Classifiying spaces of monoids-applications in geometric combinatorics.
Classifying finite-sheeted covering mappings of paracompact spaces.
The main result of the present paper is a classification theorem for finite-sheeted covering mappings over connected paracompact spaces. This theorem is a generalization of the classical classification theorem for covering mappings over a connected locally pathwise connected semi-locally 1-connected space in the finite-sheeted case. To achieve the result we use the classification theorem for overlay structures which was recently proved by S. Mardesic and V. Matijevic (Theorems 1 and 4 of [5]).
Classifying relative principal fibrations with loop space fibers
Classifying spaces and spectral sequences
Classifying spaces of categories and term rewriting.
Classifying spaces with injective mod p cohomology.
Classifying spectra of saturated fusion systems.
Clinic obstructions and clinic cohomological groups.
Clones of spaces and maps in homotopy theory.
Closed model categories for -types.
Closed retractions of Euclidean spaces
Coalgebra Extensions in Two-Stage Postnikov Systems.
Coarse homology theories.
Coarse topology, enlargeability, and essentialness
Using methods from coarse topology we show that fundamental classes of closed enlargeable manifolds map non-trivially both to the rational homology of their fundamental groups and to the -theory of the corresponding reduced -algebras. Our proofs do not depend on the Baum–Connes conjecture and provide independent confirmation for specific predictions derived from this conjecture.
Cobodismenoperationen in Ω* (-; Zp).
Cobordism Obstructions to Deforming Isolated Singularities.
Cobordism of Hyperframed Manifolds and the Stable J-Homomorphism.
Cobordism of immersions and singular maps, loop spaces and multiple points
Cobordism Theories of Unitary Manifolds with Singularities and Formal Group Laws.
Cobordisme d'immersions