Compactness of composition operators from the Bloch space \({\mathcal B}\) to \(Q_K\) spaces

DOI10.1007/s10114-005-0584-7zbMath1102.30031OpenAlexW2123529761MaRDI QIDQ2505356

Hasi Wulan

Publication date: 4 October 2006

Published in: Acta Mathematica Sinica. English Series (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s10114-005-0584-7

zbMATH Keywords

Bloch space\(Q_K\) spacesCompactnessComposition operator

Mathematics Subject Classification ID

Related Items (12)

On a Stević-Sharma type operator from Q_K (p,q) spaces to Bloch-type spaces ⋮ Products of composition operators and integral-type operators from Zygmund-type spaces to \(Q_K\) spaces ⋮ Composition operators on \(Q_{k}\) spaces ⋮ The essential norm of a generalized composition operator between Bloch-type spaces and \(Q{_K}\) type spaces ⋮ Composition operators from Zygmund spaces into \(Q_K\) spaces ⋮ Compact intertwining relations for composition operators between Morrey spaces and Bloch-type spaces ⋮ Composition operator, boundedness, compactness, hyperbolic Bloch-type space \(\beta_\mu^*\), hyperbolic-type space ⋮ Composition operators from Bloch type spaces into \(Q_K\) type spaces ⋮ Integral-type operators from Bloch-type spaces to \(Q_{K}\) spaces ⋮ An integral estimate and the equivalent norms on \(F(p,q,s,k)\) spaces in the unit ball ⋮ Unnamed Item ⋮ Unnamed Item

Cites Work

• On analytic and meromorphic functions and spaces of \(Q_K\)-type
• Composition operators from the Bloch space into the spaces \(Q_T\)
• Composition operators on Q^p spaces
• Forward and Reverse Carleson Inequalities for Functions in Bergman Spaces and Their Derivatives
• An Extremal Property of the Bloch Space
• Compact Composition Operators on BMOA
• COMPOSITION OPERATORS MAPPING INTO THE Qp SPACES
• ON SUBSPACES AND SUBSETS OF BMOA AND UBC
• Compact Composition Operators on the Bloch Space
• Carleson measures and some classes of meromorphic functions
• Characterizations of \(O_T\) spaces
• Holomorphic \(Q\) classes
• Unnamed Item
• Unnamed Item

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