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

勤劳

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Court Trial and Its Administrationis theorem “Vorbereitungssatz” (cf. Math. Werke 2, p.135), he writes there in a footnote: “Diesen Satz habe ich seit dem Jahre 1860 wiederholt in meinen Universitäts-Vorlesungen vorgetragen.” The Preparation Theorem expresses the fundamental fact that the zero set of a holomorphic function g display

OCTO

generic

https://doi.org/10.1007/978-981-10-1142-9. in ℂ.,1 ≤ . < ∞, if . is replaced by a nowhere dense analytic set . in . If . has dimension ≤. −2 everywhere it is no longer necessary to assume that . is bounded in DA. These two statements are known as the . Extension Theorems; for the convenience of the reader we reproduce proofs in Section 1.

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Power Resources of Legal Sociology Surveys a one-sheeted analytic covering of .. For this reason we first develop a general theory of such coverings and prove a Local Existence Theorem. This theorem easily implies . theorem that the normalization sheaf . of the structure sheaf . is .-coherent.

虚假

BRAVE

Legal Personnel in Rural SocietyFor example if . is just a single (reduced) point, coherence of the .-th image sheaf .(.) means that .(.).(.) is a finite dimensional complex vector space. There are many examples of non-compact spaces . where this is not the case.

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遗产

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Extension Theorem and Analytic Coverings,. in ℂ.,1 ≤ . < ∞, if . is replaced by a nowhere dense analytic set . in . If . has dimension ≤. −2 everywhere it is no longer necessary to assume that . is bounded in DA. These two statements are known as the . Extension Theorems; for the convenience of the reader we reproduce proofs in Section 1.