B. Wick

activity

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

collaborators

Showing 2018Show all

9 papers · 1 filter

math.CA2018

An endpoint weak-type estimate for multilinear Calderón-Zygmund operators

Cody B. Stockdale, Brett D. Wick

The purpose of this article is to provide an alternative proof of the weak-type $(1, \dots, 1; \frac{1}{m})$ estimate for $m$ -multilinear Calderón-Zygmund operators on $\m…

math.CV2018

Compactness of operators on the Bergman space of the Thullen domain

Zhenghui Huo, Brett D. Wick

We study compact operators on the Bergman space of the Thullen domain defined by ${(z_{1}, z_{2}) \in C^{2} : ∣ z_{1} ∣^{2 p} + ∣ z_{2} ∣^{2} < 1}$ with $p > 0$ and $p \neq = 1$ . The domain need not…

math.CA2018

Two weight commutators on spaces of homogeneous type and applications

Xuan Thinh Duong, Ruming Gong, Marie-Jose S. Kuffner +3

In this paper, we establish the two weight commutator of Calderón--Zygmund operators in the sense of Coifman--Weiss on spaces of homogeneous type, by studying the weighted Hardy an…

math.CV2018

Commutators of Cauchy--Szegő type integrals for domains in $C^{n}$ with minimal smoothness

Xuan Thinh Duong, Michael Lacey, Ji Li +2

In this paper we study the commutator of Cauchy type integrals $\EuScript C$ on a bounded strongly pseudoconvex domain $D$ in $C^{n}$ with boundary $b D$ satisfying the minimu…

hep-ex2018

Precision measurements of $σ_{B} (e^{+} e^{-} \to K_{S}^{0} K^{\pm} π^{\mp})$ at center-of-mass energies between 3.8 and 4.6 GeV

BESIII Collaboration, M. Ablikim, M. N. Achasov +444

Using data samples collected by the BESIII detector operating at the BEPCII storage ring, we measure the $e^{+} e^{-} \to K_{S}^{0} K^{\pm} π^{\mp}$ Born cross sections at center-of-mass…

math.AP2018

Functional calculus of operators with heat kernel bounds on non-doubling manifolds with ends

The Anh Bui, Xuan Thinh Duong, Ji Li +1

Let $Δ$ be the Laplace--Beltrami operator acting on a non-doubling manifold with two ends $R^{m} ♯ R^{n}$ with $m > n \geq 3$ . Let $h_{t} (x, y)$ be the kernels…