Please use this identifier to cite or link to this item: https://www.um.edu.mt/library/oar/handle/123456789/18305
Title: On superparacompact and Lindelof GO-spaces
Authors: Buhagiar, David
Miwa, Takashi
Keywords: Riemannian manifolds
Topological spaces
Set theory
Issue Date: 1998-01
Publisher: University of Houston
Citation: Buhagiar, D., & Miwa, T. (1998). On superparacompact and Lindelof GO-spaces. Houston Journal of Mathematics, 24(3), 443-457.
Abstract: In this paper we study some compact/paracompact type properties, namely weak superparacompactness, superparacompactness and Lindelofness. Particular attention is given to GO-spaces. It is proved that a GO-space X is weakly superparacompact if and only if every gap is a W- gap and every pseudogap is a W-pseudogap. A characterization of Lindelof GO-spaces involving C-(pseudo)gaps is given. We also show that there is a 1-l correspondence between superparacompact (resp. LindelGf) GO-d- extensions and preuniversal ODF (resp. prelindelsf) GO-uniformities. Finally we give several examples corresponding to the above results.
URI: https://www.um.edu.mt/library/oar//handle/123456789/18305
ISSN: 03621588
Appears in Collections:Scholarly Works - FacSciMat

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