Splittings of Spaces CX.
Stabile Foliations of 4-Manifolds by Closed Surfaces. I. Local Structure and Free Actions of Finite Cyclic and Dihedral Groups on Surfaces.
Stabilisation, bordism and embedded spheres in 4-manifolds.
Stabilisation de la -théorie algébrique des espaces topologiques
Stability of Critical Points under Small Perturbations. Part I: Topological Theory.
Stability of the homology of the moduli spaces of Riemann surfaces with spin structure.
Stability Results for Topological Spaces.
Stable cohomotopy groups of compact spaces
We show that one can reduce the study of global (in particular cohomological) properties of a compact Hausdorff space X to the study of its stable cohomotopy groups . Any cohomology functor on the homotopy category of compact spaces factorizes via the stable shape category ShStab. This is the main reason why the language and technique of stable shape theory can be used to describe and analyze the global structure of compact spaces. For a given Hausdorff compact space X, there exists a metric compact...
Stable derived functors, the Steenrod algebra and homological algebra in the category of functors
We present a very short way of calculating additively the stable (co)homology of Eilenberg-MacLane spaces K(ℤ/p,n). Our method depends only on homological algebra in appropriate categories of functors.
Stable Equivariant Bordism.
Stable homotopy as a triangulated functor.
Stable Naturality of Dyer-Lashof Structure Maps.
Stable Rank 2 Vector Bundles with Chern-Classes c1 = -1, c2 = 4.
Stable rational cohomology of automorphism groups of free groups and the integral cohomology of moduli spaces of graphs.
It is not known whether or not the stable rational cohomology groups H*(Aut(F∞);Q) always vanish (see Hatcher in [5] and Hatcher and Vogtmann in [7] where they pose the question and show that it does vanish in the first 6 dimensions). We show that either the rational cohomology does not vanish in certain dimensions, or the integral cohomology of a moduli space of pointed graphs does not stabilize in certain other dimensions. Similar results are stated for groups of outer automorphisms. This yields...
Stable splittings associated with Chevalley groups, I.
Stable splittings associated with Chevalley groups, II.
Stable Vector Bundles over the Projective Orthogonal Groups.
Stably spherical classes in the K-homology of a finite group.
State-sum invariants of knotted curves and surfaces from quandle cohomology.
Steenrod homology