Trigonometric integrals over one-dimensional quasilattices of arbitrary codimension

Author:

Shutov A. V.

Publisher

Pleiades Publishing Ltd

Subject

General Mathematics

Reference24 articles.

1. C. Janot, Quasicrystals: A Primer (Clarendon Press, Oxford, 1994).

2. V. V. Krasil’shchikov and A. V. Shutov, “One-dimensional quasicrystals: Approximation by periodic structures and enclosure of lattices,” in Newest Problems of Field Theory (Izd. Kazansk. Univ., Kazan, 2006), Vol. 5, pp. 145–154 [in Russian].

3. V. V. Krasil’shchikov and A. V. Shutov, “Several problems of enclosure of lattices in one-dimensional quasiperiodic tilings,” Vestnik Samara Gos. Univ., Estestvennonauch. Ser., No. 7 57, 84–91 (2007).

4. V. V. Krasil’shchikov and A. V. Shutov, “One-dimensional quasiperiodic tilings admitting progressions enclosure,” Izv. Vyssh. Uchebn. Zaved. Mat., No. 7, 3–9 (2009) [Russian Math. (Iz. VUZ) 53 7, 1–6 (2009)].

5. V. V. Krasil’shchikov and A. V. Shutov, “Distribution of points of one-dimensional quasilattices with respect to a variable module,” Izv. Vyssh. Uchebn. Zaved. Mat., No. 3, 17–23 (2012) [Russian Math. (Iz. VUZ) 56 3, 14–19 (2012)].

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