On the Classification of Local Disorder in Globally Regular Spatial Patterns
It is shown in terms of simple examples how local perturbations of a globally regular spatial pattern can be classified by associating in a canonical way to each local perturbation an element of the symmetry group of the unperturbed pattern. Various applications towards the existence and compatibility of various combinations of local irregularities are discussed.
KeywordsEuclidean Plane Opposite Edge Local Perturbation Oriented Edge Hexagonal Pattern
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