This article unifies the theory for Hardy spaces built on Banach lattices on ${\mathbb {R}}^ n $ satisfying certain weak conditions on indicator functions of balls. The authors introduce a …
KP Ho - Journal of the Mathematical Society of Japan, 2020 - jstage.jst.go.jp
We give a definition of singular integral operators on Morrey–Banach spaces which include Orlicz–Morrey spaces and Morrey spaces with variable exponents. The main result of this …
KP Ho - Tohoku Mathematical Journal, Second Series, 2017 - jstage.jst.go.jp
1. Introduction. There are two main themes for this paper. The first one is to establish the atomic decompositions of weighted Hardy spaces with variable exponents. The second one …
KP Ho - Revista Matemática Complutense, 2017 - Springer
We extend the extrapolation theory to Morrey spaces associated with Banach function spaces. Some applications by this theory such as the Fefferman–Stein vector-valued …
M Wei - Fractional Calculus and Applied Analysis, 2023 - Springer
In this paper, we study the boundedness for the fractional integral operator I α on generalized Morrey spaces associated with ball Banach function spaces. Moreover, the …
KP Ho - Science China Mathematics, 2017 - Springer
Atomic decompositions and Hardy’s inequality on weak Hardy-Morrey spaces Page 1 SCIENCE CHINA Mathematics . ARTICLES . March 2017 Vol.60 No.3: 449–468 doi …
KP Ho - Journal of the Mathematical Society of Japan, 2017 - jstage.jst.go.jp
The main theme of this paper is the mapping properties of the fractional integral operators with homogeneous kernels on Morrey spaces with variable exponents. The fractional …
We consider the generalized weighted Morrey spaces M-omega (p (.), phi)(Omega) with variable exponent p (x) and a general function phi (x, r) defining the Morrey-type norm. In …