Results 51 to 54 of about 58 (54)
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Mathematische Nachrichten, 2006
AbstractIn this paper we consider Hankel operators $ \tilde H _{{\bar z}^k}$ = (Id – P 1)$ \bar z^k $ from A 2(ℂ, |z |2) to A 2,1(ℂ, |z |2)⊥. Here A 2(ℂ, |z |2) denotes the Fock spaceA 2(ℂ, |z |2) = {f: f is entire and ‖f ‖2 = ∫ℂ |f (z)|2 exp (–|z |2) dλ (z) < ∞}.Furthermore A 2,1(ℂ, |z |2) denotes the closure of the linear span of the monomials {$ \
Wolfgang Knirsch, Georg Schneider
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AbstractIn this paper we consider Hankel operators $ \tilde H _{{\bar z}^k}$ = (Id – P 1)$ \bar z^k $ from A 2(ℂ, |z |2) to A 2,1(ℂ, |z |2)⊥. Here A 2(ℂ, |z |2) denotes the Fock spaceA 2(ℂ, |z |2) = {f: f is entire and ‖f ‖2 = ∫ℂ |f (z)|2 exp (–|z |2) dλ (z) < ∞}.Furthermore A 2,1(ℂ, |z |2) denotes the closure of the linear span of the monomials {$ \
Wolfgang Knirsch, Georg Schneider
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The behaviour on the rays of functions from the Bergman and Fock spaces
Rendiconti del Circolo Matematico di Palermo, 2008It follows from the classical Fejér-Riesz inequality that \(\int_0^1|f(t ...
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$$L^{p}$$ Estimates for the Bergman Projection on Generalized Fock Spaces
The Journal of Geometric AnalysiszbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Small Fock spaces, small Bergman spaces and their operators
Petits espaces de Fock, petits espaces de Bergman et leurs opérateurs Nous étudions les mesures de Carleson et les opérateurs de Toeplitz sur la classe des espaces de Bergman dite de petite taille, introduits récemment par Seip. On obtient une caractérisation des mesures de Carleson qui étend les résultats de Seip à partir du disque ...openaire +1 more source

