Closure, interior, and union in finite topological spaces
Louise E. Moser (1977)
Colloquium Mathematicae
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Displaying similar documents to “Tilings in topological spaces.”
Closure, interior, and union in finite topological spaces
Homogeneity of βG if G is a topological group
Eric K. van Douwen (1979)
Colloquium Mathematicae
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About Topological Groups and the Baire Property in Remainders Относно топологични групи и свойството на Бер в прираста
Arhangel’skii, Alexander, Choban, Mitrofan, Mihaylova, Ekaterina (2012)
Union of Bulgarian Mathematicians
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Александър В. Архангелски, Митрофан М. Чобан, Екатерина П. Михайлова - Изследвани са прирасти със свойството на Бер на топологични групи. In this paper we study the remainders with Baire property of topological groups. ∗2000 Mathematics Subject Classification: 54A35, 63E35, 54D50. Partially supported by a contract of Sofia University of 2012.
Alexandroff One Point Compactification
Czesław Byliński (2007)
Formalized Mathematics
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In the article, I introduce the notions of the compactification of topological spaces and the Alexandroff one point compactification. Some properties of the locally compact spaces and one point compactification are proved.
On the sum and difference of two sets in topological vector spaces
Zygfryd Kominek (1971)
Fundamenta Mathematicae
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Remarks on finite topological spaces
J. Anusiak, K. P. Shum (1971)
Colloquium Mathematicae
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A note on topological m-spaces
G. J. Michaelides (1975)
Colloquium Mathematicae
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A topological collapse number for all spaces
P. Doyle (1975)
Fundamenta Mathematicae
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The injective hull and the bc-hull of a topological space.
Ershov, Yuri L. (1999)
Novi Sad Journal of Mathematics
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Topological zero-one laws
K. P. S. Bhaskara Rao, Roman Pol (1978)
Colloquium Mathematicae
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On treelike neighbourhood spaces
R. Dimitrijević, Lj. Kočinac (1987)
Matematički Vesnik
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On a theorem of W.W. Comfort and K.A. Ross
Aleksander V. Arhangel'skii (1999)
Commentationes Mathematicae Universitatis Carolinae
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A well known theorem of W.W. Comfort and K.A. Ross, stating that every pseudocompact group is -embedded in its Weil completion [5] (which is a compact group), is extended to some new classes of topological groups, and the proofs are very transparent, short and elementary (the key role in the proofs belongs to Lemmas 1.1 and 4.1). In particular, we introduce a new notion of canonical uniform tightness of a topological group and prove that every -dense subspace of a topological group...