Preface |
S.P. Novikov's Work on Operations on Complex Cobordism / Pt. I: |
Cobordism groups / 2: |
Homology / 3: |
The Conner-Floyd Chern classes / 4: |
The Novikov operations / 5: |
The algebra of all operations / 6: |
Scholium on Novikov's exposition / 7: |
Complex manifolds / 8: |
Quillen's Work on Formal Groups and Complex Cobordism / Pt. II: |
Formal groups / 1: |
Examples from algebraic topology |
Reformulation |
Calculations in E-homology and cohomology |
Lazard's universal ring |
More calculations in E-homology |
The structure of Lazard's universal ring L |
Quillen's theorem |
Corollaries / 9: |
Various formulae in [pi][subscript *](MU) / 10: |
MU[subscript *](MU) / 11: |
Behaviour of the Bott map / 12: |
K[subscript *](K) / 13: |
The Hattori-Stong theorem / 14: |
Quillen's idempotent cohomology operations / 15: |
The Brown-Peterson spectrum / 16: |
KO[subscript *](KO) / 17: |
Stable Homotopy and Generalised Homology / Pt. III: |
Spectra |
Elementary properties of the category of CW-spectra |
Smash products |
Spanier-Whitehead duality |
Homology and cohomology |
The Atiyah-Hirzebruch spectral sequence |
The inverse limit and its derived functors |
Products |
Duality in manifolds |
Applications in K-theory |
The Steenrod algebra and its dual |
A universal coefficient theorem |
A category of fractions |
The Adams spectral sequence |
Applications to [pi][subscript *](bu[actual symbol not reproducible]X): modules over K[x, y] |
Structure of [pi][subscript *](bu[actual symbol not reproducible]bu) |
Preface |
S.P. Novikov's Work on Operations on Complex Cobordism / Pt. I: |
Cobordism groups / 2: |
Homology / 3: |
The Conner-Floyd Chern classes / 4: |
The Novikov operations / 5: |