Two-weighted inequality for (p,q)-admissible B_k,n-potential operators in weighted Lebesgue spaces

DOI10.7153/FDC-06-15zbMath1424.42043OpenAlexW2566933262MaRDI QIDQ4626380

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Publication date: 27 February 2019

Published in: Fractional Differential Calculus (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.7153/fdc-06-15

zbMATH Keywords

two-weighted inequalityweighted Lebesgue space, \(B_{k, n}\)-Laplace-Bessel differential operator, \((p, q)\)-admissible \(B_{k, n}\)-potential operators

Mathematics Subject Classification ID

Maximal functions, Littlewood-Paley theory (42B25)

Cites Work

• Maximal, potential and singular operators in vanishing generalized Morrey spaces
• On inversion of Bessel potentials associated with the Laplace-Bessel differential operator
• The Sobolev theorem for the Riesz \(B\)-potentials
• \(\Phi\)-admissible singular operators and their commutators on vanishing generalized Orlicz-Morrey spaces
• \(\Phi\)-admissible sublinear singular operators and generalized Orlicz-Morrey spaces
• Approximation theorems connected with generalized translations
• Singular integrals generated by a general translation operator. II
• On Singular Integrals
• On weighted norm inequalities for the Riesz transforms of functions with vanishing moments
• Hardy Inequalities with Mixed Norms
• WEIGHTED ESTIMATES OF MULTIDIMENSIONAL SINGULAR INTEGRALS GENERATED BY THE GENERALIZED SHIFT OPERATOR
• On maximal function and fractional integral, associated with the Bessel differential operator
• Some properties of the anisotropic Riesz-Bessel potential
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