In this work we give sufficient and necessary conditions for the boundednessof the fractional integral operator acting between weighted Orlicz spaces and suitableBMOφ spaces, in the general setting of spaces of homogeneous type. This result generalizesthose contained in [P1] and [P2] about the boundedness of the same operator actingbetween weighted Lp and Lipschitz integral spaces on Rn. We also give some propertiesof the classes of pairs of weights appearing in connection with this boundednes.Fil: Pradolini, Gladis Guadalupe. Universidad Nacional del Litoral. Facultad de Ingeniería Química. Departamento de Matemáticas; ArgentinaFil: Salinas, Oscar Mario. Consejo Nacional de Investigaciones Científicas y Técnicas. Centro Científico Tecnológ...
Let 0 < γ < 1, b be a BMO function and Iγ, b m the commutator of order m for the fractional integral...
In this paper, we establish the necessary and sufficient conditions for the boundedness of fractiona...
In the present paper, we will characterize the boundedness of the generalized fractional integral op...
summary:In this work we give sufficient and necessary conditions for the boundedness of the fraction...
summary:In this work we give sufficient and necessary conditions for the boundedness of the fraction...
summary:In this work we give sufficient and necessary conditions for the boundedness of the fraction...
fractional integral between weighted Orlicz and BMOφ spaces on spaces of homogeneous typ
In this paper, we investigate the boundedness of maximal operator and its commutators in generalized...
summary:In [P] we characterize the pairs of weights for which the fractional integral operator $I_{\...
We prove boundedness of the Riesz fractional integral operator between distinct Orlicz–Morrey spaces...
We prove boundedness of the Riesz fractional integral operator between distinct Orlicz–Morrey spaces...
The generalized fractional integral operators are shown to be bounded from an Orlicz–Hardy space (Fo...
fractional integral between weighted Orlicz and BMOφ spaces on spaces of homogeneous typ
summary:In [P] we characterize the pairs of weights for which the fractional integral operator $I_{\...
summary:In [P] we characterize the pairs of weights for which the fractional integral operator $I_{\...
Let 0 < γ < 1, b be a BMO function and Iγ, b m the commutator of order m for the fractional integral...
In this paper, we establish the necessary and sufficient conditions for the boundedness of fractiona...
In the present paper, we will characterize the boundedness of the generalized fractional integral op...
summary:In this work we give sufficient and necessary conditions for the boundedness of the fraction...
summary:In this work we give sufficient and necessary conditions for the boundedness of the fraction...
summary:In this work we give sufficient and necessary conditions for the boundedness of the fraction...
fractional integral between weighted Orlicz and BMOφ spaces on spaces of homogeneous typ
In this paper, we investigate the boundedness of maximal operator and its commutators in generalized...
summary:In [P] we characterize the pairs of weights for which the fractional integral operator $I_{\...
We prove boundedness of the Riesz fractional integral operator between distinct Orlicz–Morrey spaces...
We prove boundedness of the Riesz fractional integral operator between distinct Orlicz–Morrey spaces...
The generalized fractional integral operators are shown to be bounded from an Orlicz–Hardy space (Fo...
fractional integral between weighted Orlicz and BMOφ spaces on spaces of homogeneous typ
summary:In [P] we characterize the pairs of weights for which the fractional integral operator $I_{\...
summary:In [P] we characterize the pairs of weights for which the fractional integral operator $I_{\...
Let 0 < γ < 1, b be a BMO function and Iγ, b m the commutator of order m for the fractional integral...
In this paper, we establish the necessary and sufficient conditions for the boundedness of fractiona...
In the present paper, we will characterize the boundedness of the generalized fractional integral op...
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