On reflexivity of operators

DOI10.1016/0022-247X(87)90042-4zbMath0634.47043MaRDI QIDQ1096877

Carl Pearcy, Hong W. Kim, José Barría

Publication date: 1987

Published in: Journal of Mathematical Analysis and Applications (Search for Journal in Brave)

zbMATH Keywords

reflexive operatoralgebraic operatorBanach space of trace class operatorsproperty \((B_{m,n})\)

Mathematics Subject Classification ID

Abstract operator algebras on Hilbert spaces (47L30) Invariant subspaces of linear operators (47A15)

Related Items (2)

n-Reflexivity for linear spaces of operators ⋮ General reflexivity and pattern subspaces

Cites Work

• Dilation theory and systems of simultaneous equations in the predual of an operator algebra. I
• Dilation theory and systems of simultaneous equations in the predual of an operator algebra. II
• On the reflexivity of algebras and linear spaces of operators
• Invariant subspaces, dilation theory, and the structure of the predual of a dual algebra. I
• Reflexive linear transformations
• (BCP)-operators are reflexive
• Quasi-Similar Models for Nilpotent Operators
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