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- Finite-dimensional_von_Neumann_algebra abstract "In mathematics, von Neumann algebras are self-adjoint operator algebras that are closed under a chosen operator topology. When the underlying Hilbert space is finite-dimensional, the von Neumann algebra is said to be a finite-dimensional von Neumann algebra. The finite-dimensional case differs from the general von Neumann algebras in that topology plays no role and they can be characterized using Wedderburn's theory of semisimple algebras.".
- Finite-dimensional_von_Neumann_algebra wikiPageID "8947106".
- Finite-dimensional_von_Neumann_algebra wikiPageLength "3089".
- Finite-dimensional_von_Neumann_algebra wikiPageOutDegree "11".
- Finite-dimensional_von_Neumann_algebra wikiPageRevisionID "657001759".
- Finite-dimensional_von_Neumann_algebra wikiPageWikiLink Category:Linear_algebra.
- Finite-dimensional_von_Neumann_algebra wikiPageWikiLink Category:Von_Neumann_algebras.
- Finite-dimensional_von_Neumann_algebra wikiPageWikiLink Center_(algebra).
- Finite-dimensional_von_Neumann_algebra wikiPageWikiLink Direct_integral.
- Finite-dimensional_von_Neumann_algebra wikiPageWikiLink Joseph_Wedderburn.
- Finite-dimensional_von_Neumann_algebra wikiPageWikiLink Operator_algebra.
- Finite-dimensional_von_Neumann_algebra wikiPageWikiLink Operator_topologies.
- Finite-dimensional_von_Neumann_algebra wikiPageWikiLink Semisimple_algebra.
- Finite-dimensional_von_Neumann_algebra wikiPageWikiLink Von_Neumann_algebra.
- Finite-dimensional_von_Neumann_algebra wikiPageWikiLinkText "Finite-dimensional von Neumann algebra".
- Finite-dimensional_von_Neumann_algebra wikiPageUsesTemplate Template:Unreferenced.
- Finite-dimensional_von_Neumann_algebra subject Category:Linear_algebra.
- Finite-dimensional_von_Neumann_algebra subject Category:Von_Neumann_algebras.
- Finite-dimensional_von_Neumann_algebra hypernym Algebras.
- Finite-dimensional_von_Neumann_algebra type Algebra.
- Finite-dimensional_von_Neumann_algebra type Redirect.
- Finite-dimensional_von_Neumann_algebra comment "In mathematics, von Neumann algebras are self-adjoint operator algebras that are closed under a chosen operator topology. When the underlying Hilbert space is finite-dimensional, the von Neumann algebra is said to be a finite-dimensional von Neumann algebra. The finite-dimensional case differs from the general von Neumann algebras in that topology plays no role and they can be characterized using Wedderburn's theory of semisimple algebras.".
- Finite-dimensional_von_Neumann_algebra label "Finite-dimensional von Neumann algebra".
- Finite-dimensional_von_Neumann_algebra sameAs Q5450391.
- Finite-dimensional_von_Neumann_algebra sameAs m.027qsb9.
- Finite-dimensional_von_Neumann_algebra sameAs Q5450391.
- Finite-dimensional_von_Neumann_algebra wasDerivedFrom Finite-dimensional_von_Neumann_algebra?oldid=657001759.
- Finite-dimensional_von_Neumann_algebra isPrimaryTopicOf Finite-dimensional_von_Neumann_algebra.