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Composition operators in the Dirichlet series setting

Hervé Queffélec — 2007

Banach Center Publications

In this work, we begin with a survey of composition operators on the Hardy space H² and on the Wiener algebra A⁺ of absolutely convergent Taylor series, with special emphasis on their compactness, or invertibility, or isometric character. The main results are due respectively to J. Shapiro and D.~Newman. In a second part, we present more recent results, due to Gordon and Hedenmalm on the one hand, and to Bayart, the author et al. on the other hand, concerning the analogues of H² and A⁺ in the setting...

Ordre, convergence et sommabilité de produits de séries de Dirichlet

Jean-Pierre KahaneHervé Queffélec — 1997

Annales de l'institut Fourier

L’article donne des réponses optimales ou presque optimales aux questions suivantes, qui remontent à Stieltjes, Landau et Bohr, et concernent des séries de Dirichlet A j = n = 1 a ( j , n ) n - s ( j = 1 , 2 , , k ) et leur produit C = n = 1 c ( n ) n - s . 1. Supposant que les A j sont convergentes aux points ρ j et absolument convergentes aux points ρ j + τ j , en quels points s s’ensuit-il que C est convergente ? 2. Supposant que les A j sont convergentes...

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