Matches in DBpedia 2015-10 for { <http://dbpedia.org/resource/Operator_space> ?p ?o }
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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.". The appropriate morphisms between operator spaces are completely bounded maps.".
- Operator_space wikiPageID "20754678".
- Operator_space wikiPageLength "1636".
- Operator_space wikiPageOutDegree "17".
- Operator_space wikiPageRevisionID "635935127".
- Operator_space wikiPageWikiLink Banach_space.
- Operator_space wikiPageWikiLink Bounded_operator.
- Operator_space wikiPageWikiLink C*-algebra.
- Operator_space wikiPageWikiLink Category:Banach_spaces.
- Operator_space wikiPageWikiLink Category:Operator_theory.
- Operator_space wikiPageWikiLink Category_(mathematics).
- Operator_space wikiPageWikiLink Closed_set.
- Operator_space wikiPageWikiLink Completely_bounded_map.
- Operator_space wikiPageWikiLink Functional_analysis.
- Operator_space wikiPageWikiLink Gilles_Pisier.
- Operator_space wikiPageWikiLink Hilbert_space.
- Operator_space wikiPageWikiLink Injective_function.
- Operator_space wikiPageWikiLink Injective_map.
- Operator_space wikiPageWikiLink Isometry.
- Operator_space wikiPageWikiLink Linear_subspace.
- Operator_space wikiPageWikiLink Operator_algebra.
- Operator_space wikiPageWikiLink Operator_system.
- Operator_space wikiPageWikiLink Ring_(mathematics).
- Operator_space wikiPageWikiLinkText "operator space".
- Operator_space hasPhotoCollection Operator_space.
- Operator_space wikiPageUsesTemplate Template:Mathanalysis-stub.
- Operator_space wikiPageUsesTemplate Template:Reflist.
- Operator_space subject Category:Banach_spaces.
- Operator_space subject Category:Operator_theory.
- Operator_space hypernym Space.
- Operator_space type Physic.
- Operator_space type Space.
- 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.". The appropriate morphisms between operator spaces are completely bounded maps.".
- Operator_space label "Operator space".
- Operator_space sameAs m.057q4m9.
- Operator_space sameAs Q7097841.
- Operator_space sameAs Q7097841.
- Operator_space wasDerivedFrom Operator_space?oldid=635935127.
- Operator_space isPrimaryTopicOf Operator_space.