Results 121 to 130 of about 354,394 (221)
(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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Fuzzy bipolar soft semiprime ideals in ordered semigroups. [PDF]
Aziz-Ul-Hakim, Khan H, Ahmad I, Khan A.
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On intra-regular ordered semigroups
The author continues her studies of partially ordered semigroups \(S\) which are intraregular, that is, for every \(a\in S\) there are \(x,y\in S\) such that \(a\leq xa^ 2 y\) [see the author, Semigroup Forum 44, 341-346 (1992; Zbl 0756.06008)]. It is shown (similar to the purely semigroup theoretical case) that a p.o.
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Brauer and partition diagram models for phylogenetic trees and forests. [PDF]
Francis A, Jarvis PD.
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Ordered semigroups in partially ordered semigroups [PDF]
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Interior and closure operators on residuated ordered semigroup(剩余序半群的内部和闭包算子)
In 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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The semigroup of combinatorial configurations
We elaborate on the existence and construction of the so-called combinatorial configurations. The main result is that for fixed degrees the existence of such configurations is given by a numerical semigroup.
Bras-Amorós, Maria, +3 more
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A note on archimedean ordered semigroups
An ordered semigroup \((S,\cdot, \leq)\) is called Archimedean if for every \(a, b \in S\) there exists \(n\in S\) such that \(a^n\in (SbS].\) As we have seen [the author and \textit{M. Tsingelis}, Semigroup Forum 78, No. 2, 343--348 (2009; Zbl 1169.06008)], if \(S\) is an Archimedean ordered semigroup and \(e\) an intra-regular element of \(S\), then ...
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THE PROPERTIES OF ORDERED BILINEAR FORM SEMIGROUP IN TERM OF FUZZY QUASI-IDEALS [PDF]
A bilinear form semigroup is a special semigroup. This semigroup is constructed by an adjoin ordered pair , for is a linear mapping from a vector space into itself and for is a linear mapping from a vector space into itself.
Dhoriva Urwatul, Wutsqa +1 more
core
Semigroup actions on posets and preimage quasi-orders
Structures consisting of a semigroup of (partial) functions on a set X, a poset of subsets of X, and a preimage operation linking the two, arise commonly throughout mathematics.
Stokes, Tim E.
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