A nonpseudocompact product space whose finite subproducts are pseudocompact-Reference-Cited by-同舟云学术

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A nonpseudocompact product space whose finite subproducts are pseudocompact

Published:1967-03 Issue:1 Volume:170 Page:41-44
ISSN:0025-5831
Container-title:Mathematische Annalen
language:en
Short-container-title:Math. Ann.

Author:

Comfort W. W.

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Link

http://link.springer.com/content/pdf/10.1007/BF01362285.pdf

Reference4 articles.

1. Fine, N. J., andL. Gillman: Remote points in ?R. Proc. Am. Math. Soc.13, 29?36 (1962).

2. Gillman, L., andM. Jerison: Rings of continuous functions. Princeton, N.J.: Van Nostrand 1960.

3. Glicksberg, I.: Stone-?ech compactifications of products. Trans. Am. Math. Soc.90, 369?382 (1959).

4. Rudin, W.: Homogeneity problems in the theory of ?ech compactifications. Duke Math. J.23, 409?419, 633 (1956).

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1. Bounded Subsets of Tychonoff Spaces: A Survey of Results and Problems;Pseudocompact Topological Spaces;2018

2. A non-CLP-compact product space whose finite subproducts are CLP-compact;Topology and its Applications;2010-12

3. On the continuity of factorizations;Applied General Topology;2008-10-01

4. Pseudocompact Spaces;Encyclopedia of General Topology;2003

5. p-pseudocompactness and related topics in topological spaces;Topology and its Applications;1999-11

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