
Introduction to Complex Analysis
American Mathematical Society (Publisher)
2nd Edition
Published on 30. October 2007
Book
Hardback
350 pages
978-0-8218-4399-4 (ISBN)
Description
It really is a gem, both in terms of its table of contents and the level of discussion. The exercises also look very good. --Clifford Earle, Cornell University This book has a soul and has passion. --William Abikoff, University of Connecticut This classic book gives an excellent presentation of topics usually treated in a complex analysis course, starting with basic notions (rational functions, linear transformations, analytic function), and culminating in the discussion of conformal mappings, including the Riemann mapping theorem and the Picard theorem. The two quotes above confirm that the book can be successfully used as a text for a class or for self-study.
More details
Series
Edition
Second Edition
Language
English
Place of publication
Providence
United States
Target group
College/higher education
Edition type
New edition
Illustrations
Illustrations
Weight
785 gr
ISBN-13
978-0-8218-4399-4 (9780821843994)
Copyright in bibliographic data and cover images is held by Nielsen Book Services Limited or by the publishers or by their respective licensors: all rights reserved.
Schweitzer Classification
Other editions
Previous edition
Rolf Nevanlinna | Veikko Paatero
Introduction to Complex Analysis
Book
01/1969
Addison Wesley
€4.83
Article exhausted; check for reprint
Content
The concept of an analytic function General properties of rational functions Linear transformations Mapping by rational functions of second order The exponential function and its inverse. The general power The trigonometric functions Infinite series with complex terms Integration in the complex domain. Cauchy's theorem Cauchy's integral formula and its applications The residue theorem and its applications Harmonic functions Analytic continuation Entire functions Periodic functions The Euler $\Gamma$-function The Riemann $\zeta$-function The theory of conformal mapping Index.