the compactificability classes: the behavior at infinity
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ID: 225150
2006
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Abstract
We study the behavior of certain spaces and their
compactificability classes at infinity. Among other results we
show that every noncompact, locally compact, second countable
Hausdorff space X such that each neighborhood of infinity (in
the Alexandroff compactification) is uncountable, has (X)=(ℝ). We also prove some criteria for
(non-) comparability of the studied classes of mutual
compactificability.
| Reference Key |
kovr2006internationalthe
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|---|---|
| Authors | ;Martin Maria Kovár |
| Journal | structural engineering and mechanics |
| Year | 2006 |
| DOI |
10.1155/IJMMS/2006/24370
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| URL | |
| Keywords |
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