The numerical ranges of automorphic composition operators
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Publication:1593776
DOI10.1006/jmaa.2000.7072zbMath1048.47014OpenAlexW2031187999MaRDI QIDQ1593776
Paul S. Bourdon, Joel H. Shapiro
Publication date: 11 October 2001
Published in: Journal of Mathematical Analysis and Applications (Search for Journal in Brave)
Full work available at URL: https://semanticscholar.org/paper/9fc02e515a46186ed2780f7b9712e19bfbb6d308
Related Items (19)
Hypercyclic property of weighted composition operators ⋮ On the self-inverse operators ⋮ Numerical range of weighted composition operators on the Fock space ⋮ Decomposition for a composition operator ⋮ Numerical ranges of composition operators with elliptic automorphism symbols ⋮ Numerical ranges of cube roots of the identity ⋮ Problems on Weighted and Unweighted Composition Operators ⋮ Numerical range of composition operators on a Hilbert space of Dirichlet series. ⋮ The numerical range of finite order elliptic automorphism composition operators ⋮ Symmetric numerical ranges of four-by-four matrices ⋮ The numerical range of \(C^*_\psi C_\varphi\) and \(C_\varphi C^*_\psi\) ⋮ Numerical ranges of normal weighted composition operators on the Fock space of \(\mathbb{C}^N\) ⋮ Numerical ranges of weighted composition operators ⋮ Numerical ranges of normal weighted composition operators on \(\ell^2(\mathbb N)\) ⋮ Numerical ranges of weighted composition operators ⋮ The numerical range of a composition operator with conformal automorphism symbol ⋮ Selfcommutators of automorphic composition operators ⋮ When is zero in the numerical range of a composition operator? ⋮ Numerical ranges of sum of two weighted composition operators on the Hardy space H^2
Cites Work
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- Subnormality and composition operators on \(H^ 2\)
- Composition operators and classical function theory
- What do composition operators know about inner functions?
- When is zero in the numerical range of a composition operator?
- Subordinate \(H^ P\) functions
- Composition Operators
- The Toeplitz-Hausdorff Theorem Explained
- Numerical ranges of composition operators
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