Pages that link to "Item:Q3509953"
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The following pages link to Finite-rank Bratteli–Vershik diagrams are expansive (Q3509953):
Displaying 29 items.
- Finite simple labeled graph \(C^\ast\)-algebras of Cantor minimal subshifts (Q321786) (← links)
- The complexity of topological conjugacy of pointed Cantor minimal systems (Q527327) (← links)
- \(S\)-adic conjecture and Bratteli diagrams (Q694692) (← links)
- Dynamics in dimension zero A survey (Q1660990) (← links)
- Self-induced systems (Q1661526) (← links)
- Convex subshifts, separated Bratteli diagrams, and ideal structure of tame separated graph algebras (Q1705467) (← links)
- Bratteli-Vershik models and graph covering models (Q2173720) (← links)
- Shifts of finite type as fundamental objects in the theory of shadowing (Q2187246) (← links)
- Shape of matchbox manifolds (Q2252939) (← links)
- Exact number of ergodic invariant measures for Bratteli diagrams (Q2325959) (← links)
- Invariant measures for non-primitive tiling substitutions (Q2342982) (← links)
- Zero-dimensional almost 1-1 extensions of odometers from graph coverings (Q2630441) (← links)
- Realizing semicomputable simplices by computable dynamical systems (Q2676461) (← links)
- Finite rank Bratteli diagrams: structure of invariant measures (Q2838078) (← links)
- Periodic codings of Bratteli-Vershik systems (Q3299390) (← links)
- NON-HOMEOMORPHIC TOPOLOGICAL RANK AND EXPANSIVENESS (Q3455796) (← links)
- Dynamical properties of some adic systems with arbitrary orderings (Q4600276) (← links)
- Rank 2 proximal Cantor systems are residually scrambled (Q4641468) (← links)
- TOPOLOGICAL RANK DOES NOT INCREASE BY NATURAL EXTENSION OF CANTOR MINIMALS (Q4642751) (← links)
- On the automorphism group of minimal -adic subshifts of finite alphabet rank (Q5095130) (← links)
- On topological rank of factors of Cantor minimal systems (Q5095133) (← links)
- Recognizability for sequences of morphisms (Q5235114) (← links)
- Finite-rank Bratteli–Vershik homeomorphisms are expansive (Q5351795) (← links)
- Interplay between finite topological rank minimal Cantor systems, 𝒮-adic subshifts and their complexity (Q5857747) (← links)
- Symbolic factors of -adic subshifts of finite alphabet rank (Q5889842) (← links)
- Homomorphisms between multidimensional constant-shape substitutions (Q6062663) (← links)
- Dynamical properties of minimal Ferenczi subshifts (Q6068431) (← links)
- On finite spacer rank for words and subshifts (Q6598511) (← links)
- Flow views and infinite interval exchange transformations for recognizable substitutions (Q6634398) (← links)
