Results 71 to 80 of about 117 (105)
On pseudocompact topological Brandt λ0-extensions of semitopological monoids
Topological Algebra and its Applications, 2013 Gutik Oleg, Pavlyk Kateryna
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Pseudocompactness and uniform continuity in topological groups [PDF]
Pacific Journal of Mathematics, 1966 Comfort, W. W., Ross, Kenneth A.
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Group reflection and precompact paratopological groups
Topological Algebra and its Applications, 2013 Tkachenko Mikhail
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On pseudocompactness and continuous mappings
Proceedings of the Japan Academy, Series A, Mathematical Sciences, 1962 Hanai, Sitiro, Okuyama, Akihiro
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On the extent of star countable spaces
Open Mathematics, 2011 Alas Ofelia +4 more
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Proper Pseudocompact Subgroups of Pseudocompact Abelian Groups
Annals of the New York Academy of Sciences, 1994ABSTRACT: We prove among other things that if G is a pseudocompact Abelian topological group such that |G| > c or ω1≤w(G)≤ c then G has a proper dense pseudocompact subgroup.
Jan Van Mill
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Developments in Mathematics, 2018
A well known result established by Hewitt (Trans Amer Math Soc 64:45–99 1948, [16]) states that a space X is pseudocompact if and only if X is \(G_\delta \)-dense in \(\beta X\). In Garcia-Ferreira and Garcia-Maynez (Houston J Math 20(1):145–159, 1994, [12]), S. Garcia-Ferreira and A.
Angel Tamariz-Mascarúa
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A well known result established by Hewitt (Trans Amer Math Soc 64:45–99 1948, [16]) states that a space X is pseudocompact if and only if X is \(G_\delta \)-dense in \(\beta X\). In Garcia-Ferreira and Garcia-Maynez (Houston J Math 20(1):145–159, 1994, [12]), S. Garcia-Ferreira and A.
Angel Tamariz-Mascarúa
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Mathematica Slovaca, 2015
Abstract The cozero part of a sigma-frame is considered here for the first time. The fundamental notion of a trail in a frame is adapted for sigma-frames via the notion of a witness and, as a consequence, one obtains characterisations for the cozero elements, and of pseudocompactness, of sigma-frames.
Christopher Gilmour
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Abstract The cozero part of a sigma-frame is considered here for the first time. The fundamental notion of a trail in a frame is adapted for sigma-frames via the notion of a witness and, as a consequence, one obtains characterisations for the cozero elements, and of pseudocompactness, of sigma-frames.
Christopher Gilmour
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Applied Categorical Structures, 2007
A Tychonoff space is \textit{weakly pseudocompact} in case it is \(G_{\delta}\)-dense in some of its compactifications [\textit{S. Garcia-Ferreira} and \textit{A. Garcia-Maynez}, ``On weakly-pseudocompact spaces'', Houston J. Math. 20, No. 1, 145--159 (1994; Zbl 0809.54012)]. In the present paper, the authors extend the notion of weak pseudocompactness
Themba Dube, Joanne Walters-Wayland
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A Tychonoff space is \textit{weakly pseudocompact} in case it is \(G_{\delta}\)-dense in some of its compactifications [\textit{S. Garcia-Ferreira} and \textit{A. Garcia-Maynez}, ``On weakly-pseudocompact spaces'', Houston J. Math. 20, No. 1, 145--159 (1994; Zbl 0809.54012)]. In the present paper, the authors extend the notion of weak pseudocompactness
Themba Dube, Joanne Walters-Wayland
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Quaestiones Mathematicae, 2012
The purpose of this paper is to show that hard pseudocompact spaces are indeed a significant generalisation of pseudocompact spaces on one hand and realcompact spaces on the other. To achieve this we have provided four intrinsic characterisations of hard pseudocompact spaces, which was absent in the literature.
Ghosh, Partha Pratim, Mitra, Biswajit
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The purpose of this paper is to show that hard pseudocompact spaces are indeed a significant generalisation of pseudocompact spaces on one hand and realcompact spaces on the other. To achieve this we have provided four intrinsic characterisations of hard pseudocompact spaces, which was absent in the literature.
Ghosh, Partha Pratim, Mitra, Biswajit
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