Weighted CBMO estimates for the commutators of matrix Hausdorff operator on Heisenberg group

p-adic Hardy型算子及其交换子在p-adic变指数Herz-Morrey空间中的有界性

Bounds for $p$-adic Hardy-type Operators and Commutator On $p$-adic Variable Herz-Morrey Spaces

本文研究分数p-adic Hardy算子在变指数p-adic Herz-Morrey空间中的有界性，并进一步估计了其与p-adic变指数CBMO函数生成的交换子算子的有界性。

Some results for the commutators of generalized Hausdorff operator

In this paper, we study commutator of generalized Hausdorff operator on function spaces. We mainly discuss the continuity criteria for such commutator operator when the symbol functions are either from central-$BMO$ or Lipschitz class of functions.

Weighted Morrey estimates for Hausdorff operator and its commutator on the Heisenberg group

In this paper, we study the high-dimensional Hausdorff operators, defined via a general linear mapping $A$, and their commutators on the weighted Morrey spaces in the setting of the Heisenberg group. Particularly, under some assumption on the mapping $A$, we establish their sharp boundedness on the power weighted Morrey spaces.

Weighted estimates for commutators of multilinear Hausdorff operators on variable exponent Morrey-Herz type spaces

In this paper, we establish the boundedness of the commutators of multilinear Hausdorff operators on the product of some weighted Morrey-Herz type spaces with variable exponent with their symbols belong to both Lipschitz space and central BMO space. By these, we generalize and strengthen some previous known results.