Combinatorial properties of infinite words associated with cut-and-project sequences
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Publication:558162
DOI10.5802/jtnb.422zbMath1076.68055OpenAlexW2035278265MaRDI QIDQ558162
Edita Pelantová, Louis-Sébastien Guimond, Zuzana Masáková
Publication date: 30 June 2005
Published in: Journal de Théorie des Nombres de Bordeaux (Search for Journal in Brave)
Full work available at URL: http://www.numdam.org/item?id=JTNB_2003__15_3_697_0
Related Items (12)
Computation of \(L_\odot(\beta)\) for some Pisot series in \(\mathbb{F}_q((x^{- 1}))\) ⋮ Factor versus palindromic complexity of uniformly recurrent infinite words ⋮ On the spectra of Pisot-cyclotomic numbers ⋮ Continued fractions and numeration in the Fibonacci base ⋮ Statistical properties and implementation of aperiodic pseudorandom number generators ⋮ Selfdual substitutions in dimension one ⋮ About thin arithmetic discrete planes ⋮ Matrices of 3-iet preserving morphisms ⋮ Description of spectra of quadratic Pisot units ⋮ Lattice bounded distance equivalence for 1D Delone sets with finite local complexity ⋮ Computation of L⊙ in the Tribonacci base ⋮ Local symmetry dynamics in one-dimensional aperiodic lattices: a numerical study
Cites Work
- Rotation encoding and self-similarity phenomenon
- Pacemaker and Farey series
- Densities, minimal distances, and coverings of quasicrystals
- On the complexity of infinite sequences
- Three distance theorems and combinatorics on words
- Substitution rules for aperiodic sequences of the cut and project type
- Représentation géométrique de suites de complexité $2n+1$
- Rank and symbolic complexity
- Sequences with minimal block growth
- Structure of three interval exchange transformations. I: An arithmetic study
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