activity
20192022
most citedDeforming a convex hypersurface by anisotropic curvature flows

7 citations · 14 across the 5 of their papers we have counts for

collaborators

7 papers

math.DG20224 cited

A flow method for a generalization of Christofell-Minkowski problem

Boya Li, Hongjie Ju, Yannan Liu

In this paper, a generalization of the -Christoffel-Minkowski problem is studied. We consider an anisotropic curvature flow and derive the long-time existence of the flow. T…

math.DG20207 cited

Deforming a convex hypersurface by anisotropic curvature flows

Hongjie Ju, Boya Li, Yannan Liu

In this paper, we consider a fully nonlinear curvature flow of a convex hypersurface in the Euclidean n-space. This flow involves k-th elementary symmetric function for principal c…

math.AP20203 cited

A generalized Gauss curvature flow related to the Orlicz-Minkowski problem

YanNan Liu, Jian Lu

In this paper a generalized Gauss curvature flow about a convex hypersurface in the Euclidean -space is studied. This flow is closely related to the Orlicz-Minkowski problem, wh…

math.AP2020

Existence of smooth even solutions to the dual Orlicz-Minkowski problem

Li Chen, YanNan Liu, Jian Lu +1

In this paper we study the dual Orlicz-Minkowski problem, which is a generalization of the dual Minkowski problem in convex geometry. By considering a geometric flow involving Gaus…

math.AP2020

A flow method for the dual Orlicz-Minkowski problem

YanNan Liu, Jian Lu

In this paper the dual Orlicz-Minkowski problem, a generalization of the dual Minkowski problem, is studied. By studying a flow involving the Gauss curvature and support func…

math.AP2020

Global existence and finite time blow-up for the heat flow of H-system with constant mean curvature

Fei Fang, Yannan Liu

In this paper, we use the modified potential well method to study the long time behaviors of solutions to the heat flow of H-system in a bounded smooth domain of . Global exis…