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Titlebook: An Introduction to Riemann Surfaces; Terrence Napier,Mohan Ramachandran Textbook 2012 Springer Science+Business Media, LCC 2012 DeRham-Hod

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期刊全称An Introduction to Riemann Surfaces
影响因子2023Terrence Napier,Mohan Ramachandran
视频videohttp://file.papertrans.cn/156/155460/155460.mp4
发行地址Presents a unified and competitive approach to compact and noncompact Riemann surfaces.Includes continuing exercises that run throughout the book and lead to generalizations of the main theorems.Will
学科分类Cornerstones
图书封面Titlebook: An Introduction to Riemann Surfaces;  Terrence Napier,Mohan Ramachandran Textbook 2012 Springer Science+Business Media, LCC 2012 DeRham-Hod
影响因子.This textbook presents a unified approach to compact and noncompact Riemann surfaces from the point of view of the so-called L2 $ar{delta}$-method. This method is a powerful technique from the theory of several complex variables, and provides for a unique approach to the fundamentally different characteristics of compact and noncompact Riemann surfaces..The inclusion of continuing exercises running throughout the book, which lead to generalizations of the main theorems, as well as the exercises included in each chapter make this text ideal for a one- or two-semester graduate course. The prerequisites are a working knowledge of standard topics in graduate level real and complex analysis, and some familiarity of manifolds and differential forms..
Pindex Textbook 2012
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2197-182X t ideal for a one- or two-semester graduate course. The prerequisites are a working knowledge of standard topics in graduate level real and complex analysis, and some familiarity of manifolds and differential forms..978-0-8176-4693-6Series ISSN 2197-182X Series E-ISSN 2197-1838
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https://doi.org/10.1007/978-3-663-08420-4. ℂ, . Δ={.∈ℂ||.|<1}..The second goal of this chapter is the fact that every Riemann surface . may be obtained by holomorphic attachment of tubes at elements of a locally finite sequence of coordinate disks in a domain in ℙ.. In particular, for . compact, this allows one to form a canonical homology basis.
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