Results 91 to 100 of about 199 (139)
Rocky Mountain Journal of MathematicsA finite quantum hypergroup is a finite-dimensional unital algebra $A$ over the field of complex numbers. There is a coproduct on $A$, a coassociative map from $A$ to $A\otimes A$ assumed to be unital, but it is not required to be an algebra homomorphism. There is a counit that is supposed to be a homomorphism.
Landstad, Magnus B., Van Daele, Alfons
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Algebraic Hyperstructures of Vague Soft Sets Associated with Hyperrings and Hyperideals. [PDF]
ScientificWorldJournal, 2015 Selvachandran G, Salleh AR.
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On the γn∗-complete hypergroups
European Journal of Combinatorics, 2007 AbstractThe class of γn∗-complete hypergroups is introduced. Several properties and examples are found.
Bijan Davvaz, M. Karimian
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, 2009 Let $K$ denote a locally compact commutative hypergroup, $L^1(K)$ the hypergroup algebra, and $\alpha$ a real-valued hermitian character of $K$. We show that $K$ is $\alpha$-amenable if and only if $L^1(K)$ is $\alpha$-left amenable. We also consider the $\alpha$-amenability of hypergroup joins and polynomial hypergroups in several variables as well as
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Hypergroups and hypergroup algebras [PDF]
Journal of Soviet Mathematics, 1987 52 ...
G L Litvinov
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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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Isomorphisms of hypergroups and of n-hypergroups with applications
Soft Computing, 2008Connections between binary and some \(n\)-ary hypergroups are described. Finally are given conditions under which two join spaces associated with lattices, defined on the same set, are isomorphic.
Violeta Leoreanu Fotea +1 more
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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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Proceedings of the 17th ACM international conference on Multimedia, 2009
The amount of multimedia content available online constantly increases, and this leads to problems for users who search for content or similar communities. Users in Flickr often self-organize in user communities through Flickr Groups. These groups are particularly interesting as they are a natural instantiation of the content~+~relations social media ...
Radu Andrei Negoescu +4 more
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The amount of multimedia content available online constantly increases, and this leads to problems for users who search for content or similar communities. Users in Flickr often self-organize in user communities through Flickr Groups. These groups are particularly interesting as they are a natural instantiation of the content~+~relations social media ...
Radu Andrei Negoescu +4 more
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Journal of Lie Theory, 2013
Summary: We define Lie hypergroups and study their embedded and immersed subhypergroups. In particular we investigate the properties of the connected component of the identity, the universal covering and fundamental group of a Lie hypergroup. We also study the quotients and orbits in a Lie hypergroup.
Amini, Massoud +2 more
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Summary: We define Lie hypergroups and study their embedded and immersed subhypergroups. In particular we investigate the properties of the connected component of the identity, the universal covering and fundamental group of a Lie hypergroup. We also study the quotients and orbits in a Lie hypergroup.
Amini, Massoud +2 more
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