Chapter One. Introduction

Home Mathematics Chapter One. Introduction

Chapter

Licensed

Unlicensed Requires Authentication

Chapter One. Introduction

Published by

View more publications by Princeton University Press

To Publisher Page

This chapter is in the book Group Theory

MLA
APA
Harvard
Chicago
Vancouver

MLA
APA
Harvard
Chicago
Vancouver

"Chapter One. Introduction". Group Theory: Birdtracks, Lie's, and Exceptional Groups, Princeton: Princeton University Press, 2008, pp. 1-4. https://doi.org/10.1515/9781400837670.1

(2008). Chapter One. Introduction. In Group Theory: Birdtracks, Lie's, and Exceptional Groups (pp. 1-4). Princeton: Princeton University Press. https://doi.org/10.1515/9781400837670.1

2008. Chapter One. Introduction. Group Theory: Birdtracks, Lie's, and Exceptional Groups. Princeton: Princeton University Press, pp. 1-4. https://doi.org/10.1515/9781400837670.1

"Chapter One. Introduction" In Group Theory: Birdtracks, Lie's, and Exceptional Groups, 1-4. Princeton: Princeton University Press, 2008. https://doi.org/10.1515/9781400837670.1

Chapter One. Introduction. In: Group Theory: Birdtracks, Lie's, and Exceptional Groups. Princeton: Princeton University Press; 2008. p.1-4. https://doi.org/10.1515/9781400837670.1

Copy

Copied to clipboard

BibTeX EndNote RIS

You are currently not able to access this content.

Chapters in this book

Frontmatter i
Contents vii
Acknowledgments xi
Chapter One. Introduction 1
Chapter Two. A preview 5
Chapter Three. Invariants and reducibility 14
Chapter Four. Diagrammatic notation 27
Chapter Five. Recouplings 42
Chapter Six. Permutations 49
Chapter Seven. Casimir operators 60
Chapter Eight. Group integrals 76
Chapter Nine. Unitary groups 82
Chapter Ten. Orthogonal groups 118
Chapter Eleven. Spinors 132
Chapter Twelve. Symplectic groups 148
Chapter Thirteen. Negative dimensions 151
Chapter Fourteen. Spinors’ symplectic sisters 155
Chapter Fifteen. SU(n) family of invariance groups 162
Chapter Sixteen. G2 family of invariance groups 170
Chapter Seventeen. E8 family of invariance groups 180
Chapter Eighteen. E6 family of invariance groups 190
Chapter Nineteen. F4 family of invariance groups 210
Chapter Twenty. E7 family and its negative-dimensional cousins 218
Chapter Twenty-One. Exceptional magic 229
Appendix A. Recursive decomposition 237
Appendix B. Properties of Young projections 239
Bibliography 243
Index 259

Search book Search the content of this book

https://doi.org/10.1515/9781400837670.1

Chapters in this book

Frontmatter i
Contents vii
Acknowledgments xi
Chapter One. Introduction 1
Chapter Two. A preview 5
Chapter Three. Invariants and reducibility 14
Chapter Four. Diagrammatic notation 27
Chapter Five. Recouplings 42
Chapter Six. Permutations 49
Chapter Seven. Casimir operators 60
Chapter Eight. Group integrals 76
Chapter Nine. Unitary groups 82
Chapter Ten. Orthogonal groups 118
Chapter Eleven. Spinors 132
Chapter Twelve. Symplectic groups 148
Chapter Thirteen. Negative dimensions 151
Chapter Fourteen. Spinors’ symplectic sisters 155
Chapter Fifteen. SU(n) family of invariance groups 162
Chapter Sixteen. G2 family of invariance groups 170
Chapter Seventeen. E8 family of invariance groups 180
Chapter Eighteen. E6 family of invariance groups 190
Chapter Nineteen. F4 family of invariance groups 210
Chapter Twenty. E7 family and its negative-dimensional cousins 218
Chapter Twenty-One. Exceptional magic 229
Appendix A. Recursive decomposition 237
Appendix B. Properties of Young projections 239
Bibliography 243
Index 259

Chapter One. Introduction

Chapter PDF View

Chapters in this book

Chapters in this book

Chapters in this book