lindelöf Σ-spaces and r-factorizable paratopological groups
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ID: 164164
2015
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Abstract
We prove that if a paratopological group G is a continuous image of an arbitrary product of regular Lindelöf Σ -spaces, then it is R-factorizable and has countable cellularity. If in addition, G is regular, then it is totally w-narrow and satisfies celw(G) ≤ w, and the Hewitt–Nachbin completion of G is again an R-factorizable paratopological group.
| Reference Key |
tkachenko2015axiomslindelf
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|---|---|
| Authors | ;Mikhail Tkachenko |
| Journal | case reports in gastrointestinal medicine |
| Year | 2015 |
| DOI |
10.3390/axioms4030254
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| URL | |
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