M. Anbarloei

collaborators

5 papers

math.AC2026

(n,Q)-ideals ans phi-(n,Q)-ideals of commutative rings

Mahdi Anbarloei

In this paper, we introduce and study the notions of (n,Q)-ideals ans phi-(n,Q)-ideals of commutative rings.

math.AC2026

Q-filters of bounded lattices

Mahdi Anbarloei

In this paper, we introduce and study the notion of Q-filters in bounded lattices.

math.AC2026

S-Filters of bounded lattices

Mahdi Anbarloei

In this paper, we introduce and study the notion of S-filters in bounded distributive lattices.

math.AC2024

$I ¨ $ - $I^´$ - $S$ -primary hyperideals

Mahdi Anbarloei

Among many generalizations of primary hyperideals, weakly $n$ -ary primary hyperideals and $n$ -ary $S$ -primary hyperideals have been studied recently. Let $S$ be an $n$ -ary multipli…

math.AC2024

(Weakly) $(I^\pm, I^^{2})$ -prime hyperideals in commutative multiplicative hypeering

Mahdi Anbarloei

Let $H$ be a commutative multiplicative hyperring and $I^\pm, I^^{2} \in Z^{+}$ . A proper hyperideal $P$ of $H$ is called (weakly) $(I^\pm, I^^{2})$ -prime if $x^{I^} \pm \circ y \subseteq P$ for $…

(n,Q)-ideals ans phi-(n,Q)-ideals of commutative rings

Q-filters of bounded lattices

S-Filters of bounded lattices

I¨-I^´-S-primary hyperideals

(Weakly) (I^±,I^2)-prime hyperideals in commutative multiplicative hypeering

$I ¨ $ - $I^´$ - $S$ -primary hyperideals

(Weakly) $(I^\pm, I^^{2})$ -prime hyperideals in commutative multiplicative hypeering