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Complex Analysis Complex Analysis Complex Analysis: An Introduction to the Theory of Analytic Functions of One Can Introduction to the Theory of Analy

Complex Analysis Complex Analysis Complex Analysis: An Introduction to the Theory of Analytic Functions of One Can Introduction to the Theory of Analy

Complex Analysis Complex Analysis Complex Analysis: An Introduction to the
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Complex Analysis Complex Analysis Complex Analysis: An Introduction to the Theory of Analytic Functions of One Can Introduction to the Theory of Analy Hardback - 1979

by Ahlfors, Lars

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McGraw-Hill Education, 1979. Hardcover. Very Good. Former library book; Missing dust jacket; May have limited writing in cover pages. Pages are unmarked. ~ ThriftBooks: Read More, Spend Less.Dust jacket quality is not guaranteed.
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Details

  • Title Complex Analysis Complex Analysis Complex Analysis: An Introduction to the Theory of Analytic Functions of One Can Introduction to the Theory of Analy
  • Author Ahlfors, Lars
  • Binding Hardback
  • Edition International Ed
  • Condition Used - Very good
  • Pages 352
  • Volumes 1
  • Language ENG
  • Publisher McGraw-Hill Education, New York
  • Publication date 1979
  • Bookseller's Inventory # G0070006571I4N11
  • ISBN 9780070006577 / 0070006571
  • Weight 1.31 lbs (0.59 kg)
  • Dimensions 9.3 x 5.98 x 0.98 in (23.62 x 15.19 x 2.49 cm)
  • Category Mathematics
  • Library of Congress subjects Analytic functions
  • Library of Congress Catalogue Number 78017078
  • Dewey Decimal Code 515.93
  • Quantity available 1

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Reader reviews for Complex Analysis Complex Analysis Complex Analysis: An Introduction to the Theory of Analytic Functions of One Can Introduction to the Theory of Analy

From the publisher

A standard source of information of functions of one complex variable, this text has retained its wide popularity in this field by being consistently rigorous without becoming needlessly concerned with advanced or overspecialized material. Difficult points have been clarified, the book has been reviewed for accuracy, and notations and terminology have been modernized. Chapter 2, Complex Functions, features a brief section on the change of length and area under conformal mapping, and much of Chapter 8, Global-Analytic Functions, has been rewritten in order to introduce readers to the terminology of germs and sheaves while still emphasizing that classical concepts are the backbone of the theory. Chapter 4, Complex Integration, now includes a new and simpler proof of the general form of Cauchy's theorem. There is a short section on the Riemann zeta function, showing the use of residues in a more exciting situation than in the computation of definite integrals.
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