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- Nuclear_C*-algebra abstract "In mathematics, a nuclear C*-algebra is a C*-algebra A such that the injective and projective C*-cross norms on A⊗B are the same for every C*-algebra B. This property was first studied by Takesaki (1964) under the name \"Property T\", which is not related to Kazhdan's property T.".
- Nuclear_C*-algebra wikiPageExternalLink ?ci=9780198534822.
- Nuclear_C*-algebra wikiPageID "25351068".
- Nuclear_C*-algebra wikiPageLength "3446".
- Nuclear_C*-algebra wikiPageOutDegree "18".
- Nuclear_C*-algebra wikiPageRevisionID "699248496".
- Nuclear_C*-algebra wikiPageWikiLink Amenable_Banach_algebra.
- Nuclear_C*-algebra wikiPageWikiLink Annals_of_Mathematics.
- Nuclear_C*-algebra wikiPageWikiLink C*-algebra.
- Nuclear_C*-algebra wikiPageWikiLink Cambridge_University_Press.
- Nuclear_C*-algebra wikiPageWikiLink Category:C*-algebras.
- Nuclear_C*-algebra wikiPageWikiLink Completely_positive_map.
- Nuclear_C*-algebra wikiPageWikiLink Conditional_expectation.
- Nuclear_C*-algebra wikiPageWikiLink Cuntz_algebra.
- Nuclear_C*-algebra wikiPageWikiLink Enveloping_von_Neumann_algebra.
- Nuclear_C*-algebra wikiPageWikiLink Exact_C*-algebra.
- Nuclear_C*-algebra wikiPageWikiLink Kazhdans_property_(T).
- Nuclear_C*-algebra wikiPageWikiLink Noncommutative_topology.
- Nuclear_C*-algebra wikiPageWikiLink Nuclear_space.
- Nuclear_C*-algebra wikiPageWikiLink Partition_of_unity.
- Nuclear_C*-algebra wikiPageWikiLink Separable_space.
- Nuclear_C*-algebra wikiPageWikiLink Springer_Science+Business_Media.
- Nuclear_C*-algebra wikiPageWikiLink Von_Neumann_algebra.
- Nuclear_C*-algebra wikiPageWikiLinkText "Nuclear C*-algebra".
- Nuclear_C*-algebra wikiPageWikiLinkText "nuclear C*-algebra".
- Nuclear_C*-algebra wikiPageWikiLinkText "nuclear".
- Nuclear_C*-algebra wikiPageUsesTemplate Template:Citation.
- Nuclear_C*-algebra wikiPageUsesTemplate Template:Harvtxt.
- Nuclear_C*-algebra subject Category:C*-algebras.
- Nuclear_C*-algebra hypernym Algebra.
- Nuclear_C*-algebra type Algebra.
- Nuclear_C*-algebra comment "In mathematics, a nuclear C*-algebra is a C*-algebra A such that the injective and projective C*-cross norms on A⊗B are the same for every C*-algebra B. This property was first studied by Takesaki (1964) under the name \"Property T\", which is not related to Kazhdan's property T.".
- Nuclear_C*-algebra label "Nuclear C*-algebra".
- Nuclear_C*-algebra sameAs Q2602075.
- Nuclear_C*-algebra sameAs Nukleare_C*-Algebra.
- Nuclear_C*-algebra sameAs C*-algebra_nuklearna.
- Nuclear_C*-algebra sameAs m.09g7cjs.
- Nuclear_C*-algebra sameAs Q2602075.
- Nuclear_C*-algebra wasDerivedFrom Nuclear_C*-algebra?oldid=699248496.
- Nuclear_C*-algebra isPrimaryTopicOf Nuclear_C*-algebra.