Metrization and stratification of squares of topological spaces

DOI10.1016/S0166-8641(97)00057-6zbMath0892.54017MaRDI QIDQ1379791

H. H. Hung

Publication date: 25 February 1998

Published in: Topology and its Applications (Search for Journal in Brave)

zbMATH Keywords

metrization theoremstratifiable space

Mathematics Subject Classification ID

Metric spaces, metrizability (54E35) Noncompact covering properties (paracompact, Lindelöf, etc.) (54D20) Uniform structures and generalizations (54E15) Lower separation axioms ((T_0)--(T_3), etc.) (54D10) Higher separation axioms (completely regular, normal, perfectly or collectionwise normal, etc.) (54D15) Stratifiable spaces, cosmic spaces, etc. (54E20)

Cites Work

• Covering properties on \(X^ 2\setminus \Delta \), \(W\)-sets, and compact subsets of \(\Sigma\)-products
• Analytic spaces and paracompactness of X 2\(\backslash \Delta\)
• Neighbornets
• Rings of Continuous Functions in Which Every Finitely Generated Ideal is Principal
• PARACOMPACTNESS AND SUBPARACOMPACTNESS IN PERFECTLY NORMAL LOCALLY COMPACT SPACES
• A Contribution to the Theory of Metrization
• SOME RESULTS IN THE THEORY OF TOPOLOGICAL SPACES, OBTAINED WITHIN THE LAST TWENTY-FIVE YEARS
• Countable Paracompactness in Product Spaces
• Monotonically Normal Spaces
• Complete normality of cartesian products
• Monotone normality
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