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20162026
most citedTwo weight Commutators in the Dirichlet and Neumann Laplacian settings

4 citations · 5 across the 17 of their papers we have counts for

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Showing 2019Show all

6 papers · 1 filter

math.CV2019

Sparse domination of weighted composition operators on weighted Bergman spaces in the upper half-plane

Bingyang Hu, Songxiao Li, Yecheng Shi +1

The purpose of this paper is to study sparse domination estimates of composition operators in the setting of complex function theory. The method originates from proofs of the

math.CV2019

Weak-type estimates for the Bergman projection on the polydisc and the Hartogs triangle

Zhenghui Huo, Brett D. Wick

In this paper, we investigate the weak-type regularity of the Bergman projection. The two domains we focus on are the polydisc and the Hartogs triangle. For the polydisc we provide…

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…

math.CA2019

Two-Weight Tb Theorems for Well-Localized Operators

Kelly Bickel, Taneli Korhonen, Brett D. Wick

This paper first defines operators that are "well-localized" with respect to a pair of accretive functions and establishes a global two-weight Tb theorem for such operators. Then i…

math.CV2019

Random interpolating sequences in Dirichlet spaces

Nikolaos Chalmoukis, Andreas Hartmann, Karim Kellay +1

We discuss random interpolation in weighted Dirichlet spaces , . While conditions for deterministic interpolation in these spaces depend on capacities…

math.CV2019

Weighted estimates for the Bergman projection on the Hartogs triangle

Zhenghui Huo, Brett D. Wick

We apply modern techniques of dyadic harmonic analysis to obtain sharp estimates for the Bergman projection in weighted Bergman spaces. Our main theorem focuses on the Bergman proj…