Results 111 to 120 of about 990 (221)
Semiflows on topological spaces: Chain transitivity and semigroups
This paper studies semiflows on topological spaces. A concept of chain recurrence, based on families of coverings, is introduced and related to Morse decomposition.
San Martin, LAB, Patrao, M
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Topological Semigroups and Representations [PDF]
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Weak projectives of finite semigroups
It is described weak projectives in the category of finite semigroups.
Zelenyuk, Yevhen
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On solvability of the impulsive Cauchy problem for integro-differential inclusions with non-densely defined operators. [PDF]
Benedetti I, Obukhovskii V, Taddei V.
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Semigroup applications everywhere. [PDF]
Nagel R, Rhandi A.
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As the main result of this dissertation, we established an equivalence between the category of complete distributive inverse semigroups and that of etale localic groupoids by introducing a new class of morphisms for the former. This equivalence puts many
Mudalige, Nilan Manoj Chathuranga Kasisetti
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One Dimensional Reduction of a Renewal Equation for a Measure-Valued Function of Time Describing Population Dynamics. [PDF]
Franco E, Gyllenberg M, Diekmann O.
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Brauer and partition diagram models for phylogenetic trees and forests. [PDF]
Francis A, Jarvis PD.
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On convergence and asymptotic behaviour of semigroups of operators. [PDF]
Bobrowski A, Rudnicki R.
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Extremal topologies on a semigroup
Given a semigroup \((S,+)\) with discrete topology \(\tau_ d\), and given a set \({\mathcal A}\) of topologies on \(S\), an element \(\tau\) of \({\mathcal A}\) is said to be extremal (in \({\mathcal A})\) if (i) \(\tau\neq\tau_ d\) and (ii) if \(\tau\subseteq\tau'\in{\mathcal A}\) and \(\tau\neq\tau'\), then \(\tau'=\tau_ d\). The author shows that if
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