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20122022
most citedBoundedness of maximal functions on non-doubling manifolds with ends

6 citations · 12 across the 20 of their papers we have counts for

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math.CV2022

The Kohn-Laplacian and Cauchy-Szegö projection on Model Domains

Der-Chen Chang, Ji Li, Jingzhi Tie +1

We study the Kohn-Laplacian and its fundamental solution on some model domains in , and further discuss the explicit kernel of the Cauchy-Szegö projections on thes…

math.CV2021

Fundamental properties of Cauchy--Szegő projection on quaternionic Siegel upper half space and applications

Der-Chen Chang, Xuan Thinh Duong, Ji Li +2

We investigate the Cauchy--Szegő projection for quaternionic Siegel upper half space to obtain the pointwise (higher order) regularity estimates for Cauchy--Szegő kernel and prove…

math.CV2021

Boundedness criterion for integral operators on the fractional Fock-Sobolev spaces

Guangfu Cao, Li He, Ji Li +1

We provide a boundedness criterion for the integral operator on the fractional Fock-Sobolev space , , where (introduced by Kehe Zhu) is g…

math.CV2020

Marcinkiewicz multipliers associated with the Kohn Laplacian on the Shilov boundary of the product domain in

Peng Chen, Michael G. Cowling, Guorong Hu +1

Let , , be the boundary of an unbounded polynomial domain of finite type in , and let be the Kohn Laplacian on $M^{…

math.CV2019

An explicit formula of Cauchy--Szegö kernel for quaternionic Siegel upper half space and applications

Der-Chen Chang, Xuan Thinh Duong, Ji Li +2

In this paper we obtain an explicit formula of Cauchy--Szegö kernel for quaternionic Siegel upper half space, and then based on this, we prove that the Cauchy--Szegö projection on…

math.CV2019

A Boundedness Criterion for Singular Integral Operators of convolution type on the Fock Space

Guangfu Cao, Ji Li, Minxing Shen +2

We show that for an entire function belonging to the Fock space on the complex Euclidean space , the integral operator \begin{eqnar…