Compactifications and -separation
Compactifications and uniformities on sigma frames
A bijective correspondence between strong inclusions and compactifications in the setting of -frames is presented. The category of uniform -frames is defined and a description of the Samuel compactification is given. It is shown that the Samuel compactification of a uniform frame is completely determined by the -frame consisting of its uniform cozero part, and consequently, any compactification of any frame is so determined.
Compactifications, and ring epimorphisms.
Compactifications de Bohr d'anneaux et de modules
Compactifications for some semigroups using the Whyburn construction.
Compactifications of convergence spaces.
Compactifications of fractal structures.
Compactifications of partially ordered sets
Compactifications with finite remainders
Compactifying a convergence space with functions.
Compactifying the space of homeomorphisms
Compactifying topologised semigroups.
Complete rings of functions and Wallman-Frink compactifications
Completion and closure
Completion as reflection
Completion of a Cauchy space without the -restriction on the space.
Completion of probabilistic normed spaces.
Completion of Quasi-Uniform Spaces.
Completions of non- filter spaces.
Completions of Uniform Convergence Spaces.