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On pseudoconvexity of Reinhardt domains
1996Für Reinhardt'sche Gebiete im \(\mathbb{C}^2\) wird der Zusammenhang zwischen Pseudokonvexität und logarithmischer Konvexität diskutiert.
M. Landucci, SPIRO, Andrea
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Domains of Holomorphy and Pseudoconvexity
1986In 1906 F. Hartogs discovered the first example exhibiting the remarkable extension properties of holomorphic functions in more than one variable. It is this phenomenon, more than anything else, which distinguishes function theory in several variables from the classical one-variable theory.
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Subellipticity of the ¯ ∂-Neumann problem on a weakly q-pseudoconvex/concave domain
, 2011T. Khanh, G. Zampieri
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Holomorphic Lipschitz Functions in Pseudoconvex Domains
American Journal of Mathematics, 1979Ahern, Patrick, Schneider, Robert
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Embedding Strictly Pseudoconvex Domains in Convex Domains
American Journal of Mathematics, 1976openaire +1 more source
Pseudoconvex Domains with Real-Analytic Boundary
The Annals of Mathematics, 1978Diederich, Klas, Fornaess, John E.
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Carleson measures and balayage for Bergman spaces of strongly pseudoconvex domains
, 2016Zhangjian Hu, Xiaofen Lv, Kehe Zhu
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