Article contents
Cocyclic Maps and Coevaluation Subgroups
Published online by Cambridge University Press: 20 November 2018
Abstract
Core share and HTML view are not available for this content. However, as you have access to this content, a full PDF is available via the ‘Save PDF’ action button.
For any space X, DG(X, A) is an abelian subgroup of [X, A] when A is an H-group. DG(X, X) is a ring for any H-group X.
- Type
- Research Article
- Information
- Copyright
- Copyright © Canadian Mathematical Society 01
References
1.
Arkowitz, M., The generalized Whitehead product, Pacific J. Math. 12 (1962), 7 — 23.Google Scholar
3.
Ganea, T., Induced Fibrations and cofibrations, Trans. Amer. Math. Soc. 127 (1967), 442–459.Google Scholar
4.
Gottlieb, D.H., The evaluation map and homology, Michigan Math. J. 19 (1972), 289–297.Google Scholar
5.
Halbhavi, I.G. and Varadarajan, K., Gottlieb sets and duality in homotopy theory, Canadian Journal of Math. 27(1975), 1042–1055.Google Scholar
6.
Haslam, H., G-spaces and H-spaces, Ph.D. dissertation, University of California, Irvine (1969).Google Scholar
9.
Hoo, C.S., Cyclic maps from suspensions to suspensions, Can. J. Math. 24 (1972), 789—791.Google Scholar
11.
Lim, K.L., On evaluation subgroups of generalized homotopy groups, Can. Math. Bull. 27(1) (1984), 78-86.Google Scholar
12.
Varadarajan, K., Generalized Gottlieb groups, J. Ind. Math. Soc. 33 (1969), 141–164.Google Scholar
- 9
- Cited by