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Classical complex analysis: a geometric approach (volume 2)

Classical complex analysis: a geometric approach (volume 2)

Classical complex analysis: a geometric approach (volume 2)
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Classical complex analysis: a geometric approach (volume 2) Paperback - 2010

by Lin, I-hsiung

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Details

  • Title Classical complex analysis: a geometric approach (volume 2)
  • Author Lin, I-hsiung
  • Binding Paperback
  • Condition Used - Good
  • Pages 712
  • Volumes 1
  • Language ENG
  • Publisher World Scientific Publishing Company, U.S.A
  • Publication date 2010-11-30
  • Features Bibliography, Index, Table of Contents
  • Bookseller's Inventory # 9814271292.G
  • ISBN 9789814271295 / 9814271292
  • Weight 1.87 lbs (0.85 kg)
  • Dimensions 8.99 x 6.64 x 0.95 in (22.83 x 16.87 x 2.41 cm)
  • Category Mathematics
  • Dewey Decimal Code 515.9
  • Quantity available 1

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Reader reviews for Classical complex analysis: a geometric approach (volume 2)

From the publisher

Classical Complex Analysis, available in two volumes, provides a clear, broad and solid introduction to one of the remarkable branches of exact science, with an emphasis on the geometric aspects of analytic functions. Volume 2 begins with analytic continuation. The Riemann mapping theorem is proved and used in solving Dirichlet's problem for an open disk and, hence, a class of general domains via Perron's method. Finally, proof of the uniformization theorem of Riemann surfaces is given.The book is rich in contents, figures, examples and exercises. It is self-contained and is designed for a variety of usages and motivations concerning advanced studies. It can be used both as a textbook for undergraduate and graduate students, and as a reference book in general.

From the jacket flap

Classical Complex Analysis, available in two volumes, provides a clear, broad and solid introduction to one of the remarkable branches of exact science, with an emphasis on the geometric aspects of analytic functions. Volume 2 begins with analytic continuation. The Riemann mapping theorem is proved and used in solving Dirichlet's problem for an open disk and, hence, a class of general domains via Perron's method. Finally, proof of the uniformization theorem of Riemann surfaces is given.

The book is rich in contents, figures, examples and exercises. It is self-contained and is designed for a variety of usages and motivations concerning advanced studies. It can be used both as a textbook for undergraduate and graduate students, and as a reference book in general.

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