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On precompactness of a set in general local and global Morrey-type spaces spaces and sufficient conditions for the precompactness of a set in general global Morrey-type spaces

SOME CLASSES OF OPERATORS IN GENERAL MORREY-TYPE SPACESIn this paper we continue the study of general Morrey spaces using a general rearrangement

Young's inequality for convolutions in Morrey-type spaces of the general global Morrey-type spaces. The form of this analogue is different from Young's inequality

Some general properties of operators in Morrey-type spaces with a shift operator the results are extended to the case of global Morrey-type spaces

Anisotropic fractional maximal commutators with BMO functions on anisotropic Morrey-type spaces of anisotropic fractional maximal commutator Mb,αd on anisotropic local Morrey-type spaces, when b belongs to BMO

Recent progress in studying the boundedness of classical operators of real analysis in general Morrey-type spaces. II the definition and basic properties of the local and global general Morrey-type spaces, embedding theorems

On pre-compactness of a set in general local and global Morrey-type spacesOn pre-compactness of a set in general local and global Morrey-type spaces

Recent progress in studying the boundedness of classical operators of real analysis in general Morrey-type spaces. I Morrey-type spaces. I

Boundedness of the Riesz Potential in Local Morrey-Type Spaces ones. KeywordsRiesz potential–Local and global Morrey-type spaces–Hardy operator on the cone

Necessary and sufficient conditions for boundedness of the maximal operator in local Morrey-type spacesThe problem of boundedness of the Hardy–Littewood maximal operator in local and global Morrey-type

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