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$r$-Subhypermodules over Krasner hypermodules
Carpathian Mathematical PublicationsIn this study, we introduce the notion of $r$-subhypermodule of an $\mathcal{R}$-hypermodule, where $\mathcal{R}$ is a commutative Krasner hyperring. A proper subhypermodule $N$ of $M$ is said to be an $r$-subhypermodule if $a\cdot m\in N$ with $ann_{M ...
M. Bolat +4 more
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Generalized transformation semigroups admitting hyperring structure
A semigroup S is said to admit a hyperring structure if there exists a hyperoperation + on S[superscript 0] such that (S[superscript 0], +, .) is a (Krasner) hyperring where . is the operation of S[superscript 0].
Noknoi Rompurk
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Some properties of hypermodules over Krasner hyperrings
A system (R,+,.) is said to be a Krasner hyperring if (i) (R,+) is a canonical hypergroup, (ii) (R,.) is a semigroup with zero 0 where 0 is the scalar identity of (R,+) and (iii) x.(y+z)=x.y+x.z and (y+z).x=y.x+z.x for all x,y,z [is an element of a set] R.openaire +1 more source
SOME RESULTS ON CATEGORIES OF KRASNER HYPERMODULES
, 2016H. Shojaei, R. Ameri
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δ-Primary Subhypermodules on Krasner Hyperrings
2021Ersoy, Bayram Ali +3 more
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On (k, n)-absorbing hyperideals in Krasner (m, n)-hyperrings*
, 2018 Kostaq Hila +2 more
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Prime and primary hyperideals in Krasner
, 2012 R. Ameri, Morteza Norouzi
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