\textit{snf}-countability and \textit{csf}-countability in \(F_{4}(X)\)
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Publication:1676529
DOI10.1016/j.topol.2017.09.009zbMath1381.54032OpenAlexW2763251487MaRDI QIDQ1676529
Li-Hong Xie, Pi-Yu Li, Lin, Shou
Publication date: 9 November 2017
Published in: Topology and its Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.topol.2017.09.009
\(k\)-spacesfree topological groups\(\sigma\)-spacesFréchet-Urysohn spaces\(k\)-semistratifiable spaces\(k^\ast\)-metrizable spaces\textit{csf}-countable spaces\textit{snf}-countable spaces
Structure of general topological groups (22A05) Metric spaces, metrizability (54E35) Topological groups (topological aspects) (54H11) Stratifiable spaces, cosmic spaces, etc. (54E20) (k)-spaces (54D50)
Cites Work
- Two weak forms of countability axioms in free topological groups
- \(S_\omega\) and \(S_2\) on free topological groups
- Networks on free topological groups
- Free topological groups over metrizable spaces
- Topological groups and related structures
- Normality in k-and-\(\aleph\) spaces
- A note on the Arens' space and sequential fan
- The natural mappings \(i_{n}\) and \(k\)-subspaces of free topological groups on metrizable spaces
- \(k^*\)-metrizable spaces and their applications
- Spaces determined by point-countable covers
- On stratifiable spaces
- On the countable tightness and the \(k\)-property of free topological groups over generalized metrizable spaces
- FREE TOPOLOGICAL GROUPS OF METRIZABLE SPACES
- Fréchet-Urysohn spaces in free topological groups
- Semimetrizable and stratifiable spaces
- On Paracompactness in Function Spaces with the Compact-Open Topology
- A characterization of ℵ0-spaces
- A quintuple quotient quest
- Free Topological Groups and the Projective Dimension of a Locally Compact Abelian Group
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