Calculus III: Taylor Series.
Cancellation Properties of H-Spaces
Cat as a closed model category
Categories of components and loop-free categories.
Čech homology for movable compacta
Certain continua in with homeomorphic complements have the same shape
Chain homotopy pullbacks and pushouts
Chapman's Classification of Shapes. A Proof Using Collapsing.
Cohomologie de Hochschild et espaces projectifs tronqués.
Cohomology of the Yang-Mills gauge orbit space and dimensional reduction
Cohomotopy groups and shape in the sense of Fox
Commuting Homotopy Limits.
Compacta weak shape equivalent to ANR's
Compacta with the shape finite complexes
Compactly generated shape theories
Comparing globular complex and flow.
Computer search for nilpotent complexes.
Computing Reidemeister classes
In order to compute the Nielsen number N(f) of a self-map f: X → X, some Reidemeister classes in the fundamental group need to be distinguished. In this paper some algebraic results are given which allow distinguishing Reidemeister classes and hence computing the Reidemeister number of some maps. Examples of computations are presented.
Computing the abelian heap of unpointed stable homotopy classes of maps
An algorithmic computation of the set of unpointed stable homotopy classes of equivariant fibrewise maps was described in a recent paper [4] of the author and his collaborators. In the present paper, we describe a simplification of this computation that uses an abelian heap structure on this set that was observed in another paper [5] of the author. A heap is essentially a group without a choice of its neutral element; in addition, we allow it to be empty.
Concerning the shape groups of compact metric spaces