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Pseudocompact Topological Groups
2018Topological groups constitute a very special subclass of topological spaces. Every topological group satisfying the \(T_0\) separation axiom is automatically Tychonoff, which means that in the class of topological groups, the axioms of separation \(T_0\), \(T_1\), \(T_2\), \(T_3\) and \(T_{3.5}\) are all equivalent.
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Pseudocompact $$\varDelta $$-spaces are often scattered
Monatshefte Fur Mathematik, 2021Arkady Leiderman +2 more
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Pseudocompact topologies on groups
1992This paper is a summary of results that appeared in preprint form [Dept. Math. Stat. York Univ., July 1991 (preprint \#91-19)]. They establish classes of infinite groups that admit a pseudocompact topology. A partial list is i) free groups and free Abelian groups, ii) torsion free Abelian groups, iii) torsion Abelian groups and iv) divisible Abelian ...
DIKRANJAN, Dikran, Shakhmatov D.
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Extension of mappings from the product of pseudocompact spaces
Topology and Its Applications, 2022Evgenii Reznichenko
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Products of Locally Pseudocompact Topological Groups
Annals of the New York Academy of Sciences, 1992F Javier Trigos-Arrieta
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