DERIVATIVE-FREE CHARACTERIZATIONS OF COMPACT GENERALIZED COMPOSITION OPERATORS BETWEEN ZYGMUND TYPE SPACES

DOI10.1017/S0004972709001221zbMath1188.47025OpenAlexW1969802541MaRDI QIDQ3564903

A. H. Sanatpour, Mikael Lindström

Publication date: 26 May 2010

Published in: Bulletin of the Australian Mathematical Society (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1017/s0004972709001221

zbMATH Keywords

weighted composition operatorsLipschitz spacesZygmund spacesgeneralized composition operators

Mathematics Subject Classification ID

Linear operators on function spaces (general) (47B38) Linear composition operators (47B33) Banach spaces of continuous, differentiable or analytic functions (46E15) Spaces and algebras of analytic functions of one complex variable (30H99)

Related Items (5)

BSE properties of some Banach function algebras ⋮ On the Li-Stević integral type operators from weighted Bergman spaces into \(\beta\)-Zygmund spaces ⋮ Differences of generalized composition operators on the Bloch space ⋮ Characterization for Fock-type space via higher order derivatives and its application ⋮ Difference of composition operators on some analytic function spaces

Cites Work

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• Composition operators on small spaces
• Composition operators on a space of Lipschitz functions
• The essential norm of a composition operator on Bloch spaces
• Equivalent norms on Lipschitz-type spaces of holomorphic functions
• Weighted composition operators between Bloch-type spaces.
• On K. M. Dyakonov's paper: ``Equivalent norms on Lipschitz-type spaces of holomorphic functions
• Derivative-free characterizations of bounded composition operators between Lipschitz spaces
• Generalized composition operators on Zygmund spaces and Bloch type spaces
• Composition Operators on Analytic Lipschitz Spaces
• Weighted Composition Operators on Weighted Banach Spaces of Analytic Functions
• Spaces of Holomorphic Functions in the Unit Ball
• On Weighted Spaces of Harmonic and Holomorphic Functions
• Compact Composition Operators on the Bloch Space

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