Results 71 to 80 of about 175 (103)
Banach-valued probability measures
We introduce and study the notion of Banach-valued probability measures on a compact semitopological semigroup. In particular, we prove that these measures are nontrivial idempotents and convolution is separately continuous.
Gaur, A.K.
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Tyt. z nagłówka.Bibliogr. s. 195-197.In this paper, we provide existence and convergence theorems of common fixed points for left (or right) reversible semitopological semigroups of total asymptotically nonexpansive mappings in uniformly convex Banach ...
Suantai, Suthep.
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Invariant measures and the converse of Haar’s theorem on semitopological semigroups [PDF]
Mukherjea, A., Tserpes, N. A.
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Let LUC$(S)$ be the space of left uniformly continuous functions on a semitopological semigroup $S$. Suppose that $S$ is right reversible and $\operatorname{LUC}(S)$ has a left invariant mean. Let $(X,d)$ be a Fr\'echet space.
Muoi, Bui Ngoc, Wong, Ngai-Ching
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FLOWS AND UNIVERSAL COMPACTIFICATIONS
The main purpose of this paper is to establish a relation between universality of certain P-compactifications of a semitopological semigroup and their corresponding enveloping semigroups.
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Compact semitopological semigroups and affine semigroups [PDF]
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Function spaces on semitopological semigroups
Pym, J.S., Milnes, P.
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Compact completely $0$-simple semitopological semigroups [PDF]
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Filters and the weakly almost periodic compactification of a semitopological semigroup
Let $S$ be a semitopological semigroup. The $wap-$ compactification of semigroup S, is a compact semitopological semigroup with certain universal properties relative to the original semigroup, and the $Lmc-$ compactification of semigroup $S$ is a universal semigroup compactification of $S$, which are denoted by $S^{wap}$ and $S^{Lmc}$ respectively.
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Topological semigroups of matrix units
We prove that the semigroup of matrix units is stable. Compact, countably compact and pseudocompact topologies τ on the infinite semigroup of matrix units Bλ such that (Bλ,τ ) is a semitopological (inverse) semigroup are described.
Gutik, O.V., Pavlyk, K.P.
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