A note on coincidence isometries of modules in Euclidean space.
Zeitschrift für Kristallographie, 224(7) pp. 341–344.
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.
|Project Funding Details:
|Funded Project Name||Project ID||Funding Body|
|Combinatorics of Sequences and Tilings and its Applications||EP/D058465/1||EPSRC|
||grain boundaries; quasicrystals; coincidence isometry; module; reflection
||Mathematics, Computing and Technology > Mathematics and Statistics
||22 Sep 2010 15:15
||24 Mar 2014 13:54
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