1974
DOI: 10.1107/s056773947400043x
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Coincidence-site lattices and complete pattern-shift in cubic crystals

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Cited by 463 publications
(227 citation statements)
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References 10 publications
(12 reference statements)
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“…The misorientation between two grains is defined as a rotation transformation between the two Cartesian coordinate systems attached to the native crystallographic systems of the neighboring grains so it is deduced from the orientation matrices. The coincidence site lattice theory (CSL-theory) describes the misorientation of the neighboring grains for special low energy arrangements (Grimmer et al, 1974) but does not specify the orientation of the boundary plane between them.…”
Section: Introductionmentioning
confidence: 99%
“…The misorientation between two grains is defined as a rotation transformation between the two Cartesian coordinate systems attached to the native crystallographic systems of the neighboring grains so it is deduced from the orientation matrices. The coincidence site lattice theory (CSL-theory) describes the misorientation of the neighboring grains for special low energy arrangements (Grimmer et al, 1974) but does not specify the orientation of the boundary plane between them.…”
Section: Introductionmentioning
confidence: 99%
“…Within the CuðIn; GaÞSe 2 thin film in the ZnO=CdS=CuðIn; GaÞSe 2 =Mo glass stack studied for the present work, AE3 [16] TBs and non-AE3 GBs, which will be termed random in the following, were identified in HR-STEM images. By means of spatially resolved EELS measurements, the elemental occupations of the individual atomic columns were determined.…”
mentioning
confidence: 99%
“…When good matching correspondence holds only between partial points within a cluster, a secondary preferred state (coincidence coherent state) may be developed from a 2D GMS cluster. 25 As explained in the CSL/DSC theory, 30,32 the Burgers vectors of the secondary dislocations between intimate GMS clusters must be from a DSC lattice (here DSC is a term for complete pattern shift as suggested by Bollmann 30 ). When the good matching criterion of 25%|b s | is used, adjacent GMS clusters will meet if the DSC vector for the dislocations between the clusters is smaller than |b s |/4.…”
Section: Integrated Frameworkmentioning
confidence: 99%