activity
20042026
most citedWeighted Hardy spaces associated to operators and boundedness of singular integrals

16 citations · 98 across the 65 of their papers we have counts for

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Showing 2018 · math.CAShow all

7 papers · 2 filters

math.CA2018

Variation of Calderón--Zygmund Operators with Matrix Weight

Xuan Thinh Duong, Ji Li, Dongyong Yang

Let , and be a matrix weight. In this article, we introduce a version of variation for matr…

math.CA2018★ 5 cited

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.CA2018

Compactness of Riesz transform commutator on stratified Lie groups

Peng Chen, Xuan Thinh Duong, Ji Li +1

Let be a stratified Lie group and $\{\X_j\}_{1 \leq j \leq n}$ a basis for the left-invariant vector fields of degree one on . Let $Δ= \sum_{j = 1}^n \X_j^…

math.CA2018

Maximal function characterizations for Hardy spaces on spaces of homogeneous type with finite measure and applications

The Anh Bui, Xuan Thinh Duong, Fu Ken Ly

We prove nontangential and radial maximal function characterizations for Hardy spaces associated to a non-negative self-adjoint operator satisfying Gaussian estimates on a space of…

math.CA2018★ 5 cited

Lower bound of Riesz transform kernels revisited and commutators on stratified Lie groups

Xuan Thinh Duong, Hong-Quan Li, Ji Li +2

Let be a stratified Lie group and $\{\X_j\}_{1 \leq j \leq n}$ a basis for the left-invariant vector fields of degree one on . Let $Δ= \sum_{j = 1}^n \X_j^…

math.CA2018

Lower bound of Riesz transform kernels and Commutator Theorems on stratified nilpotent Lie groups

Xuan Thinh Duong, Hong-Quan Li, Ji Li +1

We provide a study of the Riesz transforms on stratified nilpotent Lie groups, and obtain a certain version of the pointwise lower bound of the Riesz transform kernel. Then we esta…