Symplectic Geometry of Integrable Hamiltonian Systems
(Sprache: Englisch)
Among all the Hamiltonian systems, the integrable ones have special geometric properties; in particular, their solutions are very regular and quasi-periodic. This book serves as an introduction to symplectic and contact geometry for graduate students,...
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Klappentext zu „Symplectic Geometry of Integrable Hamiltonian Systems “
Among all the Hamiltonian systems, the integrable ones have special geometric properties; in particular, their solutions are very regular and quasi-periodic. This book serves as an introduction to symplectic and contact geometry for graduate students, exploring the underlying geometry of integrable Hamiltonian systems. Includes exercises designed to complement the expositiont, and up-to-date references.
Inhaltsverzeichnis zu „Symplectic Geometry of Integrable Hamiltonian Systems “
A. Lagrangian Submanifolds (M. Audin)B. Symplectic Toric Manifolds (A. Cannas da Silva)
C. Geodesic Flows and Contact Toric Manifolds (E. Lerman).
Autoren-Porträt von Michèle Audin, Ana Cannas da Silva, Eugene Lerman
Michèle Audin; Professor of Mathematics at IRMA, Université de Strasbourg et CNRS, France.
Bibliographische Angaben
- Autoren: Michèle Audin , Ana Cannas da Silva , Eugene Lerman
- 2003, 2003, 226 Seiten, Maße: 17 x 24,4 cm, Kartoniert (TB), Englisch
- Verlag: Springer
- ISBN-10: 3764321679
- ISBN-13: 9783764321673
- Erscheinungsdatum: 24.04.2003
Sprache:
Englisch
Rezension zu „Symplectic Geometry of Integrable Hamiltonian Systems “
"This book, an expanded version of the lectures delivered by the authors at the 'Centre de Recerca Matemàtica' Barcelona in July 2001, is designed for a modern introduction to symplectic and contact geometry to graduate students. It can also be useful to research mathematicians interested in integrable systems. The text includes up-to-date references, and has three parts. The first part, by Michèle Audin, contains an introduction to Lagrangian and special Lagrangian submanifolds in symplectic and Calabi-Yau manifolds.... The second part, by Ana Cannas da Silva, provides an elementary introduction to toric manifolds (i.e. smooth toric varieties).... In these first two parts, there are exercises designed to complement the exposition or extend the reader's understanding.... The last part, by Eugene Lerman, is devoted to the topological study of these manifolds."-ZENTRALBLATT MATH
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