On finite symmetry groups of some models of three-dimensional quasicrystals

Author:

Artamonov V. A.,Sánchez S.

Publisher

Pleiades Publishing Ltd

Subject

General Mathematics

Reference20 articles.

1. Artamonov V. A., “On symmetries of quasicrystals,” in: Algebraic Structures and Their Representations, Amer. Math. Soc., Providence, RI, 2005, pp. 175–188 (Contemp. Math.; V. 376.).

2. Artamonov V. A. and Slovokhotov Yu. L., Groups and Their Applications in Physics, Chemistry, and Crystallography [in Russian], Akademiya, Moscow (2005).

3. Hermisson J., Richard Ch., and Baake M., “A guide to the symmetry structure of quasiperiodic tiling classes,” J. Phys. I France, 7, 1003–1018 (1997).

4. Baake M., Hermisson J., and Pleasants A. B., “The torus parametrization of quasiperiodic LI-classes,” J. Phys. A, 30, 3029–3056 (1997).

5. Moody R. V., “Model sets: a survey,” in: Quasicrystals to More Complex Systems, Les Houches, 1998 (F. Alex and J.-P. Gazeau, eds.), Centre de Physique des Houches, Springer-Verlag, Berlin, 2000, 13, pp. 145–166 (arXiv:math.MG/0002020 v1).

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1. The Construction of Nonlinear Elasticity Tensors for Crystals and Quasicrystals;International Journal of Applied Mechanics;2017-09

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