ignatovich, “Étude on the one-dimensional periodic potential”, UFN, 150:1 (1986), 145–158; Phys. Usp., 29:9 (1986), 880–887
Linking options:
https://www.mathnet.ru/eng/ufn8168 https://www.mathnet.ru/eng/ufn/v150/i1/p145
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