The topological Rohlin property and topological entropy

DOI10.1353/ajm.2001.0039zbMath1012.54042OpenAlexW2091034862MaRDI QIDQ2772969

Benjamin Weiss, Shmuel Glasner

Publication date: 3 September 2002

Published in: American Journal of Mathematics (Search for Journal in Brave)

Full work available at URL: http://muse.jhu.edu/journals/american_journal_of_mathematics/toc/ajm123.6.html

zbMATH Keywords

topological entropyCantor setsHilbert cubeRohlin property

Mathematics Subject Classification ID

Related Items (25)

Rohlin properties for $\mathbb{Z}^{d}$ actions on the Cantor set ⋮ On -genericity of distributional chaos ⋮ Naive entropy of dynamical systems ⋮ Generically infinite entropy in a simple AF algebra ⋮ Viterbo conjecture for Zoll symmetric spaces ⋮ Infinite entropy is generic in Hölder and Sobolev spaces ⋮ Generically there is but one self homeomorphism of the Cantor set ⋮ Conjugacy in the Cantor set automorphism group ⋮ Graph theoretic structure of maps of the Cantor space ⋮ Generic dynamics on compact metric spaces ⋮ Topological stability and shadowing of zero-dimensional dynamical systems ⋮ Openly Haar null sets and conjugacy in Polish groups ⋮ Genericity of infinite entropy for maps with low regularity ⋮ Homomorphism reductions on Polish groups ⋮ Good measures on Cantor space ⋮ Chaos among self-maps of the Cantor space ⋮ Smooth automorphisms and path-connectedness in Borel dynamics ⋮ The action spectrum and \(C^0\) symplectic topology ⋮ A topological version of the Bergman property ⋮ On the dynamics of induced maps on the space of probability measures ⋮ Barcodes and area-preserving homeomorphisms ⋮ On the dynamics of generic maps on the Cantor set ⋮ Mapping class groups with the Rokhlin property ⋮ Dynamical entropy in Banach spaces ⋮ Turbulence, amalgamation, and generic automorphisms of homogeneous structures

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