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- Operator_space abstract "In functional analysis, a discipline within mathematics, an operator space is a Banach space "given together with an isometric embedding into the space B(H) of all bounded operators on a Hilbert space H.". Equivalently, an operator space is a closed subspace of a C*-algebra. The appropriate morphisms between operator spaces are completely bounded maps.The category of operator spaces includes operator systems and operator algebras. For operator systems, in addition to an induced matrix norm of an operator space, one also has an induced matrix order. For operator algebras, there is still the additional ring structure.".
- Operator_space wikiPageID "20754678".
- Operator_space wikiPageRevisionID "593605155".
- Operator_space hasPhotoCollection Operator_space.
- Operator_space subject Category:Banach_spaces.
- Operator_space subject Category:Operator_theory.
- Operator_space type Abstraction100002137.
- Operator_space type Attribute100024264.
- Operator_space type BanachSpaces.
- Operator_space type Space100028651.
- Operator_space comment "In functional analysis, a discipline within mathematics, an operator space is a Banach space "given together with an isometric embedding into the space B(H) of all bounded operators on a Hilbert space H.". Equivalently, an operator space is a closed subspace of a C*-algebra. The appropriate morphisms between operator spaces are completely bounded maps.The category of operator spaces includes operator systems and operator algebras.".
- Operator_space label "Operator space".
- Operator_space sameAs m.057q4m9.
- Operator_space sameAs Q7097841.
- Operator_space sameAs Q7097841.
- Operator_space sameAs Operator_space.
- Operator_space wasDerivedFrom Operator_space?oldid=593605155.
- Operator_space isPrimaryTopicOf Operator_space.