Crossref journal-article
The Royal Society
Philosophical Transactions of the Royal Society of London. Series A, Mathematical and Physical Sciences (175)
Abstract

The dynamical theory of electron diffraction is applied to the interpretation of electron microscopic images of moire patterns. Two cases often observed are treated. One is the case where two plate-shaped crystals are superposed closely without a vacuum layer between them and another is the case where two crystals are superposed with a vacuum layer between them. Resolved lattice images of two superposed crystals are also interpreted. The intensity profiles of the images vary with the thicknesses of the crystals and vacuum layer and with the deviation from the Bragg angle. The shifts of the fringes and anomalies of the contrast which are expected from the present theory were observed in the electron microscopic images of moire patterns of cupric sulphide, palladiumgold and platinum-phthalocyanine. The relation between moiré patterns and crystal structure is also discussed.

Bibliography

Dynamical theory of electron diffraction for the electron microscopic image of crystal lattices II. Image of superposed crystals (moiré pattern). (1961). Philosophical Transactions of the Royal Society of London. Series A, Mathematical and Physical Sciences, 253(1033), 490–516.

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Dates
Type When
Created 18 years, 8 months ago (Dec. 18, 2006, 6:49 p.m.)
Deposited 4 years, 6 months ago (Feb. 18, 2021, 5:35 p.m.)
Indexed 2 months ago (June 25, 2025, 10:26 p.m.)
Issued 64 years, 1 month ago (July 6, 1961)
Published 64 years, 1 month ago (July 6, 1961)
Published Online 28 years, 8 months ago (Jan. 1, 1997)
Published Print 64 years, 1 month ago (July 6, 1961)
Funders 0

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@article{1961, volume={253}, ISSN={2054-0272}, url={http://dx.doi.org/10.1098/rsta.1961.0007}, DOI={10.1098/rsta.1961.0007}, number={1033}, journal={Philosophical Transactions of the Royal Society of London. Series A, Mathematical and Physical Sciences}, publisher={The Royal Society}, year={1961}, month=jul, pages={490–516} }