Direct Renormalizations of the One-Dimensional Torus

Author:

Manuylov N. N.

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,General Mathematics,Statistics and Probability

Reference5 articles.

1. V. G. Zhuravlev, “One-dimensional Fibonacci tilings and derivatives of two-colour rotations of a circle,” Max-Plank-Inst. Math., Preprint No. 59 (2004).

2. Hyeong-Chai Jeong, Eunsang Kim, and Chang-Yeong Lee, “Noncommutative torus from Fibonacci chains via foliation,” J. Phys. A, 34, No. 31, 1–19 (2001).

3. N. N. Manuylov, “Self-similarity of some sequences of points on a circle,” Zap. Nauchn. Semin. POMI, 302, 81–95 (2003).

4. N. N. Manuylov, “Recurrent self-similar tilings,” Chebyshev Sb., 4, No. 2, 87–90 (2003).

5. N. N. Manuylov and A. V. Shutov, “A global order of a circle tiling,” in: Youth. Education. Economics, Yaroslavl' (2004), pp. 101–103.

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