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Deux décompositions d’une fonctionnelle d’un espace d’ultra-distributions sont étudiées. La première fait intervenir une série convergente de dérivées de mesures dont on montre que les supports peuvent être pris inclus dans le support . La seconde consiste à exprimer comme somme de fonctionnelles du même espace portées par les éléments d’une partition du support de . Dans les deux cas on a recours à des concepts de régularité et de séparation régulière d’ensembles fermés de qui relient la...
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