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• W2963164260 abstract "Linearly repetitive cut and project sets are mathematical models for perfectly ordered quasicrystals. In a previous paper we presented a characterization of linearly repetitive cut and project sets. In this paper we extend the classical definition of linear repetitivity to try to discover whether or not there is a natural class of cut and project sets which are models for quasicrystals which are better than `perfectly ordered'. In the positive direction, we demonstrate an uncountable collection of such sets (in fact, a collection with large Hausdorff dimension) for every choice of dimension of the physical space. On the other hand, we show that, for many natural versions of the problems under consideration, the existence of these sets turns out to be equivalent to the negation of a well-known open problem in Diophantine approximation, the Littlewood conjecture." @default.
• W2963164260 created "2019-07-30" @default.
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• W2963164260 date "2018-02-08" @default.
• W2963164260 modified "2023-10-17" @default.
• W2963164260 title "Perfectly ordered quasicrystals and the Littlewood conjecture" @default.
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• W2963164260 doi "https://doi.org/10.1090/tran/7136" @default.
• W2963164260 hasPublicationYear "2018" @default.
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