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- Q5421992 subject Q7217333.
- Q5421992 subject Q7478371.
- Q5421992 subject Q8521258.
- Q5421992 abstract "In mathematics, the notion of externology in a topological space X generalizes the basic properties of the family εXcc = {E ⊆ X : X\E is a closed compact subset of X}of complements of the closed compact subspaces of X, which are used to construct its Alexandroff compactification. An externology permits to introduce a notion of end point, to study the divergence of nets in terms of convergence to end points and it is a useful tool for the study and classification of some families of non compact topological spaces. It can also be used to approach a topological space as the limit of other topological spaces: the externologies are very useful when a compact metric space embedded in a Hilbert space is approached by its open neighbourhoods.".
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- Q5421992 wikiPageWikiLink Q7217333.
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- Q5421992 comment "In mathematics, the notion of externology in a topological space X generalizes the basic properties of the family εXcc = {E ⊆ X : X\E is a closed compact subset of X}of complements of the closed compact subspaces of X, which are used to construct its Alexandroff compactification.".
- Q5421992 label "Exterior space".