Nearness and uniform type structures
Non Archimedean metric induced fuzzy uniform spaces.
Non-Hausdorff Ascoli theory [Book]
Normal Vietoris implies compactness: a short proof
One of the most celebrated results in the theory of hyperspaces says that if the Vietoris topology on the family of all nonempty closed subsets of a given space is normal, then the space is compact (Ivanova-Keesling-Velichko). The known proofs use cardinality arguments and are long. In this paper we present a short proof using known results concerning Hausdorff uniformities.
Note on a result of E.P. Lane
Note on metrization of quasi-uniform spaces
Note on quasi-uniform spaces and representable spaces
Notes on the topologies and uniformities of hyperspaces