Results 41 to 50 of about 2,302,221 (81)
, 1982 A Lagrange theorem for a complete finite hypergroup is proved. By using it, the author determines the structure of complete finite hypergroups with order a multiple of q , 2≤q≤5 .
DE SALVO, Mario
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Hypergroup deformations of semigroups
Semigroup Forum, 2019 We view the well-known example of the dual of a countable compact hypergroup, motivated by the orbit space of p-adic integers by Dunkl and Ramirez (Trans Am Math Soc 202:339-356, 1975), as hypergroup deformation of the max semigroup structure on the ...
Vishvesh Kumar, Ajit Iqbal Singh
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An Overview of the Foundations of the Hypergroup Theory
Mathematics, 2021 This paper is written in the framework of the Special Issue of Mathematics entitled “Hypercompositional Algebra and Applications”, and focuses on the presentation of the essential principles of the hypergroup, which is the prominent structure of ...
Christos Massouros
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Completely semiprime hyperideals in ternary semi hypergroups
AIP Conference Proceedings, 2021In this article we study some properties of principal hyperideal; completely semiprime hyperideal of a ternary semi hypergroup and characterized them. The interrelation among them is examined in ternary semi hypergroups extending the related results from semigroups.
Seetha Mani Popuri +3 more
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On the γ n -complete hypergroups and K H hypergroups
Acta Mathematica Sinica, English Series, 2008The notion of the \(\gamma_n\)-complete hypergroups is introduced and studied. This notion is similar to the \(n\)-complete hypergroups. Several results and examples on the topic are presented. The main result is: If a hypergroup is \(\gamma_n\)-complete then \(\gamma^*=\gamma_n\). The paper also presents results on the \(K_H\)-hypergroups.
Davvaz, Bijan, Karimian, M.
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A noncommutative discrete hypergroup associated with q-disk polynomials [PDF]
Journal of Computational and Applied Mathematics, 1996 Starting from the addition formula for q-disk polynomials we prove nonnegativity of the linearization coefficients for these polynomials, which allows us to realize a DJS-hypergroup structure on the space Z+2.
Floris, Paul G.A.
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A local central limit theorem on the Laguerre hypergroup [PDF]
Journal of Mathematical Analysis and Applications, 2009 We consider here the Laguerre hypergroup (K,*α), where K=[0,+∞[×R and *α a convolution product on K coming from the product formula satisfied by the Laguerre functions Lm(α) (m∈N, α⩾0).
Nessibi, M.M.
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A characterization of inverse Radon transform on the Laguerre hypergroup [PDF]
Journal of Mathematical Analysis and Applications, 2006 Let K=[0,∞)×R be the Laguerre hypergroup which is the fundamental manifold of the radial function space for the Heisenberg group. In this note we give another characterization for a subspace of S(K) (Schwartz space) such that the Radon transform Rα on K ...
Jianxun He
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