Results 131 to 140 of about 1,200 (220)
On conditionally commutative semigroups
CHERUBINI, ALESSANDRA, VARISCO, ADA
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Commutators in completely simple semigroups
We obtain a characterization of the binary commutator on completely simple semigroups, using their Rees matrix representation. Consequently, we prove that a regular semigroup is nilpotent (solvable) if and only if it is simple, and all its $\mathcal{H}$-classes are nilpotent (solvable) groups.
Jelena Radović, Nebojša Mudrinski
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The Lattice of Equational Classes of Commutative Semigroups [PDF]
Commutative semigroup equations are described, and rules of inference for them are given. Then a skeleton sublattice of the lattice of equational classes of commutative semigroups is described, and a partial description is given of the way in which the ...
Nelson, Evelyn M.
core
Locally commutative power semigroups and counting factors of words
This paper deals with the calculation of power pseudovarieties which consist of locally commutative semigroups. It provides the solution of some equations and inequalities involving the power operator as well as some upper bounds for specific power ...
Almeida, Jorge
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LC-commutative permutable semigroups
A semigroup \(S\) is called permutable if \(\rho \circ \sigma = \sigma \circ \rho\) for all congruences \(\rho\), \(\sigma\) on \(S\). A semigroup is called \(L\)-commutative if for every \(a, b \in S\) there is an element \(x \in S^1\) such that \(ab = xba\).
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A System for Converting and Recovering Texts Managed as Structured Information. [PDF]
Verdesoto ESB, Ortiz MYR, Herrera RJG.
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On Commutative Monoid Congruences of Semigroups
A subset A of a semigroup S is called a medial subset of S if xaby is in A if and only if xbay is in A for every elements x, y, a, b of S. In the paper we show how we can construct the commutative monoid congruences of a semigroup S by the help of medial subsets of S.
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𝐵𝑉-functions on commutative semigroups [PDF]
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Some Study of Semigroups of h-Bi-Ideals of Semirings.
Anjum R +5 more
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Non-commutative Calculus, Optimal Transport and Functional Inequalities in Dissipative Quantum Systems. [PDF]
Carlen EA, Maas J.
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