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A note on coincidence isometries of modules in Euclidean space
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Christian Huck
Published/Copyright:
September 25, 2009
Abstract
It is shown that the coincidence isometries of certain modules in Euclidean n-space can be decomposed into a product of at most n coincidence reflections defined by non-zero module elements. This generalizes previous results obtained for lattices to situations that are relevant in quasicrystallography.
Published Online: 2009-09-25
Published in Print: 2009-07
© by Oldenbourg Wissenschaftsverlag, München, Germany
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Keywords for this article
Grain boundaries;
Quasicrystals;
Coincidence isometry;
Module;
Reflection
Articles in the same Issue
- Structure determination without Fourier inversion. Part IV: Using quasi-normalized data
- A note on coincidence isometries of modules in Euclidean space
- The crystal structure of CaIrO3 post-perovskite revisited
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- The crystal structures and the disorder behaviour of NO[SbCl6] and NO[TaCl6]
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