Results 191 to 200 of about 881 (228)
Self-generating autocatalytic networks: structural results, algorithms and their relevance to early biochemistry. [PDF]
Huson D, Xavier JC, Steel M.
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Semigroup actions on ordered groupoids
In this paper we prove that if S is a commutative semigroup acting on an ordered groupoid G, then there exists a commutative semigroup S̃ acting on the ordered groupoid G̃:=(G × S)/ρ̄ in such a way that G is embedded in G̃.
Niovi Kehayopulu, Michael Tsingelis
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Semigroup Forum, 2009
A semigroup algebra \(kS\) admits a total ordering if and only if the field \(k\) is formally real and \(S\) is a cancellative orderable semigroup. The case of \(*\)-orderability of \(kS\) is much harder. The notion of a \(*\)-ordering has been extended from division rings to general noncommutative rings in a series of papers by \textit{M.
Klep, Igor, Moravec, Primož
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A semigroup algebra \(kS\) admits a total ordering if and only if the field \(k\) is formally real and \(S\) is a cancellative orderable semigroup. The case of \(*\)-orderability of \(kS\) is much harder. The notion of a \(*\)-ordering has been extended from division rings to general noncommutative rings in a series of papers by \textit{M.
Klep, Igor, Moravec, Primož
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Information Sciences, 2014
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Muhammad Shabir, Asghar Khan
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Muhammad Shabir, Asghar Khan
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Mathematical Logic Quarterly, 2010
AbstractMolodtsov introduced 1999 the concept of soft set as a new mathematical tool for dealing with uncertainties that is free from the difficulties that have troubled the usual theoretical approaches. In this paper we apply the notion of soft sets by Molodtsov to ordered semigroups.
Young Bae Jun +2 more
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AbstractMolodtsov introduced 1999 the concept of soft set as a new mathematical tool for dealing with uncertainties that is free from the difficulties that have troubled the usual theoretical approaches. In this paper we apply the notion of soft sets by Molodtsov to ordered semigroups.
Young Bae Jun +2 more
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2012
The number of finite semigroups increases rapidly with the number of elements. Since existing counting formulae do not give the complete number of semigroups of given order up to equivalence, the remainder can only be found by careful search. We describe the use of mathematical results combined with distributed Constraint Satisfaction to show that the ...
Andreas Distler +3 more
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The number of finite semigroups increases rapidly with the number of elements. Since existing counting formulae do not give the complete number of semigroups of given order up to equivalence, the remainder can only be found by careful search. We describe the use of mathematical results combined with distributed Constraint Satisfaction to show that the ...
Andreas Distler +3 more
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Bisimple Inverse Semigroups as Semigroups of Ordered Triples
Canadian Journal of Mathematics, 1968In (8) and (13) it has been shown that certain bisimple inverse semigroups, called bisimple ω-semigroups and bisimple Z-semigroups, can be represented as semigroups of ordered triples. In these cases, two of the components of each triple are integers, and the third is drawn from a fixed group.
Reilly, N. R., Clifford, A. H.
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ON ORDERED SEMIGROUPS WHICH ARE SEMILATTICES OF (0, n) -SIMPLE ORDERED SEMIGROUPS
Far East Journal of Mathematical Sciences (FJMS), 2016Summary: We introduce the notions of a semilattice and also that of a complete semilattice of an \((m,n)\)-simple ordered semigroup, where \(m\) and \(n\) are non-negative integers. Conditions to ensure an ordered semigroup to be a semilattice of \((0,n)\)-simple ordered semigroups have been provided in case \(n\) is at least 2.
Luangchaisri, Panuwat +1 more
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