Characterizations of binormal composition operators with linear fractional symbols on \(H^{2}\)

DOI10.1016/j.amc.2015.03.096zbMath1410.47004OpenAlexW1994082286MaRDI QIDQ1643300

Eungil Ko, Yoenha Kim, Sungeun Jung

Publication date: 19 June 2018

Published in: Applied Mathematics and Computation (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.amc.2015.03.096

zbMATH Keywords

composition operatorbinormalcentered

Mathematics Subject Classification ID

Subnormal operators, hyponormal operators, etc. (47B20) Linear composition operators (47B33)

Related Items

Asymptotic \(T_u\)-Toeplitzness of weighted composition operators on \(H^2\) ⋮ Binormal and complex symmetric weighted composition operators on the Fock space over \(\mathbb{C} \) ⋮ Class \(A\) composition operators on \(H^{2}\) ⋮ Normality properties of weighted composition operators on 𝐻² ⋮ Binormal, complex symmetric operators

Cites Work

• Linear fractional composition operators on \(H^ 2\)
• Subnormality and composition operators on \(H^ 2\)
• The spectra of composition operators on H\(^p\)
• Linear operators for which T\(^*\)T and TT\(^*\) commute. II
• Aluthge transforms of operators
• Extremal non-compactness of composition operators with linear fractional symbol
• Hermitian weighted composition operators on $H^{2}$
• Some new classes of complex symmetric operators
• Analytic Toeplitz and Composition Operators
• Linear Operators for which T ∗ T and TT ∗ Commute
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