Polynomial Hulls and linear measure.- Estimations, Par Noyaux, Des Solutions De L¿Equation u=f.- The heat equation and geometry for the -Neumann problem.- Extendibility of the Bergman kernel function.- ?b and Carleson type inequalities.- Boundary absolute continuity of functions in the ball algebra.- Subharmonic functions and minimal surfaces.- Proprietes de Recouvrement des Sous-Ensembles de la Frontiere d¿un Domaine Strictement Pseudo-Convexe.- Some properties of the canonical mapping of a complex space into its spectrum.- Scalar boundary invariants and the Bergman kernel.- Biholomorphic self-maps of domains.- Some ?N capacities and applications.- Splitting of slowly decreasing ideals in weighted algebras of entire functions.- Convolutors in spaces of holomorphic functions.- A remark on "convolutors in spaces of holomorphic functions".- Integral representations in the theory of the -Neumann problem.- Tents and interpolating sequences in the unit ball.- Balayage and polynomial hulls.- Convergence of formal power series and analytic extension.
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Für höhere Schule und Studium
Für Beruf und Forschung
Research
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Höhe: 235 mm
Breite: 155 mm
Dicke: 19 mm
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ISBN-13
978-3-540-18357-0 (9783540183570)
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Schweitzer Klassifikation
Polynomial Hulls and linear measure.- Estimations, Par Noyaux, Des Solutions De L'Equation u=f.- The heat equation and geometry for the -Neumann problem.- Extendibility of the Bergman kernel function.- ?b and Carleson type inequalities.- Boundary absolute continuity of functions in the ball algebra.- Subharmonic functions and minimal surfaces.- Proprietes de Recouvrement des Sous-Ensembles de la Frontiere d'un Domaine Strictement Pseudo-Convexe.- Some properties of the canonical mapping of a complex space into its spectrum.- Scalar boundary invariants and the Bergman kernel.- Biholomorphic self-maps of domains.- Some ?N capacities and applications.- Splitting of slowly decreasing ideals in weighted algebras of entire functions.- Convolutors in spaces of holomorphic functions.- A remark on "convolutors in spaces of holomorphic functions".- Integral representations in the theory of the -Neumann problem.- Tents and interpolating sequences in the unit ball.- Balayage and polynomial hulls.- Convergence of formal power series and analytic extension.