Results 11 to 20 of about 38 (37)
Multiplicative hyperring of fractions and coprime hyperideals
In this paper we will introduce the notion of coprime hyperideals in multiplicative hyperrings and we will show some properties of them. Then we introduce the notion of hyperring of fractions generated by a multiplicative hyperring and then we will show ...
Ameri R., Kordi A., Hoskova-Mayerova S.
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A note on composition (m, n)-hyperrings
Based on the concepts of composition ring and composition hyper- ring, in this note we introduce the notion of composition structure for (m, n)-hyperrings and study the connections with composition hy- perrings.
Norouzi Morteza, Cristea Irina
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Hyperideal theory in ordered Krasner hyperrings
In this paper, we study some properties of ordered Krasner hyper-rings. Also we state some definitions and basic facts and prove some results on ordered Krasner hyperring (R, +, ·, ≤).
Omidi Saber, Davvaz Bijan
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Heaps of modules: categorical aspects
Connections between heaps of modules and (affine) modules over rings are explored. This leads to explicit, often constructive, descriptions of some categorical constructions and properties that are implicit in universal algebra and algebraic theories. In
Simion Breaz +3 more
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Commuting graphs of gamma rings
Let M be a non-commutative gamma ring and ZΓM ${Z}_{{\Gamma}}\left(M\right)$ denote the center of the gamma ring M. The vertices a and b are consecutive if a ≠ b and aαb = bαa for every α ∈ Γ, with vertices taken from the set M−ZΓM $M-{Z}_{{\Gamma ...
Arslan Okan
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On topological quotient hyperrings and α*-relation
In this research, we first introduce the concept of a topological Krasner hyperring and then proceed to investigate its properties. By applying relative topology to subhyperrings, we analyze the properties associated with them. In other words, the aim is
Zare A., Davvaz B.
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Hv-module of functions over Hv-ring of arithmetics and it’s fundamental module
After introducing the definition of hypergroups by Marty, the study of hyperstructures and its connections with other fields has been of great importance. In this paper, we continue the investigation between hyperstructure theory and number theory.
Al Tahan M., Davvaz B.
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A Generalized Higher Reverse Left (respectively Right) Centralizer on Prime Gamma-Rings
This study introduces the concepts of generalized higher reverse left (respectively right) centralizer , Jordan generalized higher reverse left (respectively right) centralizer and Jordan triple generalized higher reverse left (respectively right ...
Salih, Salah Mehdi +1 more
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A short note on the left A-Γ-hyperideals in ordered Γ-semihypergroups
AKCE International Journal of Graphs and Combinatorics, 2022Yongsheng Rao, Saeed Kosari, Hao Guan
exaly
Unifing the prime and primary hyperideals under one frame in a Krasner (m, n)-hyperring
Communications in Algebra, 2021exaly

