We study the fractional maximal commutators (Formula presented.) and the commutators (Formula presented.) of the fractional maximal operator with (Formula presented.) in the variable Lebesgue spaces (Formula presented.) over bounded quasi-metric measure spaces. We give necessary and sufficient conditions for the boundedness of the operators (Formula presented.) and (Formula presented.) on the spaces (Formula presented.) when (Formula presented.). Furthermore, we obtain some new characterizations for certain subspaces of (Formula presented.). © 2022 John Wiley & Sons, Ltd
In this paper we introduce and study the commutators of the local multilinear fractional maximal ope...
In this paper, we establish the necessary and sufficient conditions for the boundedness of fractiona...
We give a simple proof of the boundedness of the fractionalmaximal operator providing in this way an...
We study the fractional maximal commutators Mb, and the commutators[b, M] of the fractional maximal...
Abstract Let 0<α<n $0<\alpha<n$ and Mα $M_{\alpha}$ be the fractional maximal function. The nonlinea...
summary:Let $M_{\beta }$ be the fractional maximal function. The commutator generated by $M_{\beta }...
summary:Let $M_{\beta }$ be the fractional maximal function. The commutator generated by $M_{\beta }...
summary:Let $M_{\beta }$ be the fractional maximal function. The commutator generated by $M_{\beta }...
We prove that a generalized Fefferman–Phong type conditions on a pair of weights u and v is sufficie...
Cruz-Uribe D, Diening L, Hästö P. The maximal operator on weighted variable Lebesgue spaces. Fractio...
Cruz-Uribe D, Diening L, Fiorenza A. A new proof of the boundedness of maximal operators on variable...
We study the Hardy-Littlewood maximal operator $M$ on $L^{p({\cdot})}(X)$ when $X$ is an unbounded (...
We study the Hardy-Littlewood maximal operator M on Lp(·)(X) when X is an unbounded (quasi)metric me...
summary:The boundednees of multilinear commutators of Calderón-Zygmund singular integrals on Lebesgu...
Abstract: Motivated by the results of Korry, and Kinnunen and Saksman, we study the behaviour of the...
In this paper we introduce and study the commutators of the local multilinear fractional maximal ope...
In this paper, we establish the necessary and sufficient conditions for the boundedness of fractiona...
We give a simple proof of the boundedness of the fractionalmaximal operator providing in this way an...
We study the fractional maximal commutators Mb, and the commutators[b, M] of the fractional maximal...
Abstract Let 0<α<n $0<\alpha<n$ and Mα $M_{\alpha}$ be the fractional maximal function. The nonlinea...
summary:Let $M_{\beta }$ be the fractional maximal function. The commutator generated by $M_{\beta }...
summary:Let $M_{\beta }$ be the fractional maximal function. The commutator generated by $M_{\beta }...
summary:Let $M_{\beta }$ be the fractional maximal function. The commutator generated by $M_{\beta }...
We prove that a generalized Fefferman–Phong type conditions on a pair of weights u and v is sufficie...
Cruz-Uribe D, Diening L, Hästö P. The maximal operator on weighted variable Lebesgue spaces. Fractio...
Cruz-Uribe D, Diening L, Fiorenza A. A new proof of the boundedness of maximal operators on variable...
We study the Hardy-Littlewood maximal operator $M$ on $L^{p({\cdot})}(X)$ when $X$ is an unbounded (...
We study the Hardy-Littlewood maximal operator M on Lp(·)(X) when X is an unbounded (quasi)metric me...
summary:The boundednees of multilinear commutators of Calderón-Zygmund singular integrals on Lebesgu...
Abstract: Motivated by the results of Korry, and Kinnunen and Saksman, we study the behaviour of the...
In this paper we introduce and study the commutators of the local multilinear fractional maximal ope...
In this paper, we establish the necessary and sufficient conditions for the boundedness of fractiona...
We give a simple proof of the boundedness of the fractionalmaximal operator providing in this way an...