Results 31 to 40 of about 125 (64)
In this article we introduce and investigate the concept of a partial quasi-metric and some of its applications. We show that many important constructions studied in Matthews's theory of partial metrics can still be used successfully in this more general
Schellekens, M.P. +5 more
core +1 more source
Smyth Completion as Bicompletion
We define a functor from topological quasi-uniform spaces and continuous, uniformly continuous maps to quasi-uniform spaces and uniformly continuous maps. This functor retains the same underlying Supported by the Deutsche Forschungsgemeinschaft.
Bob Flagg +2 more
core
The B-completion of a T0-quasi-metric space [PDF]
We continue our study of the conjugate invariant method for completing an arbitrary T0-quasi-metric space which we have introduced in an earlier article under the name of the B-completion.
Kivuvu, Charly Makitu +1 more
core +1 more source
Categorical aspects of the theory of quasi-uniform spaces [PDF]
This is a survey for the working topologist of several categorical aspects of the bicompletion of functorial quasiuniformities. We consider functors $F\::\:\mathbf{Top_{o}}\longrightarrow\mathbf{QU_{o}}$ from the $T_{o}$-topological spaces to the $T_ ...
Brümmer, G.C.L.
core
Totally bounded frame quasi-uniformities [PDF]
summary:This paper considers totally bounded quasi-uniformities and quasi-proximities for frames and shows that for a given quasi-proximity $\triangleleft $ on a frame $L$ there is a totally bounded quasi-uniformity on $L$ that is the coarsest quasi ...
Fletcher, P., Hunsaker, W., Lindgren, W.
core +1 more source
SBIRT Implementation for Adolescents in Urban Federally Qualified Health Centers. [PDF]
Mitchell SG +11 more
europepmc +1 more source
Completion of a fractal structure
Fractal structures were introduced to characterize non-archimedean quasi-metrization, and there is a strong relationship between these two concepts. In this paper we give a construction of a completion of a fractal structure by using inverse limits of a ...
Sánchez-Granero, M.A. +1 more
core
µ-Bicomplete Categories and Parity Games
For an arbitrary category, we consider the least class of functors con- taining the projections and closed under finite products, finite coproducts, parameterized initial algebras and parameterized final coalgebras, i.e. the class of functors that are definable by μ-terms. We call the category μ-bicomplete if every μ-term defines a functor.
openaire +1 more source
Complexity Spaces Revisited (Extended Abstract)
) M. Schellekens Imperial College Department of Computing 180 Queen's Gate, London SW7 2BZ, UK E-mail: mpcs@doc.ic.ac.uk Abstract The complexity (quasi-pseudo-metric) spaces have been introduced as part of the development of a topological ...
M. Schellekens
core

