Results 61 to 70 of about 203 (138)
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
doaj +1 more source
Actions of Finite Hypergroups [PDF]
Journal of Algebraic Combinatorics, 2003 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Sunder, V. S., Wildberger, N. J.
openaire +2 more sources
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
doaj +1 more source
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
doaj +1 more source
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
doaj
Association schemes and hypergroups [PDF]
Communications in Algebra, 2017 Section 6 is removed and the preprint is reduced to its essentials.
openaire +2 more sources
Analele Stiintifice ale Universitatii Ovidius Constanta: Seria Matematica, 2014 The contribution aims to create hypergroups of linear first-order partial differential operators with proximities, one of which creates a tolerance semigroup on the power set of the mentioned differential operators.
Chvalina Jan +1 more
doaj +1 more source
Complexities of information sources. [PDF]
J Appl Stat, 2023 Sayyari Y, Molaei MR, Mehrpooya A.
europepmc +1 more source
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 ...
openaire +3 more sources
Cyclic semi-hypergroups and hypergroups
, 1981 It is natural to expect that, as it happens for the cyclic subgroups in the theory of groups, the cyclic subhypergroups and subsemihypergroups play an important role in the theory of hypergroups and semihypergroups. This work deals with the study of this subject.
DE SALVO, Mario, D. Freni
openaire +3 more sources