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(Ebook) Advanced Complex Analysis: A Comprehensive Course in Analysis, Part 2B by Barry Simon ISBN 9781470411015, 9781470437770, 1470411016, 1470437775

  • SKU: EBN-7440176
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Instant download (eBook) Advanced Complex Analysis: A Comprehensive Course in Analysis, Part 2B after payment.
Authors:Barry Simon
Pages:339 pages.
Year:2015
Editon:1
Publisher:American Mathematical Society [AMS]
Language:english
File Size:4.54 MB
Format:pdf
ISBNS:9781470411015, 9781470437770, 1470411016, 1470437775
Categories: Ebooks

Product desciption

(Ebook) Advanced Complex Analysis: A Comprehensive Course in Analysis, Part 2B by Barry Simon ISBN 9781470411015, 9781470437770, 1470411016, 1470437775

Main subject categories: • Complex analysis • Functions of a complex variable • Special functions • Ordinary differential equations • Number theory • Univalent and multivalent functions of one complex variable • Value distribution of meromorphic functions of one complex variable • Nevanlinna theory • Classical hypergeometric functions, ₂F₁ • Stochastic (Schramm-)Loewner evolution (SLE)A Comprehensive Course in Analysis by Poincaré Prize winner Barry Simon is a five-volume set that can serve as a graduate-level analysis textbook with a lot of additional bonus information, including hundreds of problems and numerous notes that extend the text and provide important historical background. Depth and breadth of exposition make this set a valuable reference source for almost all areas of classical analysis.Part 2B provides a comprehensive look at a number of subjects of complex analysis not included in Part 2A. Presented in this volume are the theory of conformal metrics (including the Poincaré metric, the Ahlfors-Robinson proof of Picard's theorem, and Bell's proof of the Painlevé smoothness theorem), topics in analytic number theory (including Jacobi's two- and four-square theorems, the Dirichlet prime progression theorem, the prime number theorem, and the Hardy-Littlewood asymptotics for the number of partitions), the theory of Fuchsian differential equations, asymptotic methods (including Euler's method, stationary phase, the saddle-point method, and the WKB method), univalent functions (including an introduction to SLE), and Nevanlinna theory. The chapters on Fuchsian differential equations and on asymptotic methods can be viewed as a minicourse on the theory of special functions.
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