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- W431232 abstract "Publisher Summary This chapter discusses the compact extensions of normal locally compact M-spaces. All spaces are assumed to be completely regular and T1. A space X is an M-space [Mo1] if there exists a metrizable space T and a mapping f: X → T, where f is a quasi-perfect map. A space Z is a countably-compactification of a space X if Z is countably compact, X is a dense subset of Z, and every closed countably compact subset of X is also closed in Z. If a space X is countably-compactifiable, then X has a countably-compactification Z such that X ⊂ Z ⊂ βX." @default.
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- W431232 date "1977-01-01" @default.
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- W431232 title "ON COUNTABLY COMPACT EXTENSIONS OF NORMAL LOCALLY COMPACT M-SPACES" @default.
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