activity
20172020
most citedInverse mean curvature flow inside a cone in warped products

4 citations · 7 across the 6 of their papers we have counts for

collaborators

10 papers

math.DG2020

Horo-convex hypersurfaces with prescribed shifted Gauss curvatures in

Li Chen, Kang Xiao, Qiang Tu

In this paper, we consider prescribed shifted Gauss curvature equations for horo-convex hypersurfaces in . Under some sufficient condition, we obtain an existence…

math.AP20201 cited

Fully nonlinear equations of Krylov type on Riemannian manifolds with negative curvature

Li Chen, Yan He

In this paper, we consider fully nonlinear equations of Krylov type on Riemannian manifolds with negative curvature which naturally arise in conformal geometry. Moreover, we prove…

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

The Neumann problem for a class of mixed complex Hessian equations

Chuan-Qiang Chen, Li Chen, Ni Xiang

In this paper, we consider the Neumann problem of a class of mixed complex Hessian equations, and establish the global C^1 estimates a nd reduce the global second derivative estima…

math.AP2020

The classical Neumann problem for a class of mixed Hessian equations

Chuan-Qiang Chen, Li Chen, Ni Xiang

In this paper, we establish global C^2 estimates for a class of mixed Hessian equations with Neumann boundary condition, and obtain the existence theorem of k-admissible solutions…

math.AP20202 cited

Flow by Gauss curvature to Dual Orlicz-Minkowski problems

Li Chen, Qiang Tu, Di Wu +1

In this paper we study a normalised anisotropic Gauss curvature flow of strictly convex, closed hypersurfaces in the Euclidean space R^n+1. We prove that the flow exists for all ti…