On the vanishing of Hochschild homology of locally complete intersections.
Parallelizability of Homogeneous Spaces, II.
Parallelizability of Homogeneous Spaces, II (Erratum).
Profinite spaces and problems of realizability. (Espaces profinis et problèmes de réalisabilité.)
Pro-isomorphisms of homology towers.
Properties of a hypothetical exotic complex structure on
We consider almost-complex structures on whose total Chern classes differ from that of the standard (integrable) almost-complex structure. E. Thomas established the existence of many such structures. We show that if there exists an “exotic” integrable almost-complex structures, then the resulting complex manifold would have specific Hodge numbers which do not vanish. We also give a necessary condition for the nondegeneration of the Frölicher spectral sequence at the second level.
Quillen stratification for the Steenrod algebra.
Real cobordism and greek letter elements in the geometric chromatic spectral sequence.
Realizing Unstable Injectives.
Reidemeister torsion, spectral sequences, and Brieskorn spheres.
Relative derived functors and the homology of groups
Representation types and 2-primary homotopy groups of certain compact Lie groups.
Self maps of spectra, a theorem of J. Smith, and Margolis' killing construction.
Some spectral sequences in Bredon cohomology
Stabilisation de la -théorie algébrique des espaces topologiques
Steenrod Operations in the Eilenberg-Moore Spectral Sequence.
Suite spectrale d'une fibration
Suites spectrales de Hochschild-Serre à coefficients dans un espace semi-normé.
In this paper, we prove the existence of the theory of spectral sequences in the category of real semi normed spaces. Using this theory, we associate to any extension of discrete groups the Hochschild-Serre spectral sequence in bounded cohomology with coefficients. In addition, we give the explicit expression of the first and the second term of this spectral sequence without further hypothesis.
Suites spectrales de Serre en homotopie
Beaucoup d’informations sur les groupes de cohomologie d’un espace sont obtenues à partir de la suite spectrale de Serre. Dans cet article on construit une suite spectrale de Serre dans le cas “non stable”. Cette suite spectrale “non stable” permet des calculs de groupes d’homotopie d’espaces fonctionnels.
Sur la cohomologie continue des groupes localement compacts