Homology groups and eight-term exact sequences
Homotopy splittings involving G and G/O.
Homotopy transition cocycles.
Homotopy uniqueness of BG2.
Indecomposable A-module summands in H* V which are unstable algebras.
conjecture for Artin groups
The purpose of this paper is to put together a large amount of results on the conjecture for Artin groups, and to make them accessible to non-experts. Firstly, this is a survey, containing basic definitions, the main results, examples and an historical overview of the subject. But, it is also a reference text on the topic that contains proofs of a large part of the results on this question. Some proofs as well as few results are new. Furthermore, the text, being addressed to non-experts, is as...
Kobordismentheorie klassifizierender Räume und Transformationsgruppen.
K-theory and the enriched Tits building.
La conjecture de Sullivan
LS-category of classifying spaces.
Manifolds with a special type of conelike singularities.
Maps between classifying spaces.
Maps between Classifying Spaces.
Maps Between Classifying Spaces. II.
Maps Between Real Classifying Spaces.
Modèle de Segal pour les structures multifeuilletées.
Models for actions of certain groupoids
Modular invariant theory, homology operations, and the transfer between rings of invariants of parabolic subgroups
Modular Representations of GL (n, p), Splitting ...(...P...x...x---P...), and the ß-family as Framed Hypersurfaces.
N-determined p-compact groups
One of the major problems in the homotopy theory of finite loop spaces is the classification problem for p-compact groups. It has been proposed to use the maximal torus normalizer (which at an odd prime essentially means the Weyl group) as the distinguishing invariant. We show here that the maximal torus normalizer does indeed classify many p-compact groups up to isomorphism when p is an odd prime.