Finite subset spaces of graphs and punctured surfaces.
Finite subset spaces of .
Finite topological spaces.
We show that the study of topological T0-spaces with a finite number of points agrees essentially with the study of polyhedra, by means of the geometric realization of finite spaces. In this paper all topological spaces are assumed to be T0.
Finite-dimensional categorial complement theorems in shape theory
Finite-dimensional categorical complement theorems in strong shape theory and a principle of reversing maps between open subsets of spheres
Finite-dimensional complement theorems in shape theory and their relation to S-duality
Finite-dimensional spaces in resolving classes
Using the theory of resolving classes, we show that if X is a CW complex of finite type such that for all sufficiently large n, then map⁎(X,K) ∼ ∗ for every simply-connected finite-dimensional CW complex K; and under mild hypotheses on π₁(X), the same conclusion holds for all finite-dimensional complexes K. Since it is comparatively easy to prove the former condition for X = Bℤ/p (we give a proof in an appendix), this result can be applied to give a new, more elementary proof of the Sullivan conjecture....
Finitely presented subgroups of the self-homotopy equivalences group.
Finiteness of classifying spaces of relative diffeomorphism groups of 3-manifolds.
Finiteness properties of injective resolutions of certain unstable modules over the Steenrod algebra and applications.
Finiteness properties of self-equivalence.
Five-dimensional biquotients.
Fixed point free equivariant homotopy classes
Fixed point index for open sets in euclidean spaces
Fixed point index theory for a class of nonacyclic multivalued maps [Book]
Fixed point indices and manifolds with collars.
Fixed point indices of equivariant maps and Möbius inversions.
Fixed point indices of iterated maps.
Fixed point sets of maps homotopic to a given map.
Fixed point theorems for compact and nonexpansive mappings on starshaped domains (Preliminary communication)