In the 60's, the work of Anderson, Chernavski, Kirby and Edwards showed that the group of homeomorphisms of a smooth manifold which are isotopic to the identity is a simple group. This led Smale to conjecture that the group Diff'" (M)o of cr diffeomorphisms, r ~ 1, of a smooth manifold M, with compa
β¦ LIBER β¦
π
The Structure of Classical Diffeomorphism Groups
β Scribed by Augustin Banyaga (auth.)
- Publisher
- Springer US
- Year
- 1997
- Tongue
- English
- Leaves
- 204
- Series
- Mathematics and Its Applications 400
- Edition
- 1
- Category
- Library
β¬ Acquire This Volume
No coin nor oath required. For personal study only.
β¦ Subjects
Differential Geometry; Global Analysis and Analysis on Manifolds
π SIMILAR VOLUMES
The Structure of Classical Diffeomorphis
β Augustin Banyaga
π Library
π
1997
π Springer;Kluwer
π English
The Structure of Classical Diffeomorphis
β Augustin Banyaga
π Library
π
1997
π Kluwer Academic
π English
Structure of Classical Diffeomorphism Gr
β Augustin Banyaga
π Library
π
1997
π Springer
π English
The book introduces and explains most of the main techniques and ideas in the study of the structure of diffeomorphism groups. A quite complete proof of Thurston's theorem on the simplicity of some diffeomorphism groups is given. The method of the proof is generalized to symplectic and volume preser
Groups of Circle Diffeomorphisms
β Andres Navas
π Library
π
2011
π University Of Chicago Press
π English
The geometry of the group of symplectic
β Leonid Polterovich
π Library
π
2001
π BirkhΓ€user Basel
π English
The subgroup structure of the finite cla
β Peter B. Kleidman, Martin W. Liebeck
π Library
π
1990
π Cambridge University Press
π English