Hangjun Xu

activity

20172024

most citedOff-diagonal asymptotic properties of Bergman kernels associated to analytic Kähler potentials

5 citations · 8 across the 7 of their papers we have counts for

collaborators

Showing 2020Show all

3 papers · 1 filter

math.CV2020

On the classification of normal Stein spaces and finite ball quotients with Bergman-Einstein metrics

Peter Ebenfelt, Ming Xiao, Hang Xu

In this paper, we study the Bergman metric of a finite ball quotient $B^{n} /Γ$ , where $Γ \subseteq Aut (B^{n})$ is a finite, fixed point free, abelian group. W…

math.AP2020

The Dirichlet principle for the complex $k$ -Hessian functional

Yi Wang, Hang Xu

We study the variational structure of the complex $k$ -Hessian equation on bounded domain $X \subset C^{n}$ with boundary $M = \partial X$ . We prove that the Dirichlet problem $σ…

math.CV2020★ 2 cited

Algebraicity of the Bergman Kernel

Peter Ebenfelt, Ming Xiao, Hang Xu

Our main result introduces a new way to characterize two-dimensional finite ball quotients by algebraicity of their Bergman kernels. This characterization is particular to dimensio…

On the classification of normal Stein spaces and finite ball quotients with Bergman-Einstein metrics

The Dirichlet principle for the complex k-Hessian functional

Algebraicity of the Bergman Kernel

The Dirichlet principle for the complex $k$ -Hessian functional