On the object-wise tensor product of functors to modules.
On the plus construction for BGL Z [...] at the prime 2.
On the rational homotopy Lie algebra of spaces with finite dimensional rational cohomology and homotopy
The problem of the characterization of graded Lie algebras which admit a realization as the homotopy Lie algebra of a space of type is discussed. The central results are formulated in terms of varieties of structure constants, several criterions for concrete algebras are also deduced.
On the real cohomology of spaces of free loops on manifolds
Let LX be the space of free loops on a simply connected manifold X. When the real cohomology of X is a tensor product of algebras generated by a single element, we determine the algebra structure of the real cohomology of LX by using the cyclic bar complex of the de Rham complex Ω(X) of X. In consequence, the algebra generators of the real cohomology of LX can be represented by differential forms on LX through Chen’s iterated integral map. Let be the circle group. The -equivariant cohomology...
On the relationships between shape properties of subcompacta of and homotopy properties of their complements
On the Segal conjecture for compact Lie groups.
On the Self-Equivalences of a Space with Non-cyclic Fundamental Group.
On the shape of 0-dimensional paracompacta
On the shape of MAR and MANR-spaces
On the Space of Maps of a Closed Surface into the 2-Sphere.
On the structure of 5-dimensional Poincaré duality spaces.
On the surjectivity of shape fibrations
On the suspension homomorphism
In this paper we investigate the conditions for the suspension homomorphism is onto or an isomorphism.
On the Weak Covering Homotopy Property.
On the Whitehead Theorem in shape theory
On the Whitehead theorem in shape theory I
On the Whitehead theorem in shape theory II
On three types of simplicial objects
On weak homotopy
On weak -homotopy equivalences of modules
Si definisce il gruppo di —omotopia di un singolo modulo e si introduce la nozione di equivalenza -omotopica debole. Sotto determinate condizioni per l'anello di base oppure per i moduli considerati, le equivalenze -omotopiche deboli coincidono con le equivalenze -omotopiche (forti).