activity
20172023
most citedSome jump and variational inequalities for the Calderón commutators and related operators

4 citations · 8 across the 6 of their papers we have counts for

collaborators

6 papers

math.FA2023

Calderón's commutator on Stratified Lie groups

Yanping Chen, Zhenbing Gong, Ji Li +2

Motivated by the recent work of Gimperlein and Goffeng on Calderón's commutator on compact Heisenberg type manifolds and the related weak Schatten class estimates, we establish the…

math.CA2020★ 1 cited

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

Yanping Chen, Guixiang Hong, Ji Li

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

math.CA2020

Quantitative weighted bounds for Calderón commutator with rough kernel

Yanping Chen, Ji Li

We consider weighted boundedness ( and a Muckenhoupt weight) of the Calderón commutator associated with rough homogeneous kernel, und…

math.CA2017★ 4 cited

Some jump and variational inequalities for the Calderón commutators and related operators

Yanping Chen, Yong Ding, Guixiang Hong +1

In this paper, we establish jump and variational inequalities for the Calderón commutators, which are typical examples of non-convolution Calderón-Zygmund operators. For this purpo…

math.CA2017★ 3 cited

Variational inequalities for the commutators of rough operators with BMO functions

Yanping Chen, Yong Ding, Guixiang Hong +1

In this paper, starting with a relatively simple observation that the variational estimates of the commutators of the standard Calderón-Zygmund operators with the BMO functions can…

math.CA2017

Weighted jump and variational inequalities for rough operators

Yanping Chen, Yong Ding, Guixiang Hong +1

In this paper, we systematically study weighted jump and variational inequalities for rough operators. More precisely, we show some weighted jump and variational inequalities for t…