Functional Differential Geometry
by Sussman, Wisdom, Farr
ISBN: 9780262019347 | Copyright 2013
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| Contents (pg. vii) | |
| Preface (pg. xi) | |
| Prologue (pg. xv) | |
| 1 Introduction (pg. 1) | |
| 2 Manifolds (pg. 11) | |
| 3 Vector Fields and One-Form Fields (pg. 21) | |
| 4 Basis Fields (pg. 41) | |
| 5 Integration (pg. 55) | |
| 6 Over a Map (pg. 71) | |
| 7 Directional Derivatives (pg. 83) | |
| 8 Curvature (pg. 115) | |
| 9 Metrics (pg. 133) | |
| 10 Hodge Star and Electrodynamics (pg. 153) | |
| 11 Special Relativity (pg. 167) | |
| A Scheme (pg. 185) | |
| B Our Notation (pg. 195) | |
| C Tensors (pg. 211) | |
| References (pg. 217) | |
| Index (pg. 219) | |
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