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20222026
most citedClassification of solutions for the planar isotropic dual Minkowski problem

4 citations · 7 across the 10 of their papers we have counts for

collaborators

10 papers

math.DG2026

Sharp -Capacity Estimates via Quermassintegrals in Hyperbolic Space

Xiaoshang Jin, Yao Wan, Jie Xiao

This paper establishes sharp upper bounds for -capacities in the hyperbolic space through hyperbolic quermassintegrals and effective c…

math.DG2026

Weinstock inequality in hyperbolic space II

Pingxin Gu, Haizhong Li, Yao Wan

In this paper, we establish the Weinstock inequality for the first non-zero Steklov eigenvalue on star-shaped mean convex domains in hyperbolic space for .…

math.DG2026

On the Brunn-Minkowski inequality for -th dual quermassintegrals with

Haizhong Li, Yao Wan, Yijia Zhang

In this paper, we study the Brunn-Minkowski inequality for -th dual quermassintegrals with . This problem was recently posed by Sadovsky and Zhang. First, by a second varia…

math.DG2025

Uniqueness of -isotropic solutions to the isotropic Minkowski problem

Yao Wan

This paper investigates the spectral properties of the Hilbert-Brunn-Minkowski operator to derive stability estimates for geometric inequalities, including the local Brunn-Mi…

math.DG2025

Affine isoperimetric type inequalities for static convex domains in hyperbolic space

Yingxiang Hu, Haizhong Li, Yao Wan +1

In this paper, the notion of hyperbolic ellipsoids in hyperbolic space is introduced. Using a natural orthogonal projection from hyperbolic space to Euclidean space, we establish a…

math.DG2024

Weinstock inequality in hyperbolic space

Pingxin Gu, Haizhong Li, Yao Wan

In this paper, we establish the Weinstock inequality for the first non-zero Steklov eigenvalue on star-shaped mean convex domains in hyperbolic space for .…

math.DG2024★ 1 cited

Classification of solutions to the isotropic horospherical -Minkowski problem in hyperbolic plane

Haizhong Li, Yao Wan

In \cite{LX}, the first author and Xu introduced and studied the horospherical -Minkowski problem in hyperbolic space . In particular, they established the uni…

math.MG2023★ 1 cited

The discrete horospherical -Minkowski problem in hyperbolic space

Haizhong Li, Yao Wan, Botong Xu

In \cite{LX}, the first author and the third author introduced and studied the horospherical -Minkowski problem for smooth horospherically convex domains in hyperbolic space. In…

math.DG2023★ 1 cited

Uniqueness of solutions to some classes of anisotropic and isotropic curvature problems

Haizhong Li, Yao Wan

In this paper, we apply various methods to establish the uniqueness of solutions to some classes of anisotropic and isotropic curvature problems. Firstly, by employing integral for…

math.DG2022★ 4 cited

Classification of solutions for the planar isotropic dual Minkowski problem

Haizhong Li, Yao Wan

In his beautiful paper [1], Ben Andrews obtained the complete classification of the solutions of the planar isotropic Minkowski problem. In this paper, by generalizing Ben An…