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Displaying 41 – 60 of 118

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Normes de Sobolev et convoluteurs bornés sur L 2 ( G )

P. Jolissaint, A. Valette (1991)

Annales de l'institut Fourier

Un groupe localement compact G muni d’une fonction-longueur L a la propriété ( D R ) par rapport à L si toute fonction à décroissance rapide sur G définit un convoluteur borné sur L 2 ( G ) . Nous donnons une condition suffisante assez générale pour que le couple ( G , L ) ait la propriété ( D R ) . Pour un tel couple, nous caractérisons les fonctions de type positif sur G faiblement associées à la représentation régulière gauche et, dans le cas discret, nous considérons les propriétés d’approximation de l’algèbre de Fourier...

On 1 -cocycles induced by a positive definite function on a locally compact abelian group

Jordan Franks, Alain Valette (2014)

Annales mathématiques Blaise Pascal

For ϕ a normalized positive definite function on a locally compact abelian group G , let π ϕ be the unitary representation associated to ϕ by the GNS construction. We give necessary and sufficient conditions for the vanishing of 1-cohomology H 1 ( G , π ϕ ) and reduced 1-cohomology H ¯ 1 ( G , π ϕ ) . For example, H ¯ 1 ( G , π ϕ ) = 0 if and only if either Hom ( G , ) = 0 or μ ϕ ( 1 G ) = 0 , where 1 G is the trivial character of G and μ ϕ is the probability measure on the Pontryagin dual G ^ associated to ϕ by Bochner’s Theorem. This streamlines an argument of Guichardet (see Theorem...

Currently displaying 41 – 60 of 118