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T -filtres, ensembles analytiques et transformation de Fourier P -adique

Alain Escassut (1975)

Annales de l'institut Fourier

Les propriétés des éléments analytiques sur une partie D d’un corps ultramétrique complet, algébriquement clos, dépendent de l’existence sur D de filtres strictement annulateurs que l’on caractérise par des relations arithmétiques entre les diamètres et les distances mutuelles des trous de D grâce à la notion de T -filtre. Alors les ensembles analytiques sont les ensembles sans T -filtre à plage non vide. D’autre part, le problème de la transformation de Fourier p -adique se ramène à un problème d’analycité...

Unitary closure and Fourier algebra of a topological group

Anthony To-Ming Lau, Jean Ludwig (2015)

Studia Mathematica

This is a sequel to our recent work (2012) on the Fourier-Stieltjes algebra B(G) of a topological group G. We introduce the unitary closure G̅ of G and use it to study the Fourier algebra A(G) of G. We also study operator amenability and fixed point property as well as other related geometric properties for A(G).

Weak spectral synthesis in Fourier algebras of coset spaces

Eberhard Kaniuth (2010)

Studia Mathematica

Let G be a locally compact group, K a compact subgroup of G and A(G/K) the Fourier algebra of the coset space G/K. Applying results from [E. Kaniuth, Weak spectral synthesis in commutative Banach algebras, J. Funct. Anal. 254 (2008), 987-1002], we establish injection and localization theorems relating weak spectral sets and weak Ditkin sets for A(G/K) to such sets for A(H/H ∩ K), where H is a closed subgroup of G. We also prove some results towards the analogue of Malliavin's theorem for weak spectral...

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