Results 111 to 120 of about 15,000 (228)
This paper is actually the introduction and the main part of section 2 (: the first decomposition theorem) of the paper by \textit{Š. Schwarz} [Czech. Math. J. 10(85), 201-230 (1960; Zbl 0098.01602)] ([10] in the References of the paper). Some results in the introduction are stated without proof in the paper by Schwarz.
Changphas, T., Phaipong, N.
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Undecidability of representability for lattice-ordered semigroups and ordered complemented semigroups [PDF]
Murray Neuzerling
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Positive Solutions for the Initial Value Problems of Fractional Evolution Equation
This paper discusses the existence of positive solutions for the initial value problem of fractional evolution equation with noncompact semigroup , ; in a Banach space , where denotes the Caputo fractional derivative of order , is a closed linear ...
Yue Liang, Yu Ma, Xiaoyan Gao
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Weakly Semiprime Segments in Ordered Semigroups
Let P 2 ⊂ P 1 be a pair of weakly semiprime ideals of an ordered semigroup ( S , · , ≤ ) . Then, the pair P 2 ⊂ P 1 is called a weakly semiprime segment of S if ⋂ n ∈ N I n ⊆ P 2
Panuwat Luangchaisri, Thawhat Changphas
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An algebraic characterization of self-generating chemical reaction networks using semigroup models. [PDF]
Loutchko D.
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PARTIALLY ORDERED ABELIAN SEMIGROUPS. III ON THE REVERSIBLE PARTIAL ORDER DEFINED ON AN ABELIAN SEMIGROUP [PDF]
Osamu Nakada
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On certain lattice—Ordered semigroups
The aim of this paper is the introduction and the initial study of a lattice-ordered semigroup S which satisfies \(ab=(a\vee b)(a\wedge b)\) for all a,b\(\in S\). This axiom is of course a well-known theorem of the classical theory of divisibility over commutative and cancellative semigroups.
Ciobanu, G., Deaconescu, M.
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On Intra-regular Ordered Semigroups
An ordered semigroup \(S\) is intra-regular if and only if it is a semilattice of simple semigroups, equivalently, if \(S\) is a union of simple subsemigroups of \(S\) [\textit{N. Kehayopulu}, Semigroup Forum 46, 271-278 (1993; Zbl 0776.06013)]. A \(poe\)-semigroup \(S\) is a semilattice of simple semigroups if and only if it is a semilattice of simple
Kehayopulu, N, Tsingelis, M
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(λ,μ)-Fuzzy Version of Ideals, Interior Ideals, Quasi-Ideals, and Bi-Ideals
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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