On -equivariant homology.
On Sectioning multiples of vector bundles and more general homomorphism bundles.
On several varieties of cacti and their relations.
On shape
On shape and fundamental deformation retracts
On shape and fundamental deformation retracts II
On shape groups and Cech homology groups of a compact space
On shape of hyperspaces
On shapes of topological spaces
On Shapley KKMS theorem
On singular cut-and-pastes in the 3-space with applications to link theory.
In the study of surfaces in 3-manifolds, the so-called ?cut-and-paste? of surfaces is frequently used. In this paper, we generalize this method, in a sense, to singular-surfaces, and as an application, we prove that two collections of singular-disks in the 3-space R3 which span the same trivial link are link-homotopic in the upper-half 4-space R3 [0,8) keeping the link fixed. Throughout the paper, we work in the piecewise linear category, consisting of simplicial complexes and piecewise linear maps....
On some applications of infinite-dimensional manifolds to the theory of shape
On some functional equations of Jessen, Karpf, and Thorup.
On some properties of cohomotopy-type functors.
On some weak monomorphisms and weak epimorphisms of pro-HTop*.
Related to Shape Theory, in a previous paper (1992) we studied weak monomorphisms and weak epimorphisms in the category of pro-groups. In this note we give some intrinsic characterizations of the weak monomorphisms and the weak epimorphisms in pro-HTop* in the case when one of the two objects of such a morphism is a rudimentary system.
On spaces of the same strong -type.
On spaces which have the shape of C. W. complexes
On sprays and connections
[For the entire collection see Zbl 0699.00032.] A connection structure (M,H) and a path structure (M,S) on the manifold M are called compatible, if locally where and express the semi-spray S and the connection map H, resp. In the linear case of H its geodesic spray S is quadratic: On the contrary, the homogeneity condition of S induces the relation for the compatible connection H, whence it follows not that H is linear, i.e. if a connection structure is compatible with a spray, then...
On Stanley-Reisner rings
On Subdivisions of Simplicial Complexes: Characterizing Local h-Vectors.