Stable splittings of classifying spaces of finite groups

DOI10.1016/0040-9383(92)90068-SzbMath0752.55008WikidataQ105419679 ScholiaQ105419679MaRDI QIDQ1189133

David John Benson, Mark Feshbach

Publication date: 26 September 1992

Published in: Topology (Search for Journal in Brave)

zbMATH Keywords

finite groupsclassifying spacessplittingstable homotopyBurnside groupSegal Conjecture

Mathematics Subject Classification ID

Classifying spaces of groups and (H)-spaces in algebraic topology (55R35) Stable homotopy theory, spectra (55P42)

Related Items (19)

A Segal conjecture for \(p\)-completed classifying spaces ⋮ Classifying spaces and properties of finite groups ⋮ Stable splittings of \(BP\) for some \(P\) of order thirty-two ⋮ A classification of the stable type of 𝐵𝐺 ⋮ Orthogonal units of the bifree double Burnside ring ⋮ Representations of the double Burnside algebra and cohomology of the extraspecial \(p\)-group ⋮ The splitting of cohomology of \(p\)-groups with rank 2 ⋮ Simple biset functors and double Burnside ring ⋮ Representations of the double Burnside algebra and cohomology of the extraspecial \(p\)-group. II. ⋮ Saturated fusion systems as idempotents in the double Burnside ring. ⋮ Stably splitting BG ⋮ Cohomology of groups with metacyclic Sylow 𝑝-subgroups ⋮ Some remarks on the p-homotopy type of B∑_p² ⋮ Unnamed Item ⋮ Unnamed Item ⋮ Two classifications of simple Mackey functors with applications to group cohomology and the decomposition of classifying spaces ⋮ Classifying spectra of saturated fusion systems ⋮ Induced maps in homology for \(p\)-toral compact Lie groups ⋮ Stable splittings of classifying spaces of 2-toral compact Lie groups

This page was built for publication: Stable splittings of classifying spaces of finite groups