Jiahuan Li

collaborators

2 papers

math.DG2026

Bernstein-type theorem for stationary hypersurfaces of the Euler-Dierkes-Huisken functional

Hongbin Cui, Jiahuan Li, Xiaowei Xu

We say that a hypersurface $Σ \subset R^{n + 1}$ is $α$ -stationary if it is a critical point of the Euler-Dierkes-Huisken functional $\mathcal{E}_α(Σ)=\int_Σ|X|^α\, d\mathcal{…

math.AP2026

Brunn--Minkowski Inequality for the First Complex $σ_{2}$ -Hessian Eigenvalue

Chuanqiang Chen, Jiahuan Li, Xi-Nan Ma

There are relatively few results on the convexity of solutions to complex equations. In this paper, We prove a strict real log-concavity theorem for the first eigenfunction of the…

Bernstein-type theorem for stationary hypersurfaces of the Euler-Dierkes-Huisken functional

Brunn--Minkowski Inequality for the First Complex σ2​-Hessian Eigenvalue

Brunn--Minkowski Inequality for the First Complex $σ_{2}$ -Hessian Eigenvalue