activity
20222026
most citedUniqueness of solutions to the logarithmic Minkowski problem in

1 citations · 1 across the 5 of their papers we have counts for

collaborators

6 papers

math.MG2026

On the Reverse Projection Inequality

Yibin Feng, Shengnan Hu, Weiru Liu +1

In \cite {ChenFengLiXiXu2026}, a reverse projection inequality for general convex bodies was established in three dimensions. In this paper, we completely characterize the equality…

math.AP2025

Compactness of the dual Minkowski problem in

Karoly J. Boroczky, Shibing Chen, Weiru Liu +1

We prove the estimate for the th dual Minkowski problem on under fairly general conditions; namely, when lies in [0,1) and , and the th dua…

math.AP2025

Uniqueness in the near isotropic Lp dual Minkowski problem

Karoly J. Boroczky, Shibing Chen, Weiru Liu +1

For n>1 and -1<p<1, we prove that if q is close to n and the qth Lp dual curvature is Holder close to be the constant one function, then this "near isotropic" qth Lp dual Minkowski…

math.MG2023

On the planar Gaussian-Minkowski problem

Shibing Chen, Shengnan Hu, Weiru Liu +1

The current work focuses on the Gaussian-Minkowski problem in dimension 2. In particular, we show that if the Gaussian surface area measure is proportional to the spherical Lebesgu…

math.AP2022

Existence of non-symmetric solutions to the Gaussian Minkowski problem

Yibin Feng, Weiru Liu, Lei Xu

Existence of symmetric solutions to the Gaussian Minkowski problem was established by Huang, Xi and Zhao. In this paper, we show the existence of non-symmetric solutions to this pr…

math.AP2022★ 1 cited

Uniqueness of solutions to the logarithmic Minkowski problem in

Shibing Chen, Yibin Feng, Weiru Liu

In this paper, we prove the uniqueness of solutions to the logarithmic Minkowski problem in without symmetry condition, provided the density of the measure is close…