Jing Du

collaborators

2 papers

math.CA2025

Homogeneous fractional integral operators on weighted Lebesgue, Morrey and Campanato spaces

Jingliang Du, Hua Wang

Let $0 < α < n$ and $T_{Ω, α}$ be the homogeneous fractional integral operator which is defined by \begin{equation*} T_{Ω,α}f(x):=\int_{\mathbb R^n}\frac{Ω(x-y)}{|x-y|^{n-α}}f(y)\,dy, \…

math.CA2022

A new estimate for homogeneous fractional integral operators on the weighted Morrey space $L^{p, κ}$ when $α p = (1 - κ) n$

Jingliang Du, Hua Wang

For any $0 < α < n$ , the homogeneous fractional integral operator $T_{Ω, α}$ is defined by \begin{equation*} T_{Ω,α}f(x)=\int_{\mathbb R^n}\frac{Ω(x-y)}{|x-y|^{n-α}}f(y)\,dy. \end{equat…

Homogeneous fractional integral operators on weighted Lebesgue, Morrey and Campanato spaces

A new estimate for homogeneous fractional integral operators on the weighted Morrey space Lp,κ when αp=(1−κ)n

A new estimate for homogeneous fractional integral operators on the weighted Morrey space $L^{p, κ}$ when $α p = (1 - κ) n$