Minimal symbolic flows having minimal block growth

DOI10.1007/BF01780578zbMath0306.54056MaRDI QIDQ4062362

Michael E. Paul

Publication date: 1975

Published in: Mathematical Systems Theory (Search for Journal in Brave)

Mathematics Subject Classification ID

Related Items (19)

Transcendence of Sturmian or morphic continued fractions ⋮ A unique ergodicity of minimal symbolic flows with linear block growth ⋮ The linking homomorphism of one-dimensional minimal sets ⋮ Subsystems of transitive subshifts with linear complexity ⋮ Zero-measure Cantor spectrum for Schrödinger operators with low-complexity potentials ⋮ On extended boundary sequences of morphic and Sturmian words ⋮ Combinatoire de mots récurrents de complexitén+2 ⋮ Sequences with minimal block growth II ⋮ Quasi-Sturmian colorings on regular trees ⋮ Words whose complexity satisfies lim \(\frac{p(n)}{n} = 1\). ⋮ Factor complexity of \(S\)-adic words generated by the Arnoux-Rauzy-Poincaré algorithm ⋮ On the minimal complexity of infinite words ⋮ The scenery flow for geometric structures on the torus: The linear setting ⋮ On the complexity function for sequences which are not uniformly recurrent ⋮ On the Lévy constants of Sturmian continued fractions ⋮ Uniform spectral properties of one-dimensional quasicrystals. IV. Quasi-Sturmian potentials ⋮ The complexity of functions on lattices ⋮ Generalized Beatty sequences and complementary triples ⋮ On low-complexity bi-infinite words and their factors

Cites Work

• Homomorphisms of Transformation Groups
• Endomorphisms and automorphisms of the shift dynamical system
• Sequences with minimal block growth
• Sturmian Minimal Sets

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