Introduction to Complex Analysis (Hardcover)


This book describes a classical introductory part of complex analysis for university students in the sciences and engineering and could serve as a text or reference book. It places emphasis on rigorous proofs, presenting the subject as a fundamental mathematical theory. The volume begins with a problem dealing with curves related to Cauchy's integral theorem. To deal with it rigorously, the author gives detailed descriptions of the homotopy of plane curves. Since the residue theorem is important in both pure and applied mathematics, the author gives a fairly detailed explanation of how to apply it to numerical calculations; this should be sufficient for those who are studying complex analysis as a tool.

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Product Description

This book describes a classical introductory part of complex analysis for university students in the sciences and engineering and could serve as a text or reference book. It places emphasis on rigorous proofs, presenting the subject as a fundamental mathematical theory. The volume begins with a problem dealing with curves related to Cauchy's integral theorem. To deal with it rigorously, the author gives detailed descriptions of the homotopy of plane curves. Since the residue theorem is important in both pure and applied mathematics, the author gives a fairly detailed explanation of how to apply it to numerical calculations; this should be sufficient for those who are studying complex analysis as a tool.

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Product Details

General

Imprint

American Mathematical Society

Country of origin

United States

Series

Translations of Mathematical Monographs, No. 168

Release date

October 1997

Availability

Supplier out of stock. If you add this item to your wish list we will let you know when it becomes available.

Authors

Dimensions

230 x 190mm (L x W)

Format

Hardcover

Pages

256

ISBN-13

978-0-8218-0377-6

Barcode

9780821803776

Subtitles

value

Categories

LSN

0-8218-0377-8



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