activity
20172024
most citedA Heintze-Karcher type inequality in hyperbolic space

5 citations · 19 across the 9 of their papers we have counts for

collaborators

9 papers

math.DG2024★ 1 cited

Volume preserving nonhomogeneous Gauss curvature flow in hyperbolic space

Yong Wei, Bo Yang, Tailong Zhou

We consider the volume preserving flow of smooth, closed and convex hypersurfaces in the hyperbolic space with speed given by a general nonhomogeneous function o…

math.DG2023

Stability of Alexandrov-Fenchel Type Inequalities for Nearly Spherical Sets in Space Forms

Rong Zhou, Tailong Zhou

In this paper, we first derive a quantitative quermassintegral inequality for nearly spherical sets in and , which is a generalization of the q…

math.DG2023★ 5 cited

A Heintze-Karcher type inequality in hyperbolic space

Yingxiang Hu, Yong Wei, Tailong Zhou

In this paper, we prove a new Heintze-Karcher type inequality for shifted mean convex hypersurfaces in hyperbolic space. As applications, we prove an Alexandrov type theorem for cl…

math.DG2023

Anisotropic weighted isoperimetric inequalities for star-shaped and -mean convex hypersurface

Rong Zhou, Tailong Zhou

We prove two anisotropic type weighted geometric inequalities that hold for star-shaped and -mean convex hypersurfaces in . These inequalities involve the anis…

math.DG2022

Volume preserving Gauss curvature flow of convex hypersurfaces in the hyperbolic space

Yong Wei, Bo Yang, Tailong Zhou

We consider the volume preserving flow of smooth, closed and convex hypersurfaces in the hyperbolic space with the speed given by arbitrary positive po…

math.DG2022★ 4 cited

On the mean curvature type flow for convex capillary hypersurfaces in the ball

Yingxiang Hu, Yong Wei, Bo Yang +1

In this paper, we study the mean curvature type flow for hypersurfaces in the unit Euclidean ball with capillary boundary, which was introduced by Wang-Xia and Wang-Weng. We show t…

math.DG2020★ 4 cited

Shifted inverse curvature flows in hyperbolic space

Xianfeng Wang, Yong Wei, Tailong Zhou

We introduce the shifted inverse curvature flow in hyperbolic space. This is a family of hypersurfaces in hyperbolic space expanding by with positive power for a smoot…

math.DG2019★ 3 cited

Contraction of surfaces in hyperbolic space and in sphere

Yingxiang Hu, Haizhong Li, Yong Wei +1

In this paper, we consider the contracting curvature flow of smooth closed surfaces in -dimensional hyperbolic space and in -dimensional sphere. In the hyperbolic case, we sh…

math.DG2017★ 2 cited

A Penrose type inequaltiy for graphs over Reissner-Nordström-anti-deSitter manifold

Daguang Chen, Haizhong Li, Tailong Zhou

In this paper, we use the inverse mean curvature flow to establish an optimal Minkowski type inquality, weighted Alexandrov-Fenchel inequality for the mean convex star shaped hyper…