Mahdi Anbarloei

activity

20142024

collaborators

8 papers

math.AC2024

On weakly S-primary hyyperideals

Mahdi Anbarloei

In this paper, our purpose is to introduce and study the notion of weakly n-ary S-primary hyperideals in a commutative Krasner (m,n)-hyperring.

math.AC2024

Weakly S-prime hyperideals

Mahdi Anbarloei

In this paper, we aim to introduce weakly $n$ -ary $S$ -prime hyperideals in a commutative Krasner $(m, n)$ -hyperring.

math.AC2024

(u,v)-absorbing (prime) hyperideals in commutative multiplicative hyperrings

Mahdi Anbarloei

In this paper, we will introduce the notion of (u,v)-absorbing hyperideals in multiplicative hyperrings and we will show some properties of them. Then we extend this concept to the…

math.AC2024

(Weakly) $(α, β)$ -prime hyperideals in commutative multiplicative hypeering

Mahdi Anbarloei

Let $H$ be a commutative multiplicative hyperring and $α, β \in Z^{+}$ . A proper hyperideal $P$ of $H$ is called (weakly) $(α, β)$ -prime if $x^{α} \circ y \subseteq P$ for $x,y \…

math.RA2023

(weakly) (s,n)-closed hyperideals

Mahdi Anbarloei

A multiplicative hyperring is a well-known type of algebraic hyperstructures which extend a ring to a structure in which the addition is an operation but multiplication is a hypero…

math.AC2023

$ϕ$ - $(k, n)$ -absorbing and $ϕ$ - $(k, n)$ -absorbing primary hyperideals in a krasner $(m, n)$ -hyperring

Mahdi Anbarloei

Various expansions of prime hyperideals have been studied in a Krasner $(m, n)$ -hyperring $R$ . For instance, a proper hyperideal $Q$ of $R$ is called weakly $(k, n)$ -absorbing primar…

On weakly S-primary hyyperideals

Weakly S-prime hyperideals

(u,v)-absorbing (prime) hyperideals in commutative multiplicative hyperrings

(Weakly) (α,β)-prime hyperideals in commutative multiplicative hypeering

(weakly) (s,n)-closed hyperideals

ϕ-(k,n)-absorbing and ϕ-(k,n)-absorbing primary hyperideals in a krasner (m,n)-hyperring

(Weakly) $(α, β)$ -prime hyperideals in commutative multiplicative hypeering

$ϕ$ - $(k, n)$ -absorbing and $ϕ$ - $(k, n)$ -absorbing primary hyperideals in a krasner $(m, n)$ -hyperring