Results 131 to 140 of about 1,283 (167)
Extensions of Hypergroups of Order Two by Locally Compact Abelian Groups
, 2010 Satoshi Kawakami +2 more
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L1-algebras on commutative hypergroups: Structure and properties arising from harmonic analysis
, 2011 Eva Perreiter
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Finite Hypergroups and Their Representation Theory
, 2017 John Moberg +3 more
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Entropy of probability measures on finite commutative hypergroups
, 2008 Yukari Funakoshi, Satoshi Kawakami
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2022
The authors give a new construction of a hypergroup starting from a hypergroup \((H , \circ )\) and a connecting nonempty set \(S\) with the property that \(x\in S\circ y\Longleftrightarrow y\in S\circ x\). Using the same ideas as in the case of groups, they define generalized Cayley graph over \((H , S)\), denoted by \(GCG(H, S)\), to be the simple ...
Al Tahan, M., Davvaz, B.
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The authors give a new construction of a hypergroup starting from a hypergroup \((H , \circ )\) and a connecting nonempty set \(S\) with the property that \(x\in S\circ y\Longleftrightarrow y\in S\circ x\). Using the same ideas as in the case of groups, they define generalized Cayley graph over \((H , S)\), denoted by \(GCG(H, S)\), to be the simple ...
Al Tahan, M., Davvaz, B.
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Transposition hypergroups and complement hypergroups
Journal of Discrete Mathematical Sciences and Cryptography, 2003Abstract We introduce the complement of a hyperoperation. We provide an example to reveal that the complement of a transposition hypergroup may be a transposition hypergroup. However, we show that the complement of a hypergroup in general is not a hypergroup.
A. Iranmanesh, A. H. Babareza
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Soft hypergroups and soft hypergroup homomorphism
AIP Conference Proceedings, 2013Soft set is a general mathematical tool for dealing with uncertainties and imprecision. Many complicated problems in economics, engineering, environment, social science, medical science and other fields involve uncertain data. These problems cannot be solved using existing classical methods such as fuzzy set theory and rough set theory.
Ganeshsree Selvachandran +1 more
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Canonicalv-hypergroups and ω-hypergroups
Journal of Discrete Mathematical Sciences and Cryptography, 2003Abstract The concept of canonical hypergroup is extended to feebly associative hypergroupoids. Several property of the canonical v-hypergroups and ω-hypergroups are given and problems of embedding are studied.
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