Results 91 to 100 of about 310 (116)
Applications of the
S. Mirvakili, Bijan Davvaz
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On (k, n)-absorbing hyperideals in Krasner (m, n)-hyperrings*
Krisanthi Naka +2 more
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ϕ -δ-Primary Hyperideals in Krasner Hyperrings [PDF]
In this paper, we study commutative Krasner hyperrings with nonzero identity. ϕ-prime, ϕ-primary and ϕ-δ-primary hyperideals are introduced. The concept of δ-primary hyperideals is extended to ϕ-δ-primary hyperideals. Some characterizations of hyperideals are provided to classify them.
Hao Guan +6 more
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$��$-$��$-Primary Hyperideals in Krasner Hyperrings
In this paper, we study commutative Krasner hyperring with nonzero identity. $ $-prime, $ $-primary and $ $-$ $-primary hyperideals are introduced. We intend to extend the concept of $ $-primary hyperideals to $ $-$ $-primary hyperideals. We give some characterizations of hyperideals to classify them. We denote the set of all hyperideals of $\Re$
Kaya, Elif +4 more
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Interval valued (α, β)-fuzzy hyperideals in Krasner (m, n)-hyperrings
In this paper, the notion of quasicoincidence of a fuzzy interval valued with an interval valued fuzzy set, which generalizes the concept of quasicoincidence of a fuzzy point in a fuzzy set is concentrated. Based on the idea, we study the concept of interval valued (α, β)-fuzzy hyperideals in Krasner (m, n)-hyperrings.
M. Anbarloei
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Soft intersection hyperstructures: Application in Krasner hyperrings
In this paper first, we define the notions of left and right soft int-hypergroups and derive some of their basic properties. Second, we study these concepts in the context of complete hypergroups and polygroups. Then, we introduce the notions of left and right soft int-additive hyperrings and soft int-hyperideal. In special case we study these notions
Hossien Aghabozorgi +3 more
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A study on a generalization of the n-ary prime hyperideals in a Krasner (m, n)-hyperring
The aim of this research work is to study a generalization of n-ary prime hyperideals in a Krasner (m, n)-hyperring R called n-ary 2-absorbing hyperideals. We will show some properties of them.
Mahdi Anbarloei
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Fuzzy ordered Krasner hyperrings
Journal of Intelligent & Fuzzy Systems, 2015An ordered Krasner hyperring is a Krasner hyperring (R, +, ·) besides a partial order relation ≤ that satisfies the monotone conditions. In this paper, we introduce the concept of fuzzy hyperideals, fuzzy quasi-hyperideals and fuzzy bi-hyperideals of an ordered Krasner hyperring and we present some examples in this respect.
V. Leoreanu-Fotea, Bijan Davvaz
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Some properties of hypermodules over Krasner hyperrings
A system (R,+,.) is said to be a Krasner hyperring if (i) (R,+) is a canonical hypergroup, (ii) (R,.) is a semigroup with zero 0 where 0 is the scalar identity of (R,+) and (iii) x.(y+z)=x.y+x.z and (y+z).x=y.x+z.x for all x,y,z [is an element of a set] R.
Apirat Siraworakun
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