Results 91 to 100 of about 292 (185)
An algebraic characterization of self-generating chemical reaction networks using semigroup models. [PDF]
J Math Biol, 2023 Loutchko D.
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(λ,μ)-Fuzzy Version of Ideals, Interior Ideals, Quasi-Ideals, and Bi-Ideals
Journal of Applied Mathematics, 2012 We introduced (λ,μ)-fuzzy ideals, (λ,μ)-fuzzy interior ideals, (λ,μ)-fuzzy quasi-ideals, and (λ,μ)-fuzzy bi-ideals of an ordered semigroup and studied them. When λ=0 and μ=1, we meet the ordinary fuzzy ones.
Yuming Feng, P. Corsini
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Fuzzy bipolar soft semiprime ideals in ordered semigroups. [PDF]
Heliyon, 2021 Aziz-Ul-Hakim, Khan H, Ahmad I, Khan A.
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Brauer and partition diagram models for phylogenetic trees and forests. [PDF]
Proc Math Phys Eng Sci, 2022 Francis A, Jarvis PD.
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Ordered semigroups in partially ordered semigroups [PDF]
Pacific Journal of Mathematics, 1960 openaire +3 more sources
Interior and closure operators on residuated ordered semigroup(剩余序半群的内部和闭包算子)
Zhejiang Daxue xuebao. Lixue banIn this paper, the concept of inner and closure operators on residuated ordered semigroups is introduced, some of their related algebraic properties are studied.
李毅君(LI Yijun) +1 more
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Fault Diagnosis in Regenerative Braking System of Hybrid Electric Vehicles by Using Semigroup of Finite-State Deterministic Fully Intuitionistic Fuzzy Automata. [PDF]
Comput Intell Neurosci, 2022 Kousar S +4 more
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On (m, n)-ideals and (m, n)-regular ordered semigroups [PDF]
Songklanakarin Journal of Science and Technology (SJST), 2016 Let m, n be non-negative integers. A subsemigroup A of an ordered semigroup (S, , is called an (m, n)-ideal of S if (i) Am SAn A, and (ii) if x A, y S such that y x, then y A. In this paper, necessary and sufficient conditions for every (
Limpapat Bussaban, Thawhat Changphas
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Filters in ordered $\Gamma$-semigroups
Rocky Mountain Journal of Mathematics, 2011 Let \(M\) be an ordered \(\Gamma\)-semigroup. The author considers some relations between the filter \(N(a)\) of \(M\) generated by an element \(a\) of \(M\) and the complete semilattice congruence \(\mathcal N\) on \(M\) defined by \(\{(a,b) \mid N(a)=N(b)\}\). He also gives some examples of ordered \(\Gamma\)-semigroups. For \(\Gamma=\{\gamma\}\) (\(\
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