activity
20062026
most citedOn the self-shrinking systems in arbitrary codimension spaces

20 citations · 95 across the 34 of their papers we have counts for

collaborators

34 papers

math.DG2026

Inverse Hessian Curvature Flow in Minkowski Space II: The Dirichlet problem at infinity

Dake Li, Zhizhang Wang, Shiqi Yin

This paper studies self-shrinkers and the long-time behavior of the inverse curvature flow for noncompact entire spacelike strictly convex hypersurfaces in Minkowski space. I…

math.DG2026

Inverse Hessian Curvature Flow in Minkowski Space I: Cocompact Hypersurfaces

Dake Li, Zhizhang Wang, Shiqi Yin

In this paper, we investigate the cocompact inverse \(σ_k\) curvature flow in Minkowski space. We prove the longtime existence and convergence of this flow. As a consequence, querm…

math.AP2026

Non-convexity of level sets for solutions to -Hessian equations in exterior domains

Wang Bo, Wang Cong, Wang Zhizhang

In this paper, we provide examples to show that for , solutions to -Hessian equations in the exterior of a strictly convex domain need not be qu…

math.AP2025

Second boundary value problem for the Hessian curvature flow

Rongli Huang, Changzheng Qu, Zhizhang Wang +1

We investigate the evolution of strictly convex hypersurfaces driven by the -Hessian curvature flow, subject to the second boundary condition. We first explore the translating s…

math.PR2025

Exciting games and Monge-Ampère equations

Julio Backhoff, Zhizhang Wang, Xin Zhang

We consider a competition between players, and aim to identify the "most exciting game'' of this kind. This is translated, mathematically, into a stochastic optimization prob…

math.AP2024

A Serrin-type over-determined problem for Hessian equations in the exterior domain

Bo Wang, Zhizhang Wang

In this paper, we consider the Hessian equations in some exterior domain with prescribed asymptotic behavior at infinity and Dirichlet-Neumann conditions on its interior boundary.…