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Selected Solutions to Complex Analysis by Lars Ahlfors Matt Rosenzweig 1. Contents Chapter 4 - Complex Integration 4 ... Let f: C [f1g!C [f1gbe a meromorphic function in the extended complex plane. First, I claim that fhas nitely many poles. Since the poles of fare isolated points, they form an at most countable subset fp kg 1

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for those who are taking an introductory course in complex analysis. The problems are numbered and allocated in four chapters corresponding to different subject areas: Complex Numbers, Functions, Complex Integrals and Series. The majority of problems are provided with answers, detailed procedures and hints (sometimes incomplete solutions).

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X.Y.Z means section Y.Z of chapter X of the text by Lars Ahlfors. Reading for Week 1: Ahlfors 1.1.1-1.1.5 Homework 1 is due Thursday, February 1. Solutions Reading for Week 2: Ahlfors 1.2.1-1.2.4 Homework 2 is due Thursday, February 8. TeX version Solutions Reading for Week 3: Ahlfors 2.1.1-2.1.3 Homework 3 is due Tuesday, February 20. TeX ...

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Books: Lars Ahlfors, Complex Analysis (3rd Ed.); McGraw-Hill is the recommended textbook, which means I will follow it at least half the time and some of the problems I assign will come from it. Buy, check out, or borrow a copy. If you would like to read more adventurously than Ahlfors and/or my lecture notes, here are some suggestions.

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Lars Valerian Ahlfors’s Complex Analysis by Hugo Rossi “The author has tried to emphasize economy of thought in order to make the reader aware of the intrinsic unity which is so characteristic of the subject.” So writes the author in his preface. As I read that the first time I had little conception of what he meant, nor how

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Ahlfors, Lars V. Complex Analysis: An Introduction to the Theory of Analytic Functions of One Complex Variable. 3rd ed. New York, NY: McGraw-Hill, 1979. ISBN: 9780070006577. Homework solutions are provided below.

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**[MOBI] Complex Analysis Solutions Lars Ahlfors**

Textbook: Complex Analysis, 3rd edition, by Lars Ahlfors. I am aware that the book is fairly pricey but if cost is an issue, please note that used copies are pretty readily available. This course essentially covers the material for the graduate qualifying examination in complex analysis; please see that web page for a list of topics.

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Welcome to Math 220a! Course description: This course provides an introduction to complex analysis. We will cover holomorphic and meromorphic functions, Taylor and Laurent expansions, Cauchy's theorem and its applications, calculus of residues, the argument principle, harmonic functions, sequences of holomorphic functions, infinite products, Weierstrass factorization theorem, Mittag-Leffler ...

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