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20242026
most citedErgodic measures in minimal group actions with finite topological sequence entropy

1 citations · 1 across the 9 of their papers we have counts for

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11 papers

math.CO2026

A Uniform Product-Difference Theorem for Dense Subsets of

Sayan Goswami, Chunlin Liu

We establish a uniform product-difference theorem for dense subsets of , which gives an affirmative answer to Problem~2 of Fish and, as consequences, to both parts of…

math.DS2026

Joint Point-Distality and structure theory for commuting actions

Eli Glasner, Chunlin Liu

Let and act commutatively and minimally on a compact metrizable space . We prove that if the two subactions are point-distal, equivalently HPI, then the action generated…

math.DS2026

Conditional Topomorphic Degree and Multivariate Mean Equicontinuity for Minimal Amenable Group Actions

Chunlin Liu

Let be a countably infinite discrete amenable group acting minimally on a compact metric space , and let be the maximal equicontinuous factor map. W…

math.DS2026

Li--Yorke Chaos Along Any Infinite Sequence: Relative Mixing, Sofic and Rokhlin Entropy

Chunlin Liu

Let be a countably infinite discrete group and let be a nontrivial relatively mixing extension, where is a compact metrizable -space. We prove that…

math.DS2026

The maximal mean equicontinuous factor via regional mean sensitivity

Till Hauser, Chunlin Liu

For actions of amenable groups, mean equicontinuity-a natural relaxation of equicontinuity obtained by averaging metrics along orbits-is well known to yield a maximal mean equicont…

math.OA2026

Rigidity of Generalized Furstenberg Boundaries and Applications to Intermediate Crossed Products

Tattwamasi Amrutam, Chunlin Liu

We develop a relative boundary theory for actions of discrete groups on compact spaces and use it to derive rigidity results for reduced crossed products. For a discrete group