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Operations in connective K-theory / Richard M. Kane.
Author
Kane, Richard M., 1944-
[Browse]
Format
Book
Language
English
Published/Created
Providence, Rhode Island : American Mathematical Society, [1981]
©1981
Description
1 online resource (110 p.)
Details
Subject(s)
K-theory
[Browse]
Steenrod algebra
[Browse]
Homotopy groups
[Browse]
Series
Memoirs of the American Mathematical Society ; no. 254.
[More in this series]
Memoirs of the American Mathematical Society, 0065-9266 ; number 254
[More in this series]
Notes
"Volume 34, number 254 (end of volume)."
Bibliographic references
Bibliography: pages 101-102.
Source of description
Description based on print version record.
Language note
English
Contents
""Table of Contents""; ""Introduction""; ""Chapter I: Main Results""; ""1. K and BP operations""; ""2. Operations in connective K-Theory""; ""3. Steenrod Modules""; ""4. Construction of Cohomology Operations""; ""Chapter II: The Spectra {K(n)}""; ""5. The spectra {K(n)}""; ""6. The homology and cohomology of K(n)""; ""7. Proof of Propositions 6:14 and 6:16""; ""8. Proof of Propositions 6:18 and 6:19""; ""9. The groups l[sub(*)](K(n))""; ""10. The spectra {K(E)}""; ""Chapter III: Splitting of l â? I""; ""11. The spectra K and l""; ""12. The Map f : K â?? l â? I""
""13. Properties of f[sub(*)] : HZ/p[sub(*)](K) â?? HZ/p[sub(*)] l (â?) I""""14. Eilenberg-MacLane Spectra""; ""15. Properties 13:1 and 13:2""; ""16. Property 13:3""; ""17. Proof of 16:9 and 16:12""; ""18. Proof of Lemma 16:14""; ""19. The map f : K â?? l â? I in integral homology""; ""Chapter IV: The Operations {Q[sup(n)]}""; ""20. The operations {Q[sup(n)]}""; ""21. The operations {Q[sup(n)]} and Steenrod operations""; ""22. The spectrum L""; ""23. Splitting of l â? I""; ""24. The operations k[sub(n)] : L â?? Σ[sup(2n(p-1))]L""; ""25. Relations among the operations {Q[sup(n)]}""
""26. Action of {Q[sup(n)]} on the coefficient ring l(m) [sup(*)](p)""""References""
ISBN
1-4704-0661-6
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Operations in connective K-theory / Richard M. Kane.
id
99800403506421
Operations in connective K-theory / Richard M. Kane.
id
99111701563506421