A new characterization of Bergman-Schatten spaces and a duality result

DOI10.1016/J.JMAA.2009.06.027zbMath1192.46016OpenAlexW1967871145MaRDI QIDQ837118

I. Popa, Lars-Erik Persson, Nicolae Popa, Liviu-Gabriel Marcoci

Publication date: 10 September 2009

Published in: Journal of Mathematical Analysis and Applications (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.jmaa.2009.06.027

zbMATH Keywords

dualitySchur multipliersBloch spacesBergman-Schatten class

Mathematics Subject Classification ID

Spaces of operators; tensor products; approximation properties (46B28) Duality and reflexivity in normed linear and Banach spaces (46B10)

Related Items (2)

A class of Schur multipliers on some quasi-Banach spaces of infinite matrices ⋮ Besov-Schatten spaces

Cites Work

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• Operators on weighted Bergman spaces \((0 < p \leqslant 1)\) and applications
• Schur multipliers
• Some remarks on interpolation theorems and the boundness or the triangular projection in unitary matrix spaces
• A new class of linear operators on \(\ell^2\) and Schur multipliers for them
• $L^{p}$-behaviour of the integral means of analytic functions
• A matriceal analogue of Fejer's theory
• Bergman and Bloch spaces of vector‐valued functions
• Multipliers on Vector Valued Bergman Spaces
• On coefficients of vector-valued Bloch functions

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