-Movably regular convergences
Čech methods and the adjoint functor theorem
Chapman's category isomorphism for arbitrary ARs
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]).
Constructing exotic retracts, factors of manifolds, and generalized manifolds via decompositions
Coshape-invariant functors and Mackey's induced representation theorem
Counting shape and homotopy types among fundamental absolute neighborhood retracts: an elementary approach.
Cp-movable at infinity spaces, compact ANR divisors and property UVWn.