\(M\)-Besov \(p\)-classes and Hankel operators in the Bergman space of the unit ball

DOI10.1007/BF01201453zbMath0785.32003OpenAlexW2026712727MaRDI QIDQ1312360

Miroljub Jevtić, Miroslav Pavlović

Publication date: 13 April 1994

Published in: Archiv der Mathematik (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/bf01201453

zbMATH Keywords

Besov spacesHankel operators\({\mathcal M}\)-harmonic functions

Mathematics Subject Classification ID

Linear operators belonging to operator ideals (nuclear, (p)-summing, in the Schatten-von Neumann classes, etc.) (47B10) Toeplitz operators, Hankel operators, Wiener-Hopf operators (47B35) Boundary behavior of holomorphic functions of several complex variables (32A40)

Related Items

On a Littlewood-Paley type inequality, Classes of quasi-nearly subharmonic functions

Cites Work

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• Exceptional sets for Poisson integrals of potentials on the unit sphere in \({\mathbb{C}}^ n\), \(p\leq l\)
• Inequalities for the gradient of eigenfunctions of the invariant Laplacian in the unit ball
• BMO in the Bergman metric on bounded symmetric domains
• \(\mathcal M\)-harmonic Besov \(p\)-spaces and Hankel operators in the Bergman space on the ball in \(\mathbb{C}^ n\)
• Maximal and area integral characterizations of Hardy-Sobolev spaces in the unit ball of \({\mathbb{C}}^ n\)
• Schatten Class Hankel Operators on the Bergman Space of the Unit Ball