Automorphisms of manifolds and algebraic K-theory / [electronic resource] Michael S. Weiss, Bruce E. Williams.

By: Weiss, Michael S, 1955-Contributor(s): Williams, Bruce E, 1945-Material type: TextTextSeries: Memoirs of the American Mathematical Society ; v. 1084Publisher: Providence, Rhode Island : American Mathematical Society, 2014-Description: 1 online resource (volumes cm.)Content type: text Media type: unmediated Carrier type: volumeISBN: 9781470417208 (online)Subject(s): Homology theory | Manifolds (Mathematics) | K-theory | AutomorphismsAdditional physical formats: Automorphisms of manifolds and algebraic K-theory /DDC classification: 514/.34 LOC classification: QA612.7 | .W38 2014Online resources: Contents | Contents
Contents:
Chapter 1. Introduction Chapter 2. Outline of proof Chapter 3. Visible $L$-theory revisited Chapter 4. The hyperquadratic $L$-theory of a point Chapter 5. Excision and restriction in controlled $L$-theory Chapter 6. Control and visible $L$-theory Chapter 7. Control, stabilization and change of decoration Chapter 8. Spherical fibrations and twisted duality Chapter 9. Homotopy invariant characteristics and signatures Chapter 10. Excisive characteristics and signatures Chapter 11. Algebraic approximations to structure spaces: Set-up Chapter 12. Algebraic approximations to structure spaces: Constructions Chapter 13. Algebraic models for structure spaces: Proofs Appendix A. Homeomorphism groups of some stratified spaces Appendix B. Controlled homeomorphism groups Appendix C. $K$-theory of pairs and diagrams Appendix D. Corrections and Elaborations
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Chapter 1. Introduction Chapter 2. Outline of proof Chapter 3. Visible $L$-theory revisited Chapter 4. The hyperquadratic $L$-theory of a point Chapter 5. Excision and restriction in controlled $L$-theory Chapter 6. Control and visible $L$-theory Chapter 7. Control, stabilization and change of decoration Chapter 8. Spherical fibrations and twisted duality Chapter 9. Homotopy invariant characteristics and signatures Chapter 10. Excisive characteristics and signatures Chapter 11. Algebraic approximations to structure spaces: Set-up Chapter 12. Algebraic approximations to structure spaces: Constructions Chapter 13. Algebraic models for structure spaces: Proofs Appendix A. Homeomorphism groups of some stratified spaces Appendix B. Controlled homeomorphism groups Appendix C. $K$-theory of pairs and diagrams Appendix D. Corrections and Elaborations

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Electronic reproduction. Providence, Rhode Island : American Mathematical Society. 2014

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