Kai Wang

activity

20202022

most citedThe Lp-Lq problems of Bergman-type operators

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

collaborators

4 papers

math.PR2022

Truncations of random unitary matrices drawn from Hua-Pickrell distribution

Zhaofeng Lin, Yanqi Qiu, Kai Wang

Let $U$ be a random unitary matrix drawn from the Hua-Pickrell distribution $μ_{U (n + m)}^{(δ)}$ on the unitary group $U (n + m)$ . We show that the eigenvalues of the…

math.PR2021

Gaussian limit for determinantal point processes with $J$ -Hermitian kernels

Zhaofeng Lin, Yanqi Qiu, Kai Wang

We show that the central limit theorem for linear statistics over determinantal point processes with $J$ -Hermitian kernels holds under fairly general conditions. In particular, We…

math.FA2020★ 2 cited

The Lp-Lq problems of Bergman-type operators

Lijia Ding, Kai Wang

Let $B^{d}$ be the unit ball on the complex space $C^{d}$ with normalized Lebesgue measure $d v .$ For $α \in R,$ denote $k_α(z,w)=\frac{1}{(1-\langle z,w\rangle…

math.PR2020★ 1 cited

Rigidity of determinantal point processes on the unit disc with sub-Bergman kernels

Yanqi Qiu, Kai Wang

We give natural constructions of number rigid determinantal point processes on the unit disc $D$ with sub-Bergman kernels of the form \[ K_Λ(z, w) = \sum_{n\in Λ}(n+1) z^n…

Truncations of random unitary matrices drawn from Hua-Pickrell distribution

Gaussian limit for determinantal point processes with J-Hermitian kernels

The Lp-Lq problems of Bergman-type operators

Rigidity of determinantal point processes on the unit disc with sub-Bergman kernels

Gaussian limit for determinantal point processes with $J$ -Hermitian kernels