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Cartan For Beginners First Thomas Andrew Ivey J M Landsberg

  • SKU: BELL-37244392
Cartan For Beginners First Thomas Andrew Ivey J M Landsberg
$ 31.00 $ 45.00 (-31%)

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Cartan For Beginners First Thomas Andrew Ivey J M Landsberg instant download after payment.

Publisher: American Mathematical Soc.
File Extension: DJVU
File size: 3.18 MB
Pages: 390
Author: Thomas Andrew Ivey, J. M. Landsberg
ISBN: 9780821833759, 0821833758, 2003059541
Language: English
Year: 2003
Edition: First

Product desciption

Cartan For Beginners First Thomas Andrew Ivey J M Landsberg by Thomas Andrew Ivey, J. M. Landsberg 9780821833759, 0821833758, 2003059541 instant download after payment.

This book is an introduction to Cartan's approach to differential geometry. Two central methods in Cartan's geometry are the theory of exterior differential systems and the method of moving frames. This book presents thorough and modern treatments of both subjects, including their applications to both classic and contemporary problems. It begins with the classical geometry of surfaces and basic Riemannian geometry in the language of moving frames, along with an elementary introduction to exterior differential systems. Key concepts are developed incrementally with motivating examples leading to definitions, theorems, and proofs. Once the basics of the methods are established, the authors develop applications and advanced topics.One notable application is to complex algebraic geometry, where they expand and update important results from projective differential geometry. The book features an introduction to $G$-structures and a treatment of the theory of connections. The Cartan machinery is also applied to obtain explicit solutions of PDEs via Darboux's method, the method of characteristics, and Cartan's method of equivalence. This text is suitable for a one-year graduate course in differential geometry, and parts of it can be used for a one-semester course. It has numerous exercises and examples throughout. It will also be useful to experts in areas such as PDEs and algebraic geometry who want to learn how moving frames and exterior differential systems apply to their fields.

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