Eine Kennzeichnung topologischer Räume durch Vervollständigungen.
Embedding of the category of partially ordered sets into the category of topological spaces category of topological spaces
Embedding ordered topological spaces into topological semilattices.
Epimorphims and cowellpoweredness of epireflective subcategories of Top
Epireflections in the category of -spaces
Epireflections which are completions
Epireflective subcategories of TOP need not be cowell-powered
Equationally close subframes and representation of quotient spaces
Equilogical spaces, homology and non-commutative geometry
Equi-reflective subcategories of uniform spaces
Erratum to “On free topological algebras”
Essentially Complete T...-Spaces II. A Lattice-Theoretic Approach.
Exponentiability in lax slices of .
Exponentiable embeddings in totally reflective subcategories of
Exponential objects in the construct
Extension of measures: a categorical approach
We present a categorical approach to the extension of probabilities, i.e. normed -additive measures. J. Novák showed that each bounded -additive measure on a ring of sets is sequentially continuous and pointed out the topological aspects of the extension of such measures on over the generated -ring : it is of a similar nature as the extension of bounded continuous functions on a completely regular topological space over its Čech-Stone compactification (or as the extension of continuous...
Extensionable topological hulls and topological universe hulls inside the category of pseudotopological spaces