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L’article expose une forme abstraite du théorème de Cauchy-Weil : soit un domaine relativement compact d’un espace analytique et soit l’algèbre de toutes les fonctions complexes continues sur , holomorphes à l’intérieur ; il existe alors une famille des mesures de Radon, concentrées sur la frontière fine de par rapport à et vérifiant ces deux conditions : 1) pour tous , , 2) est holomorphe sur pour toute fonction continue sur . Dans un cadre plus général, on déduit un théorème...
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