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- Gelfand_representation abstract "In mathematics, the Gelfand representation in functional analysis (named after I. M. Gelfand) has two related meanings: a way of representing commutative Banach algebras as algebras of continuous functions; the fact that for commutative C*-algebras, this representation is an isometric isomorphism.In the former case, one may regard the Gelfand representation as a far-reaching generalization of the Fourier transform of an integrable function. In the latter case, the Gelfand-Naimark representation theorem is one avenue in the development of spectral theory for normal operators, and generalizes the notion of diagonalizing a normal matrix.".
- Gelfand_representation wikiPageID "364372".
- Gelfand_representation wikiPageRevisionID "602801396".
- Gelfand_representation hasPhotoCollection Gelfand_representation.
- Gelfand_representation subject Category:Banach_algebras.
- Gelfand_representation subject Category:C*-algebras.
- Gelfand_representation subject Category:Functional_analysis.
- Gelfand_representation comment "In mathematics, the Gelfand representation in functional analysis (named after I. M. Gelfand) has two related meanings: a way of representing commutative Banach algebras as algebras of continuous functions; the fact that for commutative C*-algebras, this representation is an isometric isomorphism.In the former case, one may regard the Gelfand representation as a far-reaching generalization of the Fourier transform of an integrable function.".
- Gelfand_representation label "Gelfand representation".
- Gelfand_representation label "Gelfand-Transformation".
- Gelfand_representation label "Transformata Gelfanda".
- Gelfand_representation sameAs Gelfand-Transformation.
- Gelfand_representation sameAs Transformata_Gelfanda.
- Gelfand_representation sameAs m.01_tks.
- Gelfand_representation sameAs Q1499675.
- Gelfand_representation sameAs Q1499675.
- Gelfand_representation wasDerivedFrom Gelfand_representation?oldid=602801396.
- Gelfand_representation isPrimaryTopicOf Gelfand_representation.