Incomparable compactifications of the ray with Peano continuum as remainder

DOI10.1016/J.TOPOL.2016.05.008zbMath1341.54017OpenAlexW2403651637MaRDI QIDQ290621

Benjamin Vejnar, Pavel Pyrih, Radek Marciňa, Adam Bartoš

Publication date: 3 June 2016

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

Full work available at URL: https://doi.org/10.1016/j.topol.2016.05.008

zbMATH Keywords

compactificationincomparabilityraymetric continuumuncountable family

Mathematics Subject Classification ID

Continua and generalizations (54F15) Extensions of spaces (compactifications, supercompactifications, completions, etc.) (54D35) Remainders in general topology (54D40) Real-valued functions in general topology (54C30)

Related Items (2)

There is no compact metrizable space containing all continua as unique components ⋮ Compactifiable classes of compacta

Cites Work

• \(2^{{\aleph}_0}\) ways of approaching a continuum with \([1,\infty)\)
• An uncountable family of metric compactifications of the ray with remainder pseudo-arc.
• Uncountable families of metric compactifications of the ray
• Waraszkiewicz spirals revisited
• An Uncountable Collection of Mutually Incomparable Chainable Continua
• An Uncountable Collection of Chainable Continua
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item

This page was built for publication: Incomparable compactifications of the ray with Peano continuum as remainder