Results 81 to 90 of about 2,364 (134)

Estimates for Multilinear Commutators of Generalized Fractional Integral Operators on Weighted Morrey Spaces

open access: yesJournal of Function Spaces, 2015
Let L be the infinitesimal generator of an analytic semigroup on L2(Rn) with Gaussian kernel bounds, and let L-α/2 be the fractional integrals of L for ...
Sha He, Taotao Zheng, Xiangxing Tao
doaj   +1 more source

Characterization of p‐Adic Mixed λ‐Central Bounded Mean Oscillation Space via Commutators of p‐Adic Hardy‐Type Operators

open access: yesJournal of Function Spaces, Volume 2024, Issue 1, 2024.
In this note, we define p‐adic mixed Lebesgue space and mixed λ‐central Morrey‐type spaces and characterize p‐adic mixed λ‐central bounded mean oscillation space via the boundedness of commutators of p‐adic Hardy‐type operators on p‐adic mixed Lebesgue space.
Naqash Sarfraz   +4 more
wiley   +1 more source

Commutators of multilinear fractional maximal operators with Lipschitz functions on Morrey spaces

open access: yesOpen Mathematics
In this work, we present necessary and sufficient conditions for the boundedness of the commutators generated by multilinear fractional maximal operators on the products of Morrey spaces when the symbol belongs to Lipschitz spaces.
Zhang Pu, Ağcayazı Müjdat
doaj   +1 more source

Smoothing of commutators for a H\"ormander class of bilinear pseudodifferential operators

open access: yes, 2013
Commutators of bilinear pseudodifferential operators with symbols in the H\"ormander class BS_{1, 0}^1 and multiplication by Lipschitz functions are shown to be bilinear Calder\'on-Zygmund operators.
Bényi, Árpád, Oh, Tadahiro
core  

Weighted Morrey Estimates for Multilinear Fourier Multiplier Operators

open access: yesAbstract and Applied Analysis, 2014
The multilinear Fourier multipliers and their commutators with Sobolev regularity are studied. The purpose of this paper is to establish that these operators are bounded on certain product Morrey spaces Lp,k(ℝn).
Songbai Wang, Yinsheng Jiang, Peng Li
doaj   +1 more source

Multilinear Singular Integrals and their Commutators with Nonsmooth Kernels on Weighted Morrey Spaces

open access: yesAbstract and Applied Analysis, 2013
Some multilinear maximal functions and the generalized Calderón-Zygmund operators and their commutators with nonsmooth kernels are studied. The purpose of this paper is to establish that these operators are bounded on certain product Morrey spaces Lp,k ...
Songbai Wang, Yinsheng Jiang
doaj   +1 more source

Finite groups and Lie rings with an automorphism of order $2^n$

open access: yes, 2015
Suppose that a finite group $G$ admits an automorphism $\varphi $ of order $2^n$ such that the fixed-point subgroup $C_G(\varphi ^{2^{n-1}})$ of the involution $\varphi ^{2^{n-1}}$ is nilpotent of class $c$.
Khukhro, E. I.   +2 more
core  

Multilinear Commutators of Calderón-Zygmund Operator on Generalized Weighted Morrey Spaces

open access: yesJournal of Function Spaces, 2014
The boundedness of multilinear commutators of Calderón-Zygmund operator Tb→ on generalized weighted Morrey spaces Mp,φ(w) with the weight function w belonging to Muckenhoupt's class Ap is studied.
Vagif S. Guliyev, Farida Ch. Alizadeh
doaj   +1 more source

Weighted Endpoint Estimates for Multilinear Commutators of Marcinkiewicz Integrals

open access: yes, 2013
Let $ _{ ,\vec{b}}$ be the multilinear commutator generalized by $ _ $, the $n$-dimensional Marcinkiewicz integral, with $\Osc_{\exp L^{^ }}(\R^{n})$ functions for $ \ge 1$, where $\Osc_{\exp L^{^ }}(\R^{n})$ is a space of Orlicz type satisfying that $\Osc_{\exp L^{^ }}(\R^{n})=\BMO(\R^{n})$ if $ =1$ and $\Osc_{\exp L^{^ }}(\R^{n})\subset\BMO(
Wu, Jianglong, Liu, Qingguo
openaire   +3 more sources

Boundedness on variable exponent Morrey-Herz space for fractional multilinear Hardy operators

open access: yesAIMS Mathematics
In this treatise, the boundedness of the multilinear fractional Hardy operators is scrutinized within the context of variable exponent Morrey-Herz spaces, denoted as $ {M\dot K^{\alpha(\cdot), \lambda}_{q, p(\cdot)}(\mathbb{R}^n)} $.
Muhammad Asim, Ghada AlNemer
doaj   +1 more source

Home - About - Disclaimer - Privacy