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Hypercompositional Algebra, Computer Science and Geometry
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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Closed, Re exive, Invertible, and Normal Subhypergroups of Special Hypergroups
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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Complexities of information sources. [PDF]
Sayyari Y, Molaei MR, Mehrpooya A.
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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
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THE TRANSPOSITION AXIOM IN HYPERCOMPOSITIONAL STRUCTURES
The hypergroup (as defined by F. Marty), being a very general algebraic structure, was subsequently quickly enriched with additional axioms. One of these is the transposition axiom, the utilization of which led to the creation of join spaces (join ...
Ch.G. Massouros, G.G. Massouros
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The Category of Hypergroups: seeking for a generalized version of Abelian Categories [PDF]
Kaique Matias de Andrade Roberto +1 more
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Exponential monomials on hypergroup joins [PDF]
Kedumetse Vati, László Székelyhidi
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Intuitionistic fuzzy set of Γ -submodules and its application in modeling spread of viral diseases, mutated COVID-n, via flights. [PDF]
Firouzkouhi N +4 more
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Soft Substructures in Quantales and Their Approximations Based on Soft Relations. [PDF]
Zhou H +5 more
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Hypergroups derived from random walks on some infinite graphs [PDF]
Tomohiro Ikkai, Yusuke Sawada
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