Connected Morava K-Theories.
Constructing manifolds by homotopy equivalences I. An obstruction to constructing PL-manifolds from homology manifolds
We aim at constructing a PL-manifold which is cellularly equivalent to a given homology manifold . The main theorem says that there is a unique obstruction element in , where is the group of 3-dimensional PL-homology spheres modulo those which are the boundary of an acyclic PL-manifold. If the obstruction is zero and is compact, we obtain a PL-manifold which is simple homotopy equivalent to .
Continuous Morava K-Theory and the Geometry of the In-Adic Tower.
Contractibilité du groupe linéaire des espaces de Hilbert de dimension infinie
Contractibility and a generalization of absolute extensor
Contributions of rational homotopy theory to global problems in geometry
Cores of spaces, spectra, and ring spectra.
Correction to "The Boolean algebra of spectra", Vol. 54 (1979), pp. 368-377.
Coshape-invariant functors and Mackey's induced representation theorem
Cosimplicial resolutions and homotopy spectral sequences in model categories.
Counting shape and homotopy types among fundamental absolute neighborhood retracts: an elementary approach.
Covering space theory for directed topology.
Cp-movable at infinity spaces, compact ANR divisors and property UVWn.
Crossed squares and combinatorical homotopy.
Curves which are continuous images of tree-like continua are movable
CW-complexes with duality.
Cyclic homology and equivariant homology.