Titlebook: Coverings of Discrete Quasiperiodic Sets; Theory and Applicati Peter Kramer,Zorka Papadopolos Book 2003 Springer-Verlag Berlin Heidelberg 2

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Covering of Discrete Quasiperiodic Sets: Concepts and Theory,al packings to spaces of dimension . > 3. Conway and Sloane, in [.] pp. 11–12, list references for applications of sphere packings in geometry and number theory, in digital communication, in chemistry and physics, in numerical approximations, and in superstring theory in mathematical physics. . are,

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The Efficiency of Delone Coverings of the Canonical Tilings ,, and ,, ,the root lattices .4 and .6, respectively [.]. The projection from the “high-dimensional lattice” . onto the space of a quasiperiodic tiling, called “parallel space” and denoted by ., is defined by the representations of noncrystallographic groups [.]. We consider a canonical quasiperiodic tiling .

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