Dinghuai Wang

most citedCentral BMO spaces with variable exponent

5 citations · 7 across the 8 of their papers we have counts for

collaborators

8 papers

math.FA2021

New function classes of Morrey-Campanato type and their applications

Dinghuai Wang, Lisheng Shu

The aim of this paper is to introduce and investigative some new function classes of Morrey-Campanato type. Let $0 < p < \infty$ and $0 \leq λ < n + p$ . We say that $f\in \mathcal{\bar{L}}^…

math.FA2021

The necessity theory for commutators of multilinear singular integral operators: the weighted case

Dinghuai Wang

In this paper, the necessity theory for commutators of multilinear singular integral operators on weighted Lebesgue spaces is investigated. The results relax the restriction of the…

math.CA2017

A note on commutator in the multilinear setting

Dinghuai Wang, Jiang Zhou, Zhidong Teng

Let $m \in N$ and $b = (b_{1}, \dots, b_{m})$ be a collection of locally integrable functions. It is proved that $b_{1}, b_{2}, \dots, b_{m} \in B M O$ if and only if $$\sup…

math.FA2017

Necessary and sufficient conditions for boundedness of commutators of bilinear Hardy-Littlewood maximal function

Dinghuai Wang, Jiang Zhou

Let $M$ be the bilinear Hardy-Littlewood maximal function and $b = (b, b)$ be a collection of locally integrable functions. In this paper, the authors establish charac…

math.FA2017★ 5 cited

Central BMO spaces with variable exponent

Dinghuai Wang, Zongguang Liu, Jiang Zhou +1

In this paper, the central BMO spaces with variable exponent are introduced. As an application, we characterize these spaces by the boundedness of commutators of Hardy operator and…

math.FA2017★ 2 cited

Characterizations of weighted BMO space and its application

Dinghuai Wang, Jiang Zhou, Zhidong Teng

In this paper, we prove that the weighted BMO space as follows $${\rm BMO}^{p}(ω)=\Big\{f\in L^{1}_{\rm loc}:\sup_{Q}\|χ_{Q}\|^{-1}_{L^{p}(ω)}\big\|(f-f_{Q})ω^{-1}χ_{Q}\big\|_{L^{p…