Zhiming Feng

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20182021

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math.CV2019

The regular quantizations of certain holomorphic bundles

Zhiming Feng

In this paper, we study the regular quantizations of Kähler manifolds by using the first two coefficients of Bergman function expansions. Firstly, we obtain sufficient and necessar…

math.CV2018

Rawnsley's $ε$ -function on some Hartogs type domains over bounded symmetric domains and its applications

Enchao Bi, Zhiming Feng, Guicong Su +1

The purpose of this paper is twofold. Firstly, we will compute the explicit expression of the Rawnsley's $ε$ -function $ε_{(α, g (μ; ν))}$ of $\big(\big(\prod_{j=1}…

math.CV2018

The first two coefficients of the Bergman function expansions for Cartan-Hartogs domains

Zhiming Feng

Let $ϕ$ be a globally defined real Kähler potential on a domain $Ω \subset C^{d}$ , and $g_{F}$ be a Kähler metric on the Hartogs domain $ M=\{(z,w)\in Ω\times\mathbb{C}^{d_0}…

The regular quantizations of certain holomorphic bundles

Rawnsley's ε-function on some Hartogs type domains over bounded symmetric domains and its applications

The first two coefficients of the Bergman function expansions for Cartan-Hartogs domains

Rawnsley's $ε$ -function on some Hartogs type domains over bounded symmetric domains and its applications