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Une nouvelle définition des cônes biréticulés

Alain Goullet de Rugy — 1974

Annales de l'institut Fourier

On montre que si E est un espace vectoriel réticulé, le cône des formes linéaires positives sur E , muni de la topologie de la convergence simple sur E est un cône biréticulé. Ce résultat conduit à une nouvelle définition des cônes biréticulés, équivalents à la définition initiale, mais d’un usage beaucoup plus souple ; ce résultat est la réponse positive à une hypothèse de G. Choquet.

La théorie des cônes biréticulés

Alain Goullet de Rugy — 1971

Annales de l'institut Fourier

Soient 𝒮 la classe des cônes convexes saillants faiblement complets et 𝒮 loc la sous-classe de 𝒮 formée des cônes localement compacts de 𝒮 . Dans les dix dernières années, Alfsen, Bauer, Effros, Rogalski et Stormer ont donné de nombreuses propriétés équivalentes entre elles et qui caractérisent dans 𝒮 loc les cônes de Radon 𝔐 + ( T ) des mesures de Radon positives sur un espace compact T . On montre ici que ces propriétés, convenablement interprétées, restent équivalentes dans la sous-classe 𝒮 p b c des cônes presque bien...

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