This textbook is an introduction to the classical theory of functions of a complex variable. The author’s aim is to explain the basic theory in an easy-to-understand . The back cover of Complex Analysis, by the great algebraic and differential geometer Kunihiko Kodaira (–), features the phrase. , English, Japanese, Book, Illustrated edition: Introduction to complex analysis / Kunihiko Kodaira ; translated by A. Sevenster ; edited by A.F. Beardon.
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Read, highlight, and take notes, across web, tablet, and phone. The remainder of the book deals with conformal mappings, analytic continuation, Riemann’s mapping theorem, Riemann surfaces and analytic functions on a Riemann surface. These 3 locations in New South Wales: Table of contents 1.
Complex Analysis ICM Edition : Kunihiko Kodaira :
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The book is profusely illustrated and includes many examples. None of your libraries hold this item. It should be an ideal text for first courses in complex analysis. University of Sydney Library.
This textbook is an introduction to the classical theory of functions of a complex variable. In general, the approach taken here emphasises geometrical aspects of the kunuhiko in order to avoid some of the topological pitfalls associated with this subject. Lists What are lists? Looking for beautiful books?
Complex Analysis – Kunihiko Kodaira – Google Books
The University of Sydney. Goodreads is the world’s largest site for readers kodairaa over 50 million reviews. Book; Illustrated English; Japanese Show 0 more libraries The general versions of Cauchy’s Theorem and integral formula are proved in Chapter 2.
The remainder of the book deals with conformal mappings, analytic continuation, and Riemann’s Mapping Theorem. Problems are collected together at the end of the book. The structure of Riemann surfaces; 8.
You also may like to try some of these bookshopswhich may or may not sell this item. These online bookshops told us they have this kunihiok Related resource Publisher description at http: To include a comma in your tag, surround the tag with double quotes. Public Private login e. Riemann’s mapping theorem; 6. Riemann’s mapping theorem Problems References Index. The book could be very helpful for students as well as for experts in the field.
Cambridge Studies in Advanced Mathematics: Complex Analysis Series Number 107
My library Help Advanced Book Search. Thus, Cauchy’s integral formula is first proved in a topologically simple case from which the author deduces the basic properties of holomorphic functions.
Analytic functions on a closed Riemann surface. The structure of Riemann surfaces 8.
These 10 locations in All: Home All editions This editionEnglish, Book edition: Found at these bookshops Searching – please wait He emphasizes geometrical considerations, and, to avoid topological difficulties associated with complex analysis, begins Australian National University Library. Contents Machine derived contents note: We can notify you when this item is back in stock.