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20232026
most citedThe dual Orlicz curvature measures for log-concave functions and their related Minkowski problems

1 citations · 1 across the 6 of their papers we have counts for

collaborators

6 papers

math.MG2026

The Minkowski problem for -close sets: existence and continuity

Wen Ai, Deping Ye, Baocheng Zhu

Let be a pointed closed convex cone in with nonempty interior, and let denote the unit sphere in . The Minkowski problem for -cl…

math.FA2025

On the th order -affine capacity

Xia Zhou, Deping Ye

Let denote the space of real matrices, and be the set of convex bodies in containing the origin. We…

math.MG2025

The th order Orlicz projection bodies

Xia Zhou, Deping Ye, Zengle Zhang

Let be the space of real matrices. Define as the set of convex compact subsets in with nonempty inter…

math.FA2024

The Riesz -energy of log-concave functions and related Minkowski problem

Niufa Fang, Deping Ye, Zengle Zhang

We calculate the first order variation of the Riesz -energy of a log-concave function with respect to the Asplund sum. Such a variational formula induces the Riesz -energ…

math.MG2024

The dual Minkowski problem for unbounded closed convex sets

Wen Ai, Yunlong Yang, Deping Ye

The central focus of this paper is the dual Minkowski problem for -compatible sets, where is a pointed closed convex cone in with nonempty interior. Suc…

math.MG2023★ 1 cited

The dual Orlicz curvature measures for log-concave functions and their related Minkowski problems

Niufa Fang, Deping Ye, Zengle Zhang +1

The variation of a class of Orlicz moments with respect to the Asplund sum within the class of log-concave functions is demonstrated. Such a variational formula naturally leads to…