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COMPACT SPACES

1968
Publisher Summary This chapter focuses on compact spaces. A topological space which is the union of two compact sets is compact. The Cartesian product of compact spaces is a compact space. Every countable open cover contains a finite subcover. Obviously, a compact space is countably compact, while the converse is not true.
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On the Product of a Compact Space with an Absolutely Countably Compact Space

Annals of the New York Academy of Sciences, 1996
ABSTRACTWe show that the product of a compact sequential T2‐space, with an absolutely countably compact T3‐space, is absolutely countably compact, and give several related results. For example, we show that every countably compact GO‐space is absolutely countably compact, and that the product of a compact T2‐space of countable tightness with an ...
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Locally compact, ω1-compact spaces

Annals of Pure and Applied Logic
An $ω_1$-compact space is a space in which every closed discrete subspace is countable. We give various general conditions under which a locally compact, $ω_1$-compact space is $σ$-countably compact, i.e., the union of countably many countably compact spaces. These conditions involve very elementary properties.
Nyikos, Peter, Zdomskyy, Lyubomyr
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On Compact Spaces

The Annals of Mathematics, 1931
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Gravitational Radiation from Post-Newtonian Sources and Inspiralling Compact Binaries

Living Reviews in Relativity, 2014
Luc Blanchet, Fuzhong Nian
exaly  

Equations of state for supernovae and compact stars

Reviews of Modern Physics, 2017
Stefan Typel
exaly  

Conductive Cellulose Nanofiber Enabled Thick Electrode for Compact and Flexible Energy Storage Devices

Advanced Energy Materials, 2018
Chaoji Chen, Glenn Pastel, Jianwei Song
exaly  

Testing the nature of dark compact objects: a status report

Living Reviews in Relativity, 2019
Paolo Pani, Vitor Cardoso
exaly  

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