Recent decades have seen profound changes in the way we understand complex analysis. This new work presents a much-needed modern treatment of the subject, incorporating the latest developments and providing a rigorous yet accessible introduction to the concepts and proofs of this fundamental branch of mathematics. With its thorough review of the prerequisites and well-balanced mix of theory and practice, this book will appeal both to readers interested in pursuing advanced topics as well as those wishing to explore the many applications of complex analysis to engineering and the physical sciences.
* Reviews the necessary calculus, bringing readers quickly up to speed on the material
* Illustrates the theory, techniques, and reasoning through the use of short proofs and many examples
* Demystifies complex versus real differentiability for functions from the plane to the plane
* Develops Cauchy's Theorem, presenting the powerful and easy-to-use winding-number version
* Contains over 100 sophisticated graphics to provide helpful examples and reinforce important concepts
Die Inhaltsangabe kann sich auf eine andere Ausgabe dieses Titels beziehen.
O. Carruth McGehee is the author of An Introduction to Complex Analysis, published by Wiley.
Recent decades have seen profound changes in the way we understand complex analysis. This new work presents a much-needed modern treatment of the subject, incorporating the latest developments and providing a rigorous yet accessible introduction to the concepts and proofs of this fundamental branch of mathematics. With its thorough review of the prerequisites and well-balanced mix of theory and practice, this book will appeal both to readers interested in pursuing advanced topics as well as those wishing to explore the many applications of complex analysis to engineering and the physical sciences.
* Reviews the necessary calculus, bringing readers quickly up to speed on the material
* Illustrates the theory, techniques, and reasoning through the use of short proofs and many examples
* Demystifies complex versus real differentiability for functions from the plane to the plane
* Develops Cauchy's Theorem, presenting the powerful and easy-to-use winding-number version
* Contains over 100 sophisticated graphics to provide helpful examples and reinforce important concepts
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Hardcover. Zustand: Very Good+. Zustand des Schutzumschlags: No Dust Jacket. First Edition; First Impression. Slight bumping to head and foot of spine. Minor bump to foredge backcover. Otherwise light wear. ; ''An Introduction to Complex Analysis'' by O. Carruth McGehee is a concise textbook aimed at undergraduate students. It covers the fundamentals of complex analysis, including complex functions, Cauchy's theorem, residue theory, and analytic continuation. The book presents clear explanations and proofs, making it a valuable resource for those new to the subject. ; 16 X 23.8 X 2.8 cm; xii, 425 pages. Bestandsnummer des Verkäufers LCB62317
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Gebunden. Zustand: New. .well written ,very readable.stylish, up-to-date text. (The Mathematical Gazette, July 2002)McGehee discusses the basics of complex variables and a few applications to physics in a rigorous and understandable manner. He begins with motivation and th. Bestandsnummer des Verkäufers 446915997
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Buch. Zustand: Neu. Neuware - Die komplexe Analysis wird in vielen Bereichen der Physik und Technik angewendet. Eine effiziente, straffe, mathematisch exakte und trotzdem gut verständliche Einführung in dieses Gebiet erhalten Sie mit diesem Band. Studenten mit mageren Vorkenntnissen finden durch ein einleitendes Kapitel schnell den Anschluß. Alle Konzepte werden durch hervorragende Illustrationen veranschaulicht. (11/00). Bestandsnummer des Verkäufers 9780471332336
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