activity
20152022
most citedDeformations on symbolic Cantor sets and ultrametric spaces

2 citations · 4 across the 13 of their papers we have counts for

collaborators

15 papers

math.GT2022

Boundary rigidity of Gromov hyperbolic spaces

Hao Liang, Qingshan Zhou

We introduce the concept of boundary rigidity for Gromov hyperbolic spaces. We show that a proper geodesic Gromov hyperbolic space with a pole is boundary rigid if and only if its…

math.CV2022

Gromov hyperbolicity in the free quasiworld. I

Qingshan Zhou, Saminathan Ponnusamy

With the aid of a Gromov hyperbolic characterization of uniform domains, we first give an affirmative answer to an open question arisen by Väisälä under weaker assumption. Next, we…

math.CV2022

A note on -bilipschitz mappings in quasiconvex metric spaces

Tiantian Guan, Saminathan Ponnusamy, Qingshan Zhou

This paper focuses on properties of \partial-biLipschitz mappings which were recently introduced by Bulter. We establish several characterizations for the class of \partial-biLipsc…

math.MG2022

Some remarks on the Gehring-Hayman theorem

Sari Rogovin, Hyogo Shibahara, Qingshan Zhou

In this paper we provide new characterizations of the Gehring-Hayman theorem from the point of view of Gromov boundary and uniformity. We also determine the critical exponents for…

math.CV2021

Pommerenke's theorem on Gromov hyperbolic domains

Qingshan Zhou, Antti Rasila, Tiantian Guan

We establish a version of a classical theorem of Pommerenke, which is a diameter version of the Gehring-Hayman inequality on Gromov hyperbolic domains of . Two applic…

math.CV2020

A note on Väisälä's problem concerning free quasiconformal mappings

Qingshan Zhou, Yaxiang Li, Antti Rasila

In this paper, we provide partial solutions to a problem raised by Väisälä on local properties of free quasiconformal mappings. In particular, we show that a locally free quasiconf…