The Exponential Law of Maps. II.
The Extraordinary Derived Category.
The fibre of the iterated Freudenthal suspension.
The Finiteness Obstructions for Nilpotent Spaces lie in D (...).
The first k-invariant, Quillen's space BG+ and the construction of Kann and Thurston.
The Fixed Point Index of Fibre-Preserving Maps.
The Fixed Point Transfer of Fibre-Preserving Maps.
The fixed-point conjecture and monoids on a manifold with boundary.
The Formal Dimension of a Toplogical Space.
The fundamental group of balanced simplicial complexes and posets.
The Fundamental Group of the Complement of a Union of Complex Hyperplanes.
The fundamental group of the complement of a union of complex hyperplanes: correction.
The fundamental groups of subsets of closed surfaces inject into their first shape groups.
The generalized Boardman homomorphisms
This paper provides universal upper bounds for the exponent of the kernel and of the cokernel of the classical Boardman homomorphism b n: π n(X)→H n(H;ℤ), from the cohomotopy groups to the ordinary integral cohomology groups of a spectrum X, and of its various generalizations π n(X)→E n(X), F n(X)→(E∧F)n(X), F n(X)→H n(X;π 0 F) and F n(X)→H n+t(X;π t F) for other cohomology theories E *(−) and F *(−). These upper bounds do not depend on X and are given in terms of the exponents of the stable homotopy...
The Generalized Cohomology Theories, Brumfiel-Madsen Formula and Topological Construction of BGG-type Operators
The generalized Schoenflies theorem for absolute suspensions
The aim of this paper is to prove the generalized Schoenflies theorem for the class of absolute suspensions. The question whether the finite-dimensional absolute suspensions are homeomorphic to spheres remains open. Partial solution to this question was obtained in [Sz] and [Mi]. Morton Brown gave in [Br] an ingenious proof of the generalized Schoenflies theorem. Careful analysis of his proof reveals that modulo some technical adjustments a similar argument gives an analogous result for the class...
The Generalized Smith Indices. I.
The Generalized Smith Indices. II.
The geometric genus of hypersurface singularities
Using the path lattice cohomology we provide a conceptual topological characterization of the geometric genus for certain complex normal surface singularities with rational homology sphere links, which is uniformly valid for all superisolated and Newton non-degenerate hypersurface singularities.
The geometric invariants of direct products of virtually free groups.