Binormal and complex symmetric weighted composition operators on the Fock space over \(\mathbb{C} \)

DOI10.30970/ms.59.1.106-112OpenAlexW4362467863MaRDI QIDQ6043360

Chandrasekaran Santhoshkumar

Publication date: 5 May 2023

Published in: Matematychni Studiï (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.30970/ms.59.1.106-112

Mathematics Subject Classification ID

Linear composition operators (47B33) Special classes of linear operators (47B99) Operators on complex function spaces (47B91)

Cites Work

• Invertible weighted composition operators on the Fock space of \(\mathbb{C}^N\)
• Complex symmetry of weighted composition operators on the Fock space
• Linear operators for which \(T^*T\) and \(T+T^*\) commute
• Characterizations of binormal composition operators with linear fractional symbols on \(H^{2}\)
• Unitary weighted composition operators on the Fock space of \(\mathbb C ^n\)
• Composition operators for which and commute
• ISOMETRIC WEIGHTED COMPOSITION OPERATORS ON THE FOCK SPACE OF ℂ^N
• Spectral Properties of Linear Operators for which T ∗ T and T + T ∗ Commute
• Linear Operators for which T ∗ T and T + T ∗ Commute. II
• Normal and isometric weighted composition operators on the Fock space
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