Results 81 to 90 of about 922 (170)
, 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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Dual space and hyperdimension of compact hypergroups
, 2017 We characterize dual spaces and compute hyperdimensions of irreducible representations for two classes of compact hypergroups namely conjugacy classes of compact groups and compact hypergroups constructed by joining compact and finite hypergroups.
Amini, M. +4 more
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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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On residually thin hypergroups
, 2020 The notion of a hypergroup (in the sense of [11]) provides a far reaching and meaningful generalization of the concept of a group. Specific classes of hypergroups have given rise to challenging questions and interesting connections to geometric and group
Zieschang, Paul-Hermann +1 more
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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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Association schemes and hypergroups [PDF]
Communications in Algebra, 2017 Section 6 is removed and the preprint is reduced to its essentials.
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Compact Almost Discrete Hypergroups
, 1996 A compact hypergroup is called almost discrete if it is homeomorphic to the one-point-compactification of a countably infinite discrete set. If the group Up of all p-adic units acts multiplicatively on the p-adic integers, then the associated compact ...
Michael Voit
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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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Convolution semigroups on hypergroups [PDF]
Pacific Journal of Mathematics, 1987 For convolution semigroups \(\mu =(\mu_ t)_{t>0}\) on abelian hypergroups K a representation theorem is derived which extends earlier results of this (``Levy-Hinčin'') type: Roughly speaking a [abelian] hypergroup is a locally compact K with involution \({\;}^-\) on K and abstract convolution * on the bounded complex Borel measures on K which is ...
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Complexities of information sources. [PDF]
J Appl Stat, 2023 Sayyari Y, Molaei MR, Mehrpooya A.
europepmc +1 more source