Ebook: Bordism of Diffeomorphisms and Related Topics
Author: Matthias Kreck (auth.)
- Tags: Manifolds and Cell Complexes (incl. Diff.Topology)
- Series: Lecture Notes in Mathematics 1069
- Year: 1984
- Publisher: Springer-Verlag Berlin Heidelberg
- Edition: 1
- Language: English
- pdf
Content:
Front Matter....Pages -
Introduction....Pages 1-11
Bordism groups of orientation preserving diffeomorphisms....Pages 12-16
Report about equivariant Witt groups....Pages 17-21
The isometric structure of a diffeomorphism....Pages 22-26
The mapping torus of a diffeomorphism....Pages 27-32
Fibrations over S1 within their bordism class and the computation of ?* ....Pages 33-40
Addition and subtraction of handles....Pages 41-50
Proof of Theorem 5.5 in the odd-dimensional case....Pages 51-53
Proof of Theorem 5.5 in the even-dimensional case....Pages 54-71
Bordism of diffeomorphisms on manifolds with additional normal structures like Spin-, unitary structures or framings; orientation reversing diffeomorphisms and the unoriented case....Pages 72-94
Application to SK-groups....Pages 95-100
Miscellaneous results: Ring structure, generators, relation to the inertia group....Pages 101-109
Back Matter....Pages -
Content:
Front Matter....Pages -
Introduction....Pages 1-11
Bordism groups of orientation preserving diffeomorphisms....Pages 12-16
Report about equivariant Witt groups....Pages 17-21
The isometric structure of a diffeomorphism....Pages 22-26
The mapping torus of a diffeomorphism....Pages 27-32
Fibrations over S1 within their bordism class and the computation of ?* ....Pages 33-40
Addition and subtraction of handles....Pages 41-50
Proof of Theorem 5.5 in the odd-dimensional case....Pages 51-53
Proof of Theorem 5.5 in the even-dimensional case....Pages 54-71
Bordism of diffeomorphisms on manifolds with additional normal structures like Spin-, unitary structures or framings; orientation reversing diffeomorphisms and the unoriented case....Pages 72-94
Application to SK-groups....Pages 95-100
Miscellaneous results: Ring structure, generators, relation to the inertia group....Pages 101-109
Back Matter....Pages -
....
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