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Complex Analysis by Donald E. Marshall - 9781107134829
Complex Analysis by Donald E. Marshall - 9781107134829
Complex Analysis by Donald E. Marshall - 9781107134829
Complex Analysis by Donald E. Marshall - 9781107134829
Complex Analysis by Donald E. Marshall - 9781107134829

Complex Analysis by Donald E. Marshall - 9781107134829

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Complex AnalysisAuthor(s): Donald E. Marshall\nFormat: Hardback\nPublisher: Cambridge University Press, United Kingdom\nImprint: Cambridge University Press\nISBN-13: 9781107134829, 978-1107134829\nSynopsis\nThis user-friendly textbook introduces complex analysis at the beginning graduate or advanced undergraduate level. Unlike other textbooks, it follows Weierstrass' approach, stressing the importance of power series expansions instead of starting with the Cauchy integral formula, an approach that illuminates many important concepts. This view allows readers to quickly obtain and understand many fundamental results of complex analysis, such as the maximum principle, Liouville's theorem, and Schwarz's lemma. The book covers all the essential material on complex analysis, and includes several elegant proofs that were recently discovered. It includes the zipper algorithm for computing conformal maps, as well as a constructive proof of the Riemann mapping theorem, and culminates in a com.

Complex Analysis by Donald E. Marshall - 9781107134829

Complex AnalysisAuthor(s): Donald E. Marshall\nFormat: Hardback\nPublisher: Cambridge University Press, United Kingdom\nImprint: Cambridge University Press\nISBN-13: 9781107134829, 978-1107134829\nSynopsis\nThis user-friendly textbook introduces complex analysis at the beginning graduate or advanced undergraduate level. Unlike other textbooks, it follows Weierstrass' approach, stressing the importance of power series expansions instead of starting with the Cauchy integral formula, an approach that illuminates many important concepts. This view allows readers to quickly obtain and understand many fundamental results of complex analysis, such as the maximum principle, Liouville's theorem, and Schwarz's lemma. The book covers all the essential material on complex analysis, and includes several elegant proofs that were recently discovered. It includes the zipper algorithm for computing conformal maps, as well as a constructive proof of the Riemann mapping theorem, and culminates in a com.

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