Nonstandard and standard compactifications of ordered topological spaces-Reference-Cited by-同舟云学术

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Nonstandard and standard compactifications of ordered topological spaces

Published:1992-11 Issue:1 Volume:47 Page:35-52
ISSN:0166-8641
Container-title:Topology and its Applications
language:en
Short-container-title:Topology and its Applications

Author:

Salbany Sergio,Todorov Todor

Publisher

Elsevier BV

Subject

Geometry and Topology

Reference12 articles.

1. Extensions of completely regular ordered spaces;Choe;Pacific J. Math.,1976

2. Non-standard characterizations of ideals in C(X);Dyre;Math. Scand.,1982

3. Quasi-Uniform Spaces;Fletcher,1985

4. Rings of Continuous Functions;Gillman,1960

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1. Priestley Rings and Priestley Order-Compactifications;Order;2010-09-18

2. Nonsymmetric Distances and Their Associated Topologies: About the Origins of Basic Ideas in the Area of Asymmetric Topology;Handbook of the History of General Topology;2001

3. A nonstandard approach to realcompactness with applications to the equation ν(X × Y) = ν(X) × ν(Y);Topology and its Applications;1996-02

4. Nonstandard methods of completing quasi-uniform spaces;Topology and its Applications;1995-03

5. Monads and realcompactness;Topology and its Applications;1994-03

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