Results 31 to 40 of about 11,627 (244)

Commutators of Hardy-Littlewood operators on p-adic function spaces with variable exponents

Open Mathematics, 2023
In this article, we obtain some sufficient conditions for the boundedness of commutators of pp-adic Hardy-Littlewood operators with symbols in central bounded mean oscillation space and Lipschitz space on the pp-adic function spaces with variable ...
Dung Kieu Huu, Thuy Pham Thi Kim
doaj   +1 more source

Maximal, potential and singular operators in the local "complementary" variable exponent Morrey type spaces [PDF]

, 2013
We consider local "complementary" generalized Morrey spaces M-c({x0})p(.).omega (Omega) in which the p-means of function are controlled over Omega \ B(x(0), r) instead of B(x(0), r), where Omega subset of R-n is a bounded open set, p(x) is a variable ...
Adams, Almeida, Burenkov, Burenkov, Burenkov, Burenkov, Burenkov, Burenkov, Chiarenza, Diening, Diening, Diening, Diening, Duoandikoetxea, Eridani, Giaquinta, Guliyev, Guliyev, Guliyev, Guliyev, Hästö, Javanshir J. Hasanov, Kokilashvili, Kokilashvili, Kokilashvili, Komori, Kufner, Kurata, Mizuhara, Mizuta, Morrey, Nakai, Nakai, Peetre, Samko, Samko, Stefan G. Samko, Vagif S. Guliyev   +37 more
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Rademacher functions in Morrey spaces

Journal of Mathematical Analysis and Applications, 2016
submitted
Lech Maligranda, Sergei Vladimirovich Astashkin, Sergei Vladimirovich Astashkin   +2 more
openaire   +4 more sources

Some estimates for the commutators of multilinear maximal function on Morrey-type space

Open Mathematics, 2021
In this paper, we study the equivalent conditions for the boundedness of the commutators generated by the multilinear maximal function and the bounded mean oscillation (BMO) function on Morrey space.
Yu Xiao, Zhang Pu, Li Hongliang
doaj   +1 more source

Weighted Hardy operators in local generalized Orlicz-Morrey spaces

Karpatsʹkì Matematičnì Publìkacìï, 2021
In this paper, we find sufficient conditions on general Young functions $(\Phi, \Psi)$ and the functions $(\varphi_1,\varphi_2)$ ensuring that the weighted Hardy operators $A_\omega^\alpha$ and ${\mathcal A}_\omega^\alpha$ are of strong type from a local
C. Aykol, Z.O. Azizova, J.J. Hasanov
doaj   +1 more source

Some Embeddings into the Morrey and Modified Morrey Spaces Associated with the Dunkl Operator

Abstract and Applied Analysis, 2010
We consider the generalized shift operator, associated with the Dunkl operator Λα(f)(x)=(d/dx)f(x)+((2α+1)/x)((f(x)-f(-x))/2), α>-1/2.
Emin V. Guliyev, Yagub Y. Mammadov
doaj   +1 more source

Boundedness of square functions related with fractional Schrödinger semigroups on stratified Lie groups

Communications in Analysis and Mechanics, 2023
In this paper, we consider a Schrödinger operator $ L = -\Delta_{\mathbb{H}}+V $ on the stratified Lie group $ \mathbb{H} $. First, we establish fractional heat kernel estimates related to $ L^{\beta} $, $ \beta\in(0, 1) $.
Zhiyong Wang, Kai Zhao, Pengtao Li, Yu Liu   +3 more
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The distribution function in the Morrey space [PDF]

Proceedings of the American Mathematical Society, 1981
For 1 ⩽ p ⩽ ∞ 1 \leqslant p \leqslant \infty , we consider p p -integrable functions on a finite cube Q 0 {Q_0} in R n {{\mathbf {R}}^n}
openaire   +3 more sources

Morrey Meets Herz with Variable Exponent and Applications to Commutators of Homogeneous Fractional Integrals with Rough Kernels

Journal of Function Spaces, 2017
We define the new central Morrey space with variable exponent and investigate its relation to the Morrey-Herz spaces with variable exponent. As applications, we obtain the boundedness of the homogeneous fractional integral operator TΩ,σ and its ...
Hongbin Wang, Jiajia Wang, Zunwei Fu
doaj   +1 more source

Fractional integrals and derivatives: mapping properties [PDF]

, 2016
This survey is aimed at the audience of readers interested in the information on mapping properties of various forms of fractional integration operators, including multidimensional ones, in a large scale of various known function spaces.As is well known,
Rafeiro, Humberto, Samko, Stefan
core   +1 more source