Chao Wang

activity

20122016

most citedExtending finite group actions on surfaces over

S^{3}

6 citations · 6 across the 3 of their papers we have counts for

collaborators

4 papers

math.GT2016

The most symmetric surfaces in the 3-torus

Sheng Bai, Vanessa Robins, Chao Wang +1

Suppose an orientation preserving action of a finite group $G$ on the closed surface $Σ_{g}$ of genus $g > 1$ extends over the 3-torus $T^{3}$ for some embedding $Σ_{g} \subset T^{3}$ . Then $…

math.GT2015

Alternating Heegaard diagrams and Williams solenoid attractors in 3--manifolds

Chao Wang, Yimu Zhang

We find all Heegaard diagrams with the property "alternating" or "weakly alternating" on a genus two orientable closed surface. Using these diagrams we give infinitely many genus t…

math.GT2013

Embedding periodic maps on surfaces into those on $S^{3}$

Yu Guo, Chao Wang, Shicheng Wang +1

Call a periodic map $h$ on the closed orientable surface $Σ_{g}$ extendable if $h$ extends to a periodic map over the pair $(S^{3}, Σ_{g})$ for possible embeddings $e : Σ_{g} \to S^{3}$ . We de…

math.GT2012★ 6 cited

Extending finite group actions on surfaces over $S^{3}$

Chao Wang, Shicheng Wang, Yimu Zhang +1

Let $O E_{g}$ (resp. $C E_{g}$ and $A E_{g}$ ) and resp. $O E_{g}^{o}$ be the maximum order of finite (resp. cyclic and abelian) groups $G$ acting on the closed orientable surfaces $Σ_{g}$ which ex…

The most symmetric surfaces in the 3-torus

Alternating Heegaard diagrams and Williams solenoid attractors in 3--manifolds

Embedding periodic maps on surfaces into those on S3

Extending finite group actions on surfaces over S3

Embedding periodic maps on surfaces into those on $S^{3}$

Extending finite group actions on surfaces over $S^{3}$