Compact interval spaces in which all closed subsets are homeomorphic to clopen ones, II-Reference-Cited by-同舟云学术

Compact interval spaces in which all closed subsets are homeomorphic to clopen ones, II

Published:1992 Issue:2 Volume:9 Page:177-200
ISSN:0167-8094
Container-title:Order
language:en
Short-container-title:Order

Author:

Bekkali Mohamed,Bonnet Robert,Rubin Matatyahu

Publisher

Springer Science and Business Media LLC

Subject

Computational Theory and Mathematics,Geometry and Topology,Algebra and Number Theory

Link

http://link.springer.com/content/pdf/10.1007/BF00814409.pdf

Reference5 articles.

1. M. Bekkali, R. Bonnet, and M. Rubin (1992) A charcterization of CO compact interval in which every closed subspace is homeomorphic to a clopen subspace, I,Order 9(1), 69?95.

2. R. Bonnet and H. Si-Kaddour (1987) Comparison of Boolean algebras,Order 4(3), 273?283.

3. J. L. Kelley (1955)General Topology, Van Nostrand Company.

4. S. Koppelberg (1989) Special classes of Boolean algebras,Handbook on Boolean Algebras, volume 1, Part I, chapter 6, 239?284, editor J. D. Monk and R. Bonnet, North Holland.

5. J. Rosenstein (1982)Linear Ordering, Academic Press, New York.

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1. A classification of CO spaces which are continuous images of compact ordered spaces;Topology and its Applications;2008-01

2. On HCO spaces. An uncountable compactT 2 space, different from ℵ1+1, which is homeomorphic to each of its uncountable closed subspaces, which is homeomorphic to each of its uncountable closed subspaces;Israel Journal of Mathematics;1993-10

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4. Compact interval spaces in which all closed subsets are homeomorphic to clopen ones, I;Order;1992