Embedding Cantor sets in a manifold. III. Approximating spheres
Ends of Maps, II.
Euclidean Convexity Cannot be Compactified.
Existence of foliations of Euclidean spaces with all leaves compact.
Factors of with infinitely many bad points
Four-Manifolds Constructed via Plumbing.
Free Cyclic Actions on Manifolds.
Gauge groups and topological invariants of vacuum manifolds
Generalized Hénon difference equations with delay.
Generalized manifolds ANR's and AR's and null decompositions of manifolds
Geometrical arguments concerning two-sided submanifolds, flat submanifolds and pinched bicollars
Geometrie Classification of Simplicial Structures on Topologieal Manifolds.
Group-theoretic conditions under which closed aspherical manifolds are covered by Euclidean space
Hass, Rubinstein, and Scott showed that every closed aspherical (irreducible) 3-manifold whose fundamental group contains the fundamental group of a closed aspherical surface, is covered by Euclidean space. This theorem does not generalize to higher dimensions. However, we provide geometric tools with which variations of this theorem can be proved in all dimensions.
Handle-decompositions of -manifolds
Homeotopy groups of surfaces whose boundary is the union of 1-spheres
Homotopy 4-Spheres Have Little Symmetry.
Homotopy characterization of weakly flat knots
Homotopy groups of arc complements in or Q
Homotopy properties of decomposition spaces
Homotopy separators and mappings into cubes