Titlebook: Coherent Analytic Sheaves; Hans Grauert,Reinhold Remmert Book 1984 Springer-Verlag Berlin Heidelberg 1984 Koh?rente analytische Garbe.Math

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Irreducibility and Connectivity. Extension of Analytic Sets,ed such sets . may disconnect . as is shown by the standard example of a space consisting of two complex lines intersecting in a single point. Spaces for which this phenomenon cannot occur are called ., we give different characterizations for such spaces (cf. Theorem 1.2). A basic role is played by

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Court Trial and Its Administrationen Universit?ts-Vorlesungen vorgetragen.” The Preparation Theorem expresses the fundamental fact that the zero set of a holomorphic function g displays, at least locally in suitable coordinates, an “algebraic” and hence “finite” character. This is the reason why finite holomorphic maps nowadays are the most important tool in local function theory.

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Court Trial and Its Administrationfor which this phenomenon cannot occur are called ., we give different characterizations for such spaces (cf. Theorem 1.2). A basic role is played by the Global Decomposition Theorem 2.2. We demonstrate the power of this theorem by various applications in Sections 2 and 3.

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Irreducibility and Connectivity. Extension of Analytic Sets,for which this phenomenon cannot occur are called ., we give different characterizations for such spaces (cf. Theorem 1.2). A basic role is played by the Global Decomposition Theorem 2.2. We demonstrate the power of this theorem by various applications in Sections 2 and 3.

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