G. Hong

activity

20112023

most citedCalderón-Zygmund operators associated to matrix-valued kernels

25 citations · 109 across the 37 of their papers we have counts for

collaborators

Showing 2020Show all

3 papers · 1 filter

math.CA2020

Maximal singular integral operators acting on noncommutative $L_{p}$ -spaces

Guixiang Hong, Xudong Lai, Bang Xu

In this paper, we study the boundedness theory for maximal Calderón-Zygmund operators acting on noncommutative $L_{p}$ -spaces. Our first result is a criterion for the weak type $(1,1…

math.FA2020

Isometric Embeddability of $S_{q}^{m}$ into $S_{p}^{n}$

Arup Chattopadhyay, Guixiang Hong, Avijit Pal +2

In this paper, we study existence of isometric embedding of $S_{q}^{m}$ into $S_{p}^{n},$ where $1 \leq p \neq = q \leq \infty$ and $n \geq m \geq 2.$ We show that for all $n \geq m \geq 2$ if ther…

math.CA2020★ 1 cited

Quantitative weighted bounds for the $q$ -variation of singular integrals with rough kernels

Yanping Chen, Guixiang Hong, Ji Li

In this paper, we study the quantitative weighted bounds for the $q$ -variational singular integral operators with rough kernels. The main result is for the sharp truncated singular…

Maximal singular integral operators acting on noncommutative Lp​-spaces

Isometric Embeddability of Sqm​ into Spn​

Quantitative weighted bounds for the q-variation of singular integrals with rough kernels

Maximal singular integral operators acting on noncommutative $L_{p}$ -spaces

Isometric Embeddability of $S_{q}^{m}$ into $S_{p}^{n}$

Quantitative weighted bounds for the $q$ -variation of singular integrals with rough kernels