Results 141 to 150 of about 922 (170)
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Power group on hypergroup

2010 Seventh International Conference on Fuzzy Systems and Knowledge Discovery, 2010
In this paper, hypergroups are upgraded to their power sets. And the concepts, properties and part of conclusions of hypergroups are summarized.
Shengmin Ma, Honghai Mi, Lujing Huo
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On fuzzy hypergroups

1997
The paper deals with fuzzy sets and hyperstructures. It is a new growing field and the paper focuses on \(f\)-hypergroups. In a set equipped with an \(f\)-hyperoperation the associativity and the reproductivity are studied. The relations of the defined classes of fuzzy hypergroups are presented and equivalent conditions, on hypergroups defined on the ...
CORSINI, Piergiulio, TOFAN I.
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Commutative hypergroups associated with arbitrary hypergroups

Journal of Discrete Mathematical Sciences and Cryptography, 2003
Abstract Some classes of commutative hypergroups are associated with an arbitrary hypergroup.
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On the fuzzy grade of hypergroups

Fuzzy Sets and Systems, 2008
The paper deals with the connection of fuzzy sets and of join spaces with a hypergroupoid. For the last connection, introduced by Corsini in 2003, the second author obtained some results in 2007. In this paper the authors continue to obtain results in this direction.
Mirela Stefanescu, Irina Cristea
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Complementary hypergroups.

2003
Starting from a given hypergroupoid \((H,\circ)\) and using the notion of the complete closure (of the non-empty hyperproduct of two arbitrary elements of \((H,\circ)\)), a new hyperproduct is defined on \(H\) and the concept of the complementary hypergroupoid is introduced. The authors study the properties of the previous complementary hyperstructures,
ROTA, Rosaria, PROCESI R.
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Generalization ofP-hypergroups

Rendiconti del Circolo Matematico di Palermo, 1987
A hypergroup, in the sense of Marty (1934), is a set H equipped with an associative hyperoperation \(\cdot: H\times H\to P(H)\) which satisfies the property that \(xH=Hx=H\), for all \(x\in H\). We consider hypergroups constructed from ordinary semigroups which generalizes the notion of P- hypergroups introduced by the author [Acta Univ.
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G-Hypergroups: Hypergroups with a Group-Isomorphic Heart

Mathematics, 2022
Mario de Salvo   +2 more
exaly  

Fuzzy transposition hypergroups.

2009
Basic properties of fuzzy transposition hypergroups and fuzzy regular relations are investigated. Connections between fuzzy regular relations and fuzzy quotient hypergroups are described.
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Results on i.p.s. hypergroups.

J. Multiple Valued Log. Soft Comput., 2003
Summary: We first construct an i.p.s. hypergroup from an arbitrary finite i.p.s. hypergroup. Then we show that for each positive integer \(n\), there is an i.p.s. hypergroup (which is not a group) of order \(n\). Finally we give some classifications of i.p.s. hypergroups of order 9.
Rajab Ali Borzooei   +2 more
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