Enhui Shi

activity

20142025

most citedPeriodic points for amenable group actions on uniquely arcwise connected continua

2 citations · 11 across the 33 of their papers we have counts for

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Showing 2018 · math.DSShow all

4 papers · 2 filters

math.DS2018★ 1 cited

Topological conjugation classes of tightly transitive subgroups of $Homeo_{+} (S^{1})$

Enhui Shi, Hui Xu

Let $Homeo_{+} (S^{1})$ denote the group of orientation preserving homeomorphisms of the circle $S^{1}$ . A subgroup $G$ of $Homeo_{+} (S^{1})$ is t…

math.DS2018

Equicontinuity of minimal sets for amenable group actions on dendrites

Enhui Shi, Xiangdong Ye

In this note, we show that if $G$ is an amenable group acting on a dendrite $X$ , then the restriction of $G$ to any minimal set $K$ is equicontinuous, and $K$ is either finite or h…

math.DS2018

Strongly Independent Matrices and Applications on the Rigidity of $A$ -Invariant Measures on $n$ -Torus

Huichi Huang, Enhui Shi, Hui Xu

We introduce the notion of strongly independent matrices and show the existence of strongly independent matrices in $G L (n, Z)$ over $Z^{n} ∖ {0}$ when $2 n + 1$ …

math.DS2018

Sensitive open map semigroups on Peano continua having a free arc

Suhua Wang, Enhui Shi, Pingping Dong

Let $X$ be a Peano continuum having a free arc and let $C^{0} (X)$ be the semigroup of continuous self-maps of $X$ . A subsemigroup $F \subset C^{0} (X)$ is said to be sensitive, if there…

Topological conjugation classes of tightly transitive subgroups of Homeo+​(S1)

Equicontinuity of minimal sets for amenable group actions on dendrites

Strongly Independent Matrices and Applications on the Rigidity of A-Invariant Measures on n-Torus

Sensitive open map semigroups on Peano continua having a free arc

Topological conjugation classes of tightly transitive subgroups of $Homeo_{+} (S^{1})$

Strongly Independent Matrices and Applications on the Rigidity of $A$ -Invariant Measures on $n$ -Torus