Articles liés à Complex Analysis
Synopsis
This 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 complete proof of the uniformization theorem. Aimed at students with some undergraduate background in real analysis, though not Lebesgue integration, this classroom-tested textbook will teach the skills and intuition necessary to understand this important area of mathematics.
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À propos de l'auteur
Donald E. Marshall is Professor of Mathematics at the University of Washington. He received his Ph.D. from University of California, Los Angeles in 1976. Professor Marshall is a leading complex analyst with a very strong research record that has been continuously funded throughout his career. He has given invited lectures in over a dozen countries. He is coauthor of the research-level monograph Harmonic Measure (Cambridge, 2005).
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Complex Analysis (Cambridge Mathematical Textbooks)
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Cambridge University Press (edition 1), 2019
ISBN 10 : 110713482X
ISBN 13 : 9781107134829
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Complex Analysis (Cambridge Mathematical Textbooks)
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Cambridge University Press, 2019
ISBN 10 : 110713482X
ISBN 13 : 9781107134829
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Complex Analysis (Cambridge Mathematical Textbooks)
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Cambridge University Press, 2019
ISBN 10 : 110713482X
ISBN 13 : 9781107134829
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Couverture rigide
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Complex Analysis (Cambridge Mathematical Textbooks)
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Cambridge University Press, 2019
ISBN 10 : 110713482X
ISBN 13 : 9781107134829
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Complex Analysis (Cambridge Mathematical Textbooks)
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Cambridge University Press, 2019
ISBN 10 : 110713482X
ISBN 13 : 9781107134829
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Complex Analysis
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Cambridge University Press, 2019
ISBN 10 : 110713482X
ISBN 13 : 9781107134829
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Complex Analysis
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Cambridge University Press, GB, 2019
ISBN 10 : 110713482X
ISBN 13 : 9781107134829
Neuf
Couverture rigide
Vendeur : Rarewaves.com USA, London, LONDO, Royaume-Uni
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Hardback. Etat : New. Illustrated. This 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 complete proof of the uniformization theorem. Aimed at students with some undergraduate background in real analysis, though not Lebesgue integration, this classroom-tested textbook will teach the skills and intuition necessary to understand this important area of mathematics. N° de réf. du vendeur LU-9781107134829
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Complex Analysis (Hardcover)
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Cambridge University Press, Cambridge, 2019
ISBN 10 : 110713482X
ISBN 13 : 9781107134829
Neuf
Couverture rigide
Vendeur : Grand Eagle Retail, Bensenville, IL, Etats-Unis
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Hardcover. Etat : new. Hardcover. This 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 complete proof of the uniformization theorem. Aimed at students with some undergraduate background in real analysis, though not Lebesgue integration, this classroom-tested textbook will teach the skills and intuition necessary to understand this important area of mathematics. This user-friendly textbook offers an introduction to complex analysis. Unlike other textbooks, it follows Weierstrass' approach, and includes several elegant proofs that were recently discovered. Classroom-tested and self-contained, it is for beginning graduate or advanced undergraduate students with a modest undergraduate real analysis background. Shipping may be from multiple locations in the US or from the UK, depending on stock availability. N° de réf. du vendeur 9781107134829
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Complex Analysis (Cambridge Mathematical Textbooks)
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Cambridge University Press, 2019
ISBN 10 : 110713482X
ISBN 13 : 9781107134829
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Complex Analysis
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Cambridge University Press 2019-02-28, 2019
ISBN 10 : 110713482X
ISBN 13 : 9781107134829
Neuf
Couverture rigide
Vendeur : Chiron Media, Wallingford, Royaume-Uni
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