Why certain Čech-Stone remainders are not homogeneous

DOI10.4064/cm-41-1-45-52zbMath0424.54012OpenAlexW854083000MaRDI QIDQ3858913

Eric K. van Douwen

Publication date: 1979

Published in: Colloquium Mathematicum (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.4064/cm-41-1-45-52

zbMATH Keywords

homogeneous spaceSorgenfrey linefar pointnowhere locally compact metrizable spaceCech-Stone remainder

Mathematics Subject Classification ID

Remainders in general topology (54D40)

Related Items (12)

In memoriam: Eric Karl van Douwen (1946-1987) ⋮ Nonhomogeneity of Remainders, II ⋮ Applications of maximal topologies ⋮ \(\mathcal P\)-remote points of \(X\) ⋮ Ultrafilters: Some old and some new results ⋮ Existence and applications of remote points ⋮ Strong non-remote points ⋮ Relations between \(\beta X\setminus X\) and a certain subspace of \(\lambda X\) ⋮ Nonhomogeneity of remainders ⋮ On spaces which are linearly \(D\) ⋮ On hereditary normality of compactifications ⋮ \(\omega\)-far points in large spaces.

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