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Preface

  • H. Blaine Lawson and Marie-Louise Michelsohn
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Spin Geometry
This chapter is in the book Spin Geometry
© 2016 Princeton University Press, Princeton

© 2016 Princeton University Press, Princeton

Chapters in this book

  1. Frontmatter i
  2. Contents vii
  3. Preface ix
  4. Acknowledgments xii
  5. Introduction 1
  6. I. Clifford Algebras, Spin Groups and Their Representations 7
  7. II. Spin Geometry and the Dirac Operators 77
  8. III. Index Theorems 166
  9. IV. Applications in Geometry and Topology 278
  10. Appendix A. Principal G-Bundles 370
  11. Appendix B. Classifying Spaces and Characteristic Classes 376
  12. Appendix C. Orientation Classes and Thom Isomorphisms in K-Theory 384
  13. Appendix D. Spin‘-Manifolds 390
  14. Bibliography 402
  15. Index 417
  16. Notation Index 425
https://doi.org/10.1515/9781400883912-001

Chapters in this book

  1. Frontmatter i
  2. Contents vii
  3. Preface ix
  4. Acknowledgments xii
  5. Introduction 1
  6. I. Clifford Algebras, Spin Groups and Their Representations 7
  7. II. Spin Geometry and the Dirac Operators 77
  8. III. Index Theorems 166
  9. IV. Applications in Geometry and Topology 278
  10. Appendix A. Principal G-Bundles 370
  11. Appendix B. Classifying Spaces and Characteristic Classes 376
  12. Appendix C. Orientation Classes and Thom Isomorphisms in K-Theory 384
  13. Appendix D. Spin‘-Manifolds 390
  14. Bibliography 402
  15. Index 417
  16. Notation Index 425
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