activity
20122024
most citedAn atomic decomposition characterization of flag Hardy spaces $H^p_F({\rr}^{n}\times{\rr}^m)$ with applications

5 citations · 8 across the 5 of their papers we have counts for

collaborators

5 papers

math.CA2024★ 1 cited

Singular Integrals associated with Reflection Groups on Euclidean Space

Yongsheng Han, Ji Li, Chaoqiang Tan +2

In the field of harmonic analysis, geometric considerations are frequently crucial. Specially, group actions such as translations, dilations and rotations on Euclidean space are in…

math.AP2021

The Kato-Ponce Inequality with Polynomial Weights

Seungly Oh, Xinfeng Wu

We consider various versions of fractional Leibniz rules (also known as Kato-Ponce inequalities) with polynomial weights for . We sho…

math.CA2019

Variational Inequalities for Bilinear Averaging Operators over Convex Bodies

Yong Ding, Guixiang Hong, Xinfeng Wu

We study -variation inequality for bilinear averaging operators over convex bodies defined by \begin{align*} \mathbf{A}_t^G(f_1,f_2)(x) & =\frac{1}{|G_t|}\int_{G_t…

math.CA2017★ 2 cited

Smoothing Properties of Bilinear Operators and Leibniz-Type Rules in Lebesgue and Mixed Lebesgue Spaces

Jarod Hart, Rodolfo H. Torres, Xinfeng Wu

We prove that bilinear fractional integral operators and similar multipliers are smoothing in the sense that they improve the regularity of functions. We also treat bilinear singul…

math.FA2012★ 5 cited

An atomic decomposition characterization of flag Hardy spaces $H^p_F({\rr}^{n}\times{\rr}^m)$ with applications

Xinfeng Wu

In this paper, we give an atomic decomposition characterization of flag Hardy spaces $H^p_F({\rr}^n\times {\rr}^m)$ for , which were introduced in \cite{hl1}. A remarkabl…