Results 81 to 90 of about 14,246,372 (112)
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Subgroups of products of certain paratopological (semitopological) groups
Topology and its Applications, 2018The authors investigate some properties of subgroups of products of certain paratopological (semitopological) groups. The following main results are proved: (1)\, Let \(G\) be an \(\omega\)-balanced regular paratopological group with \(Ir(G)\leq \omega\). Let \(e\) be the identity of \(G\). If for each \(U \in \mathscr{N}(e)\) there exist some \(V \in \
Peng, Liang-Xue, Guo, Ming-Yue
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Paratopological and Semitopological Groups Versus Topological Groups
2013We present a survey on paratopological and semitopological groups relating these classes with the class of topological groups. A special attention is given to compactness-type properties in paratopological and semitopological groups which often imply automatic continuity of inversion or multiplication (or both) in these classes of objects.
M. Tkachenko
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Some variants of $\omega$-balancedness in semitopological groups
Bulletin of the Belgian Mathematical Society - Simon StevinVikesh Kumar, Brij Kishore Tyagi
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Subgroups of products of semitopological groups with a strong development
Quaestiones Mathematicae. Journal of the South African Mathematical Society, 2023Using the notion of ωs-balanced semitopological group and some cardinal invariants, Kumar and Tyagi [7] characterize when a regular (T1, Hausdorff) semitopological group admits a homeomorphic embedding as a subgroup into a product of regular (T1 ...
I. Sánchez
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Subgroups of products of Nagata semitopological groups and related results
Quaestiones Mathematicae. Journal of the South African Mathematical SocietyIn this article, we introduce notions which are called property (c*) and property (M3*) for semitopological groups. We show that if G is a regular semitopological group with a q-point, property (c*) and Sm(G) ≤ ω, then G is topologically isomorphic to a ...
Liang-Xue Peng
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Right Topological and Semitopological Groups
2008It frequently happens in Mathematics that the study of certain rich structures (like Hilbert or Banach spaces, or bounded linear operators acting on these spaces) requires a detailed knowledge of some weaker structures (locally convex linear topological spaces or, respectively, topological semigroups).
Alexander Arhangel’skii +1 more
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On some kinds of completeness and semitopological groups with property (w⁎)
Topology and its ApplicationsLiang-Xue Peng, Yuanyuan Deng
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On some kinds of ω-balancedness and (*) properties in certain semitopological groups
Topology and its ApplicationsLiang-Xue Peng
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Cancer statistics for adolescents and young adults, 2020
Ca-A Cancer Journal for Clinicians, 2020Kimberly D Miller +2 more
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