On \(d\)-spaces

DOI10.1016/S0304-3975(98)00307-7zbMath0976.54015MaRDI QIDQ1960418

Yuri L. Ershov

Publication date: 12 January 2000

Published in: Theoretical Computer Science (Search for Journal in Brave)

zbMATH Keywords

inverse limitdenotational semanticsinverse spectrum\(d\)-spaceScott construction

Mathematics Subject Classification ID

Function spaces in general topology (54C35) Semantics in the theory of computing (68Q55) Lower separation axioms ((T_0)--(T_3), etc.) (54D10) Spectra in general topology (54B35)

Related Items (22)

Some open problems on well-filtered spaces and sober spaces ⋮ Non-reflective categories of some kinds of weakly sober spaces ⋮ On quasi-metrizable \(d\)-spaces ⋮ A direct characterization of the monotone convergence space completion ⋮ Well-filterifications of topological spaces ⋮ The \(d\)-rank of a topological space ⋮ On fuzzy monotone convergence \(\mathcal{Q}\)-cotopological spaces ⋮ \(K\)-completions of \(T_0\)-spaces ⋮ The Cuntz semigroup and domain theory ⋮ On H-sober spaces and H-sobrifications of \(T_0\) spaces ⋮ \textbf{K}-reflections of product spaces ⋮ A non-topological view of dcpos as convergence spaces. ⋮ Strongly continuous posets and the local Scott topology ⋮ On topologies defined by irreducible sets ⋮ Existence of well-filterifications of \(T_0\) topological spaces ⋮ A direct approach to \(K\)-reflections of \(T_0\) spaces ⋮ On function spaces ⋮ On the classification of (effective) \(\varphi \)-spaces ⋮ D-completions and the \(d\)-topology ⋮ A unified method for completions of posets and closure spaces ⋮ On well-filtered reflections of \(T_0\) spaces ⋮ The \(d\)-rank of an \(\alpha \)-space does not exceed 1

Cites Work

• The theory of A-spaces
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