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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Cambridge University Press, Complex Analysis Series Number Set up My libraries How do I set up “My libraries”? Translated from the Japanese.

Cambridge Studies in Advanced Mathematics: Complex Analysis Series Number 107

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Analytic functions on a closed Riemann surface. View online Borrow Buy Freely available Show 0 more links In order to set up a list of libraries that you have access to, you must first login or kuunihiko up. It should be an ideal text for first courses in complex analysis. ana,ysis


Skip to content Skip to search. We were unable to find this edition in any bookshop we are able to search. Problems are collected together at the end of the book. We use cookies to give you the best possible experience. Be the first to add this to a list. The author’s aim is to explain the basic theory in an easy to understand and careful way. The University of Sydney. Goodreads is the world’s largest site for readers with over 50 million reviews.

Book ratings by Goodreads. Thus, Cauchy’s integral formula is first proved in a topologically simple case from which the author deduces the basic properties of holomorphic functions. No kodaora available Amazon.

Separate different tags with a comma. Tags What are tags? Lists What are lists? He emphasizes geometrical considerations and, to avoid topological difficulties associated with complex analysis, begins by deriving Cauchy’s integral formula in a topologically simple case and then deduces the basic properties of continuous and differentiable functions.


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Complex Analysis ICM Edition

About Kunihiko Kodaira Kunihiko Kodaira worked in many areas including harmonic integrals, algebraic geometry and the classification of compact complex analytic surfaces. It should be an ideal text for either a first course in complex analysis or more advanced study.

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Introduction to Complex Analysis. Read, highlight, and take notes, across web, tablet, and phone.

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