Mean ergodicity of multiplication operators on the Bloch and Besov spaces

DOI10.7153/oam-2022-16-49OpenAlexW4312746930MaRDI QIDQ5882814

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Publication date: 17 March 2023

Published in: Operators and Matrices (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/2007.05582

zbMATH Keywords

Besov spacesmultiplication operatorpower boundedBloch spacesmean ergodic operator

Mathematics Subject Classification ID

Ergodic theory of linear operators (47A35) Linear operators on function spaces (general) (47B38) Banach spaces of continuous, differentiable or analytic functions (46E15)

Cites Work

• Besov spaces, multipliers and univalent functions
• Mean ergodic multiplication operators on weighted spaces of continuous functions
• Analytic Besov spaces
• Mean ergodicity of multiplication operators in weighted spaces of holomorphic functions
• Univalent multipliers of the Dirichlet space
• Ergodic theorems. With a supplement by Antoine Brunel
• Uniform convergence of operators on \(L^{\infty}\) and similar spaces
• Multipliers of the Dirichlet space
• Multipliers and cyclic vectors in the Bloch space
• Carleson measures for analytic Besov spaces.
• Carleson measures and multipliers for Dirichlet spaces
• On Mean Ergodic Operators
• ISOMETRIES AND SPECTRA OF MULTIPLICATION OPERATORS ON THE BLOCH SPACE
• Certain Schur-Hadamard Multipliers in the Spaces C p
• Spaces of Holomorphic Functions in the Unit Ball
• On univalent functions in some Möbius invariant spaces
• On the Uniform Ergodic Theorem
• Spectral Theory. I Convergence to Projections
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