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Titlebook: Analysis III; Analytic and Differe Roger Godement Textbook 2015 Springer International Publishing Switzerland 2015 Cauchy theory.Riemann su

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期刊全稱Analysis III
期刊簡稱Analytic and Differe
影響因子2023Roger Godement
視頻videohttp://file.papertrans.cn/157/156138/156138.mp4
發(fā)行地址Prefers ideas to calculations.Explains the ideas without parsimony of words.Based on 35 years of teaching at Paris University.Blends mathematics skillfully with didactical and historical consideration
學(xué)科分類Universitext
圖書封面Titlebook: Analysis III; Analytic and Differe Roger Godement Textbook 2015 Springer International Publishing Switzerland 2015 Cauchy theory.Riemann su
影響因子.Volume III sets out classical Cauchy theory. It is much more geared towards its innumerable applications than towards a more or less complete theory of analytic functions. Cauchy-type curvilinear integrals are then shown to generalize to any number of real variables (differential forms, Stokes-type formulas). The fundamentals of the theory of manifolds are then presented, mainly to provide the reader with a "canonical‘‘ language and with some important theorems (change of variables in integration, differential equations). A final chapter shows how these theorems can be used to construct the compact Riemann surface of an algebraic function, a subject that is rarely addressed in the general literature though it only requires elementary techniques..Besides the Lebesgue integral, Volume IV will set out a piece of specialized mathematics towards which the entire content of the previous volumes will converge: Jacobi, Riemann, Dedekind series and infinite products, elliptic functions, classical theory of modular functions and its modern version using the structure of the Lie algebra of SL(2,R)..
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Cauchy Theory,ries. In fact, our universal method for constructing them – a fundamental idea of Cauchy – is to integrate holomorphic functions along curves drawn in their domains of definition and thereby obtain a version of the “ fundamental theorem of differential and integral calculus ” (FT) for holomorphic fu
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Textbook 2015es will converge: Jacobi, Riemann, Dedekind series and infinite products, elliptic functions, classical theory of modular functions and its modern version using the structure of the Lie algebra of SL(2,R)..
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