Results 41 to 50 of about 1,071 (79)

$L^p$-Conjecture on Hypergroups [PDF]

Sahand Communications in Mathematical Analysis, 2018
In this paper, we study $L^p$-conjecture on locally compact hypergroups and by some technical proofs we give some sufficient and necessary conditions  for a weighted Lebesgue space  $L^p(K,w)$ to be a convolution Banach algebra, where ...
Seyyed Mohammad Tabatabaie, Faranak Haghighifar   +1 more
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Cyclic hypergroups and torsion in hypergroups

, 1980
One characterizes the structure of cyclic hypergroups, in particular of the complete ones. One extends to the hypergroups, some notions of group theory, as torsion, generators etc.
FRENI, Domenico
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Some Properties of Arveson Spectrum on Locally Compact Hypergroups

پژوهش‌های ریاضی, 2019
In this paper we study the concept of Arveson spectrum on locally compact hypergroups and for an important class of compact countable hypergroups . In thiis paper we study the concept of Arveson spectrum on locally compact hypergroups and develop its ...
Mohammad Tabatabaie, Bentolhoda Sadathosseini   +1 more
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Vougiouklis Contributions in the Field of Algebraic Hyperstructures

Ratio Mathematica, 2017
Thomas Vougiouklis was born in 1948,  Greece. He  has many contributions to algebraic hyperstructures. $H_v$-structures are  some of his main contributions.
Bijan Davvaz
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Quasicanonical Hypergroups”,

, 1990
. In this paper we study some properties of the seml-sub-hypergroups and the closed sub-hypergroups of the hypergroups. We introduce the correlated elements and the fundamental elements and we connect the concept antipodal of the latter with Frattln'
Ch G Massouros
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Abelization of join spaces of affine transformations of ordered field with proximity

Applied General Topology, 2005
Using groups of affine transformations of linearly ordered fields a certain construction of non-commutative join hypergroups is presented based on the criterion of reproducibility of semi-hypergroups which are determined by ordered semigroups. The aim of
Sárka Hosková
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Hypergroups and their pullback and pushout structures [PDF]

, 2018
Hypergroups in the sense of Marty are very important and a rather di?cult subject to be understood since they do not generally have any identity or inverse element. Crossed modules are one of the most important tools to be applied on groups.
Bijan Davvaz, Murat Alp
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Hypercompositional Algebra, Computer Science and Geometry

Mathematics, 2020
The various branches of Mathematics are not separated between themselves. On the contrary, they interact and extend into each other’s sometimes seemingly different and unrelated areas and help them advance. In this sense, the Hypercompositional Algebra’s
Gerasimos Massouros, Christos Massouros
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Centers of hypergroups

, 1978
This paper initiates a study of Z-hypergroups, that is, commutative topological hypergroups K such that K / Z K/Z is compact where Z denotes the maximum subgroup (equivalently, the center) of K ...
Kenneth A. Ross
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Closed, Re exive, Invertible, and Normal Subhypergroups of Special Hypergroups

Ratio Mathematica, 2012
In [5] J. Jantosciak introduced several special types of subhyper-groups (invertible, closed, normal, re exive) of a general hypergroup and studied their relationship. In this article, the full description of such subhypergroups in hypergroups induced by
Pavlina Rackova
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