This is a preview of subscription content, log in via an institution to check access.
References
Becker, J., Gottlieb, D.: The transfer map and fiber bundles. Topology14, 1–12 (1975)
Borel, A.: Sur la cohomologie des espaces fibrés principaux et des espaces homogènes de groupes de Lie compacts. Ann. Math.57, 115–207 (1953)
Bredon, G.: Sheaf theory. New York: McGraw-Hill 1967
Bredon, G.: Introduction to compact transformation groups. London, New York; Academic Press 1972
Brumfiel, G.: The homology transfer problem for compact group actions (preprint)
Conner, P.: Retraction properties of the orbit space of a compact topological transformation group. Duke Math. J.27, 341–357 (1960)
Dold, A.: Fixed point index and fixed point theorem for Euclidean neighborhood retracts. Topology4, 1–8 (1965)
Dowker, C.: On countably paracompact spaces. Can. J. Math.3, 219–224 (1951)
Dugundji, J.: Topology. Boston, London, Sydney: Allyn and Bacon 1966
Floyd, E.: Orbit spaces of finite transformation groups. I. Duke Math. J.20, 563–567 (1953)
Lewis, G., May, P., McClure, J.: Ordinary RO(G)-graded cohomology. Bull. A.M.S.4, 208–212 (1981)
Lundell, A., Weingram, S.: The topology of CW complexes. Wokingham: Van Nostrand 1969
Matumoto, T.: Equivariant stratification of a differentiable transformation group (preprint)
Michael, E.: A note on paracompact spaces. Proc. A.M.S.4, 831–838 (1953)
Nagata, J.-I.: Modern dimension theory. Amsterdam: North-Holland 1965
Palais, R.: The classification ofG-spaces. Mem. A.M.S.36 (1960)
Verona, A.: Triangulation of stratified fiber budles. Manuscripta Math.30, 425–445 (1980)
Author information
Authors and Affiliations
Rights and permissions
About this article
Cite this article
Oliver, R. A transfer homomorphism for compact Lie group actions. Math. Ann. 260, 351–374 (1982). https://doi.org/10.1007/BF01461468
Received:
Issue Date:
DOI: https://doi.org/10.1007/BF01461468