Results 61 to 70 of about 497 (94)
On semitopological actions of generalized I-semigroups
The following problem was posed by \textit{J. D. Lawson} [Semigroup Forum 12, 265-280 (1976; Zbl 0327.22003)]. Let I be the interval [0,1], provided with the ''min''-multiplication. Is it true that every semitopological action of I on a compact space is in fact a topological action?
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On locally compact semitopological graph inverse semigroups
In this paper we investigate locally compact semitopological graph inverse semigroups. Our main result is the following: if a directed graph $E$ is strongly connected and contains a finite amount of vertices then a locally compact semitopological graph inverse semigroup $G(E)$ is either compact or discrete.
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A Class of Distal Functions on Semitopological Semigroups
To appear in Methods Funct.
Jabbari, A., Vishki, H.R.E.
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A CONSTRUCTION OF A SEMITOPOLOGICAL SEMIGROUP OF SOFT ULTRAFILTERS
Abstract. In this paper, we construct a semitopological semigroup consisting entirely of soft ultrafilters.
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On semitopological simple inverse $\omega$-semigroups with compact maximal subgroups
We describe the structure of ($0$-)simple inverse Hausdorff semitopological $\omega$-semigroups with compact maximal subgroups. In particular, we show that if $S$ is a simple inverse Hausdorff semitopological $\omega$-semigroup with compact maximal subgroups, then $S$ is topologically isomorphic to the Bruck-Reilly extension $\left(\mathbf{BR}(T,\theta)
Gutik, Oleg, Maksymyk, Kateryna
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Compact completely $0$-simple semitopological semigroups [PDF]
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On closures in semitopological inverse semigroups with continuous inversion
We study the closures of subgroups, semilattices and different kinds of semigroup extensions in semitopological inverse semigroups with continuous inversion. In particularly we show that a topological group $G$ is $H$-closed in the class of semitopological inverse semigroups with continuous inversion if and only if $G$ is compact, a Hausdorff linearly ...
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Compact semitopological semigroups and affine semigroups [PDF]
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L∞-representations of commutative semitopological semigroups
Dunkl, C.F., Ramirez, D.E.
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Function spaces on semitopological semigroups
Pym, J.S., Milnes, P.
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