Reprsentation des systmes dynamiques substitutifs non unimodulaires
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Publication:4437764
DOI10.1017/S0143385702001232zbMath1052.37009OpenAlexW2068598840MaRDI QIDQ4437764
Publication date: 3 December 2003
Published in: Ergodic Theory and Dynamical Systems (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1017/s0143385702001232
maximal equicontinuous factorcoincidence propertyexchange of piecesPisot substitutive dynamical system
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Related Items (18)
Dynamical directions in numeration ⋮ Fractal representation of the attractive lamination of an automorphism of the free group. ⋮ Pure discrete spectrum dynamical system and periodic tiling associated with a substitution ⋮ A Number System with Base −32 ⋮ Unimodular Pisot substitutions and their associated tiles ⋮ Discrepancy Bounds for β $$\boldsymbol{\beta }$$ -adic Halton Sequences ⋮ Fractal tiles associated with shift radix systems ⋮ Rational self-affine tiles ⋮ Conjugacy of unimodular Pisot substitution subshifts to domain exchanges ⋮ The Cech cohomology and the spectrum for 1-dimensional tiling systems ⋮ Overlap coincidence to strong coincidence in substitution tiling dynamics ⋮ S-adic Sequences: A Bridge Between Dynamics, Arithmetic, and Geometry ⋮ The geometry of non-unit Pisot substitutions ⋮ Purely periodic \(\beta \)-expansions in the Pisot non-unit case ⋮ Self-dual tilings with respect to star-duality ⋮ Tilings for Pisot beta numeration ⋮ Non-Unimodularity ⋮ Boundary of central tiles associated with Pisot beta-numeration and purely periodic expansions
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