Publication | Open Access
Noncommutative Köthe duality
137
Citations
24
References
1993
Year
Topological SemigroupsMeasure TheoryLinear OperatorNoncommutative Köthe DualityRepresentation TheoryEngineeringBanach SpaceNon-commutative AlgebraDuality TheoryUniversal AlgebraFunctional AnalysisDistinguished Trace
Using techniques drawn from the classical theory of rearrangement invariant Banach function spaces we develop a duality theory in the sense of Köthe for symmetric Banach spaces of measurable operators affiliated with a semifinite von Neumann algebra equipped with a distinguished trace. A principal result of the paper is the identification of the Köthe dual of a given Banach space of measurable operators in terms of normality.
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