Hausdorff operator is an important operator raised from the dilation on Euclidean space and
rooted in the classical summability of number series and Fourier series. It is also connected …

Commutators of the Fractional Hardy Operator on Weighted Variable Herz‐Morrey Spaces
Page 1 Research Article Commutators of the Fractional Hardy Operator on Weighted …

This paper aims to show that the fractional Hardy operator and its adjoint operator are
bounded on central Morrey space with variable exponent. Similar results for their …

In this paper, we introduce a type of weighted multilinear Hardy operators and obtain their
sharp bounds on the product of Lebesgue spaces and central Morrey spaces. In addition …

In this paper, we introduce and study the mixed central bounded mean oscillation space
CMO˙ q→(R n), which is a new central version of the bounded mean oscillation spaces …

Weighted variable Morrey–Herz estimates for fractional Hardy operators | Journal of Inequalities
and Applications Skip to main content SpringerLink Account Menu Find a journal Publish with …

We characterize the weights w, w1, w2 such that the weighted bilinear Hardy inequality
holds for all nonnegative functions f and g, with a positive constant C independent of f and g …

In this paper we get the sharp estimates of the p-adic Hardy and Hardy-Littlewood-Pólya
operators on L q (| x| p α dx). Also, we prove that the commutators generated by the p-adic …

We study weighted (L p, L q)-boundedness properties of Riesz potentials and fractional
maximal functions for the Dunkl transform. In particular, we obtain the weighted Hardy …

The aim of this paper is to obtain the boundedness of commutators of Hardy operators with
rough kernels on grand variable Herz spaces K˙ q⁢(⋅) a⁢(⋅), u, θ⁢(ℝ n) by applying some …