Danqing He

activity

20162026

most citedOn Bilinear Maximal Bochner-Riesz Operators

6 citations · 15 across the 9 of their papers we have counts for

collaborators

Showing 2018Show all

3 papers · 1 filter

math.CA2018

Dimension-free estimates for the vector-valued variational operators

Dan Qing He, Gui Xiang Hong, Wei Liu

In this paper, We study dimension-free $L^{p}$ estimates for UMD lattice-valued $q$ -variations of Hardy-Littlewood averaging operators associated with the Euclidean balls.

math.CA2018

Maximal operators associated with bilinear multipliers of limited decay

Loukas Grafakos, Danqing He, Petr Honzík

Results analogous to those proved by Rubio de Francia are obtained for a class of maximal functions formed by dilations of bilinear multiplier operators of limited decay. We focus…

math.CA2018

$L^{2} \times L^{2} \to L^{1}$ boundedness criteria

Loukas Grafakos, Danqing He, Lenka Slavíková

We obtain a sharp $L^{2} \times L^{2} \to L^{1}$ boundedness criterion for a class of bilinear operators associated with a multiplier given by a signed sum of dyadic dilations of a given…

Dimension-free estimates for the vector-valued variational operators

Maximal operators associated with bilinear multipliers of limited decay

L2×L2→L1 boundedness criteria

$L^{2} \times L^{2} \to L^{1}$ boundedness criteria