activity
20222026
most citedA class of inverse curvature flows and dual Christoffel-Minkowski problem

3 citations · 3 across the 6 of their papers we have counts for

collaborators

7 papers

math.DG2026

The Anisotropic Capillary -Minkowski Problem

Shanwei Ding, Jinyu Gao, Guanghan Li +1

This paper introduces the \textit{anisotropic -capillary -sum} of two hypersurfaces in , and establishes a theory for anisotropic capillary convex bodie…

math.DG2024

Anisotropic mean curvature type flow and capillary Alexandrov-Fenchel inequalities

Shanwei Ding, Jinyu Gao, Guanghan Li

In this paper, an anisotropic volume-preserving mean curvature type flow for star-shaped anisotropic -capillary hypersurfaces in the half-space is studied, and the long-time e…

math.DG2024

Locally constrained flows and geometric inequalities in sphere

Shanwei Ding, Guanghan Li

In this paper, we uncover an intriguing algebra property of an element symmetric polynomial. By this property, we establish the longtime existence and convergence of a locally cons…

math.AP2023

A flow method for curvature equations

Shanwei Ding, Guanghan Li

We consider a general curvature equation , where is the principal curvature of the hypersurface with position vector . It includes the classical prescrib…

math.AP2022

A class of anisotropic inverse Gauss curvature flows and dual Orlicz Minkowski type problem

Shanwei Ding, Guanghan Li

In this paper, we study the long-time existence and asymptotic behavior for a class of anisotropic inverse Gauss curvature flows. By the stationary solutions of anisotropic flows,…

math.DG2022

Anisotropic flows without global terms and dual Orlicz Christoffel-Minkowski type problem

Shanwei Ding, Guanghan Li

In this paper, we study the long-time existence and asymptotic behavior for a class of anisotropic non-homogeneous curvature flows without global forcing terms. By the stationary s…

math.DG2022★ 3 cited

A class of inverse curvature flows and dual Christoffel-Minkowski problem

Shanwei Ding, Guanghan Li

In this paper, we consider a large class of expanding flows of closed, smooth, star-shaped hypersurface in Euclidean space with speed , where …