activity
20172022
most citedPositivity of holomorphic vector bundles in terms of -conditions of

10 citations · 17 across the 7 of their papers we have counts for

collaborators

10 papers

math.CV2022

Linear isometric invariants of bounded domains

Fusheng Deng, Jiafu Ning, Zhiwei Wang +1

We introduce two new conditions for bounded domains, namely -completeness and boundary blow down type, and show that, for two bounded domains and that are -co…

math.CV2021

On the extension of Kähler currents on compact Kähler manifolds: holomorphic retraction case

Jiafu Ning, Zhiwei Wang, Xiangyu Zhou

In the present paper, we show that given a compact Kähler manifold with a Kähler metric , and a complex submanifold of positive dimension, if has a holo…

math.CV2020

On the extensions of Kähler currents on compact Kähler manifolds

Zhiwei Wang, Xiangyu Zhou

Let be a compact Kähler manifold with a Kähler form of complex dimension , and is a compact complex submanifold of positive dimension . Suppose tha…

math.CV202010 cited

Positivity of holomorphic vector bundles in terms of -conditions of

Fusheng Deng, Jiafu Ning, Zhiwei Wang +1

We study the positivity properties of Hermitian (or even Finsler) holomorphic vector bundles in terms of -estimates of and -extensions of holomorphic objec…

math.CV20192 cited

Asymptotic estimate of cohomology groups valued in pseudo-effective line bundles

Zhiwei Wang, Xiangyu Zhou

In this paper, we study questions of Demailly and Matsumura on the asymptotic behavior of dimensions of cohomology groups for high tensor powers of (nef) pseudo-effective line bund…

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…