K(Z,0) and K(\(Z_ 2,\)0) as Thom spectra
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Publication:1161176
zbMath0478.55005MaRDI QIDQ1161176
Laurence R. Taylor, J. Peter May, Frederick R. Cohen
Publication date: 1981
Published in: Illinois Journal of Mathematics (Search for Journal in Brave)
Stiefel-Whitney classThom classWu classH-mapspherical fibrations2-fold loops on the 3-spherethe Eilenberg MacLane spectra K(Z,0) and K(Z mod 2,0) as Thom spectra of maps
Stable homotopy theory, spectra (55P42) Loop spaces (55P35) Bordism and cobordism theories and formal group laws in algebraic topology (55N22) Eilenberg-Mac Lane spaces (55P20) Homology of classifying spaces and characteristic classes in algebraic topology (55R40)
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An Integral Version of the Brown-Gitler Spectrum ⋮ Toward a Galois theory of the integers over the sphere spectrum ⋮ James Maps, Segal Maps, and the Kahn-Priddy Theorem ⋮ The factorization theory of Thom spectra and twisted nonabelian Poincaré duality ⋮ $\operatorname {H}(\mathbb {Z}/p^k)$ as a Thom spectrum and topological Hochschild homology ⋮ Thom spectra of the commutator subgroups of the generalized braid groups ⋮ Stable splittings of surface mapping spaces ⋮ Integral Brown-Gitler Spectra ⋮ Toward the group completion of the Burau representation
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