The gap between the dimensions of countably paracompact spaces

DOI10.1016/J.TOPOL.2007.09.017zbMath1153.54015OpenAlexW2009099487MaRDI QIDQ952631

Michael G. Charalambous

Publication date: 12 November 2008

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

Full work available at URL: https://doi.org/10.1016/j.topol.2007.09.017

zbMATH Keywords

ParacompactNormalCountably paracompactCovering and inductive dimensions of topological spacesFirst countable and separable space

Mathematics Subject Classification ID

Dimension theory in general topology (54F45) Counterexamples in general topology (54G20)

Related Items (1)

A compact F-space with noncoinciding dimensions

Cites Work

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• An example in the dimension theory of metrizable spaces
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• The Dimension of Inverse Limit and N-Compact Spaces
• A hereditarily normal strongly zero-dimensional space containing subspaces of arbitrarily large dimension
• Small inductive dimension of completions of metric spaces
• New properties of Mrowka’s space $\nu \mu _0$
• Small inductive dimension of completions of metric spaces. II
• Nonequality of Dimensions for Metric Spaces

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