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Titlebook: Birkhoff–James Orthogonality and Geometry of Operator Spaces; Arpita Mal,Kallol Paul,Debmalya Sain Book 2024 The Editor(s) (if applicable)

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楼主: HARDY
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Arpita Mal,Kallol Paul,Debmalya SainAnalyzes the norm structure through algebraic approaches with geometric visualization.Focuses on topics in geometry of operator spaces through Birkhoff–James orthogonality.Covers a vast area of geomet
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Stetigkeit und Grenzwerte von Funktionen,gonality, in the more general setting of a Banach space . In an inner product space ., a natural way to define approximate orthogonality is as follows: .Due to the importance of B-J orthogonality in the study of geometry of operator spaces, the above notion has been generalized in Banach spaces.
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Approximate B-J Orthogonality,gonality, in the more general setting of a Banach space . In an inner product space ., a natural way to define approximate orthogonality is as follows: .Due to the importance of B-J orthogonality in the study of geometry of operator spaces, the above notion has been generalized in Banach spaces.
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Book 2024tudies the norm attainment set of an operator and its properties, the notion of which plays a very important role in the characterization of B-J orthogonality of operators. The structure of the norm attainment set is studied for Hilbert space operators and is yet to be understood completely for oper
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2363-6149 ss and .k.-smoothness of bounded linear operators, extreme contractions and symmetricity of bounded linear operators defined between Hilbert spaces as well as Banach spaces..978-981-99-7113-8978-981-99-7111-4Series ISSN 2363-6149 Series E-ISSN 2363-6157
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Birkhoff–James Orthogonality and Geometry of Operator Spaces
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