Description
V. I. Arnold delves into the fascinating world of symplectic geometry and its intricate connections to dynamical systems in this comprehensive volume. With a deep understanding of the subject, Arnold explores the mathematical foundations and principles that underpin symplectic geometry, offering readers insights into its theoretical significance and practical applications. His rigorous approach is both enlightening and engaging, catering to those with a keen interest in advanced mathematics.
Through carefully crafted examples and problem-solving techniques, the author bridges the gap between abstract concepts and tangible application. This book serves as an essential resource for researchers and students alike, providing a solid framework for understanding how symplectic geometry influences various fields, from classical mechanics to modern physics. Arnold's expertise shines through, making it a valuable addition to any mathematician's library, particularly for those specializing in dynamical systems and geometry.
Through carefully crafted examples and problem-solving techniques, the author bridges the gap between abstract concepts and tangible application. This book serves as an essential resource for researchers and students alike, providing a solid framework for understanding how symplectic geometry influences various fields, from classical mechanics to modern physics. Arnold's expertise shines through, making it a valuable addition to any mathematician's library, particularly for those specializing in dynamical systems and geometry.
Détails du livre
Format
Relié
Pages
283 pages
Langue
Anglais
Publié
Jan 1, 1990
Éditeur
Springer Verlag
Éditions
2 editions
ISBN-10
0387170030
ISBN-13
9780387170039