CHAPTER VI: ISOTROPY SUBGROUPS OP TORAL GROUPS

Kapitel in diesem Buch

1. Frontmatter i
2. TABLE OP CONTENTS v
3. INTRODUCTION 1
4. CHAPTER I: COHOMOLOGY MANIFOLDS 5
5. CHAPTER II: HOMOLOGY AND DUALITY IN GENERALIZED MANIFOLDS 23
6. CHAPTER III: PERIODIC MAPS VIA SMITH THEORY 35
7. CHAPTER IV: THE ACTION OF Z_p OR T¹ : GLOBAL THEOREMS 49
8. CHAPTER V: THE ACTION OF Z_p T¹ : LOCAL THEOREMS 67
9. CHAPTER VI: ISOTROPY SUBGROUPS OP TORAL GROUPS 85
10. CHAPTER VII: FINITENESS OP NUMBER OF ORBIT TYPES 93
11. CHAPTER VIII: SLICES AND EQUIVARIANT IMBEDDINGS 101
12. CHAPTER IX: ORBITS OF HIGHEST DIMENSION 117
13. CHAPTER X: THE SPECTRAL SEQUENCE OF A BIFILTERED MODULE, 133
14. CHAPTER XI: THE SPECTRAL SEQUENCE OF FARY 145
15. CHAPTER XII: FIXED POINT THEOREMS FOR ELEMENTARY COMMUTATIVE GROUPS I 157
16. CHAPTER XIII: FIXED POINT THEOREMS FOR ELEMENTARY COMMUTATIVE GROUPS II 173
17. CHAPTER XIV: ONE OR W O CLASSES OF ORBITS 185
18. CHAPTER XV: FIXED POINT SETS AND ORBITS OF COMPLEMENTARY DIMENSION 195
19. CHAPTER XVI: REMARKS ON THE SPECTRAL SEQUENCE OF A MAP 233
20. Backmatter 246