activity
20052020
most citedLinear invariants of complex manifolds and their plurisubharmonic variations

3 citations · 4 across the 2 of their papers we have counts for

collaborators

6 papers

math.CV2020

A Kobayashi and Bergman complete domain without bounded representations

Nikolay Shcherbina, Liyou Zhang

We construct an unbounded strictly pseudoconvex Kobayashi hyperbolic and complete domain in , which also possesses complete Bergman metric, but has no nonconstant bou…

math.CV20193 cited

Linear invariants of complex manifolds and their plurisubharmonic variations

Fusheng Deng, Zhiwei Wang, Liyou Zhang +1

For a bounded domain and a real number , we denote by the space of integrable holomorphic functions on , equipped with the - pseudonorm. We prove th…

math.CV2018

A new proof of Kiselman's minimum principle for plurisubharmonic functions

Fusheng Deng, Zhiwei Wang, Liyou Zhang +1

We give a new proof of Kiselman's minimum principle for plurisubharmonic functions, based on Ohsawa-Takegoshi extension theorem.

math.CV2018

New characterizations of plurisubharmonic functions and positivity of direct image sheaves

Fusheng Deng, Zhiwei Wang, Liyou Zhang +1

We give new characterizations of plurisubharmonic functions and Griffiths positivity of holomorphic vector bundles with singular Finsler metrics. As applications, we present a diff…

math.CV20131 cited

Properties of squeezing functions and global transformations of bounded domains

Fusheng Deng, Qi'an Guan, Liyou Zhang

The central purpose of the present paper is to study boundary behavior of squeezing functions on bounded domains. We prove that the squeezing function of a strongly pseudoconvex do…

math.CV2005

Complete Einstein-Kähler Metric and Holomorphic Sectional Curvature on

Weiping Yin, Liyou Zhang

The explicit complete Einstein-Kähler metric on the second type Cartan-Hartogs domain is obtained in this paper when the parameter equals $\frac p2+\frac 1{p+1}…