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- Operator_system abstract "Given a unital C*-algebra , a *-closed subspace S containing 1 is called an operator system. One can associate to each subspace of a unital C*-algebra an operator system via .The appropriate morphisms between operator systems are completely positive maps.By a theorem of Choi and Effros, operator systems can be characterized as *-vector spaces equipped with an Archimedean matrix order.".
- Operator_system wikiPageID "10698414".
- Operator_system wikiPageRevisionID "585991679".
- Operator_system hasPhotoCollection Operator_system.
- Operator_system subject Category:Operator_algebras.
- Operator_system subject Category:Operator_theory.
- Operator_system type Abstraction100002137.
- Operator_system type Algebra106012726.
- Operator_system type Cognition100023271.
- Operator_system type Content105809192.
- Operator_system type Discipline105996646.
- Operator_system type KnowledgeDomain105999266.
- Operator_system type Mathematics106000644.
- Operator_system type OperatorAlgebras.
- Operator_system type PsychologicalFeature100023100.
- Operator_system type PureMathematics106003682.
- Operator_system type Science105999797.
- Operator_system comment "Given a unital C*-algebra , a *-closed subspace S containing 1 is called an operator system. One can associate to each subspace of a unital C*-algebra an operator system via .The appropriate morphisms between operator systems are completely positive maps.By a theorem of Choi and Effros, operator systems can be characterized as *-vector spaces equipped with an Archimedean matrix order.".
- Operator_system label "Operator system".
- Operator_system sameAs m.02qmkwk.
- Operator_system sameAs Q7097842.
- Operator_system sameAs Q7097842.
- Operator_system sameAs Operator_system.
- Operator_system wasDerivedFrom Operator_system?oldid=585991679.
- Operator_system isPrimaryTopicOf Operator_system.