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It is well known that the condition “f ∈ L¹ and f̂ ∈ L¹” is not sufficient to ensure the validity of the Poisson summation formula ∑f(k) = ∑f̂(k). We discuss here a stronger condition " and " and see for which values of a and b the condition is sufficient.
Soit une partie discrète et multiplicativement libre de la demi-droite ouverte , et le semi-groupe unitaire engendré par . Les éléments de s’appellent nombres premiers généralisés et ceux de entiers généralisés. Les fonctions de décompte correspondantes sont désignées et ). Le problème de Beurling consiste à donner des conditions sur qui entrainent le “ théorème des nombres premiers ” . En posant , la condition de Beurling est avec , et il y a un contre-exemple avec . L’article...
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