Embedding in Dugundji spaces, with an application to linear topological classification of spaces of continuous functions
Equiconnectivity and Cofibrations I.
Equivalence of fundamental and approaching groups of movable pointed compacta
Errata to the paper "On shape" Fundamenta Mathematicae 74 (1972), pp. 47-71
Essential mappings and transfinite dimension
Exotic ANR's via null decompositions of Hilbert cube manifolds
Extension of closed mappings
Extension of point-finite partitions of unity
A subspace A of a topological space X is said to be -embedded ((point-finite)-embedded) in X if every (point-finite) partition of unity α on A with |α| ≤ γ extends to a (point-finite) partition of unity on X. The main results are: (Theorem A) A subspace A of X is (point-finite)-embedded in X iff it is -embedded and every countable intersection B of cozero-sets in X with B ∩ A = ∅ can be separated from A by a cozero-set in X. (Theorem B) The product A × [0,1] is (point-finite)-embedded in X...
Extensions of G-maps and Euclidean G-retracts.
Extensions, retracts, and absolute neighborhood retracts in proper shape theory