Topological full groups of minimal subshifts and the classification problem for finitely generated complete groups
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Publication:1733172
DOI10.4171/GGD/489zbMath1418.37020OpenAlexW2898848720MaRDI QIDQ1733172
Publication date: 21 March 2019
Published in: Groups, Geometry, and Dynamics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.4171/ggd/489
Descriptive set theory (03E15) Dynamical systems involving transformations and group actions with special properties (minimality, distality, proximality, expansivity, etc.) (37B05)
Cites Work
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- Isomorphism of subshifts is a universal countable Borel equivalence relation
- On the complexity of the isomorphism relation for finitely generated groups
- Full groups of Cantor minimal systems
- Toeplitz subshift whose automorphism group is not finitely generated
- On algebraic properties of topological full groups
- SOME REMARKS ON TOPOLOGICAL FULL GROUPS OF CANTOR MINIMAL SYSTEMS
- DEGREES OF GROWTH OF FINITELY GENERATED GROUPS, AND THE THEORY OF INVARIANT MEANS
- Toeplitz minimal flows which are not uniquely ergodic
- A Glimm-Effros Dichotomy for Borel Equivalence Relations
- The Structure of Hyperfinite Borel Equivalence Relations
- Strictly ergodic Toeplitz flows with positive entropies and trivial centralizers
- Ordered K-theoryand minimal symbolic dynamical systems
- COUNTABLE BOREL EQUIVALENCE RELATIONS
- ORDERED BRATTELI DIAGRAMS, DIMENSION GROUPS AND TOPOLOGICAL DYNAMICS
- Bratteli–Vershik models for Cantor minimal systems: applications to Toeplitz flows
- A criterion for Toeplitz flows to be topologically isomorphic and applications
- Full groups, flip conjugacy, and orbit equivalence of Cantor minimal systems
- TOPOLOGICAL FULL GROUPS OF MINIMAL SUBSHIFTS AND JUST-INFINITE GROUPS
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