most citedThe minimal dimension of a sphere with an equivariant embedding of the bouquet of circles is

2 citations · 2 across the 7 of their papers we have counts for

collaborators

8 papers

math.GT2025

Equivariant embeddings of Riemann surfaces in Euclidean spaces with minimal dimensions

Chao Wang, Zhongzi Wang

Let be a closed Riemann surface of genus . Let be a finite subgroup of the automorphism group of . It is well known that there exists a smooth -equivariant emb…

math.GT2025

Thurston spine in a Teichmüller curve

Yue Gao, Zhongzi Wang

To study the Thurston spine , we construct a Teichmüller curve . Then we characterize . More…

math.GT2025

Asymptotics of shortest filling closed multi-geodesics

Yue Gao, Zhongzi Wang, Yunhui Wu

In this paper, we investigate the asymptotics of shortest filling closed multi-geodesics of closed hyperbolic surfaces as systole or as genus . We first show th…

math.GT2025

Shortest filling geodesics on hyperbolic surfaces

Yue Gao, Jiajun Wang, Zhongzi Wang

In this paper, we obtain the minimal length of a filling (multi-)geodesic on a genus hyperbolic surface in the moduli space of hyperbolic surfaces and show that it is realized…

math.GT2025

-injective bounding and application to 3- and 4-manifolds

Jianfeng Lin, Zhongzi Wang

Suppose a closed oriented -manifold bounds an oriented -manifold. It is known that -injectively bounds an oriented -manifold . We prove that $π_1(W…

math.GT2025

Maps between circle bundles: Fiber-preserving, Finiteness and Realization of mapping degree sets

Christoforos Neofytidis, Hongbin Sun, Ye Tian +2

Let be an oriented circle bundle over a closed oriented aspherical -manifold with Euler class , . We prove the following: (i) If e…