On a certain class of -structures. I
On a certain class of -structures. II
On a Class of Darboux Functions from a Topological Space to a Uniform Space
On a class of real normed lattices
We say that a real normed lattice is quasi-Baire if the intersection of each sequence of monotonic open dense sets is dense. An example of a Baire-convex space, due to M. Valdivia, which is not quasi-Baire is given. We obtain that is a quasi-Baire space iff , is a pairwise Baire bitopological space, where , is a quasi-uniformity that determines, in . Nachbin’s sense, the topological ordered space .
On a form of Ascoli's theorem in locally uniform spaces
On a generalization of uniformities
On a property of pseudometrics and uniformities near to convexity
On almost complete and almost precompact quasi-uniform spaces
On analytical dimension of rings of bounded uniformly continuous functions
On ARU-resolutions of uniform spaces.
On boundedness in uniform spaces
On compactness in uniform spaces
On completely regular spaces
On completeness and precompactness spectra of fuzzy sets in fuzzy uniform spaces
On completions of proximity and uniform spaces
On complexity of metric spaces
On concrete functors in uniform spaces
On conservative uniform spaces
On convergence groups and convergence uniformities
On coverings of a uniformity