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＜電子ブック＞
Several Complex Variables III : Geometric Function Theory / edited by G.M. Khenkin
(Encyclopaedia of Mathematical Sciences ; 9)

版	1st ed. 1989.
出版者	Berlin, Heidelberg : Springer Berlin Heidelberg : Imprint: Springer
出版年	1989
本文言語	英語
大きさ	VII, 261 p : online resource
冊子体	Geometric function theory / G.M. Khenkin (ed.) ; : us,: gw,:pbk
著者標目	Khenkin, G.M editor SpringerLink (Online service)
件　名	LCSH:Mathematical analysis LCSH:Algebraic geometry LCSH:Mathematical physics FREE:Analysis FREE:Algebraic Geometry FREE:Theoretical, Mathematical and Computational Physics
一般注記	I. Entire Functions -- II. Multidimensional Value Distribution Theory -- III. Invariant Metrics -- IV. Finiteness Theorems for Holomorphic Maps -- V. Holomorphic Maps in ? and the Problem of Holomorphic Equivalence -- VI. The Geometry of CR-Manifolds -- VII. Supersymmetry and Complex Geometry -- Author Index We consider the basic problems, notions and facts in the theory of entire functions of several variables, i. e. functions J(z) holomorphic in the entire n space 1 the zero set of an entire function is not discrete and therefore one has no analogue of a tool such as the canonical Weierstrass product, which is fundamental in the case n = 1. Second, for n> 1 there exist several different natural ways of exhausting the space Accessibility summary: This PDF is not accessible. It is based on scanned pages and does not support features such as screen reader compatibility or described non-text content (images, graphs etc). However, it likely supports searchable and selectable text based on OCR (Optical Character Recognition). Users with accessibility needs may not be able to use this content effectively. Please contact us at accessibilitysupport@springernature.com if you require assistance or an alternative format Inaccessible, or known limited accessibility No reading system accessibility options actively disabled Publisher contact for further accessibility information: accessibilitysupport@springernature.com HTTP:URL=https://doi.org/10.1007/978-3-642-61308-1

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