Results 11 to 20 of about 5,749,200 (210)
Graded weakly 1-absorbing prime ideals [PDF]
In this paper, we introduce and study graded weakly 1-absorbing prime ideals in graded commutative rings. Let $G$ be a group and $R$ be a $G$-graded commutative ring with a nonzero identity $1\neq0$.
Rashid Abu-Dawwas +3 more
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Generalizations of graded S-primary ideals
The goal of this article is to present the graded weakly S-primary ideals and graded g-weakly S-primary ideals which are extensions of graded weakly primary ideals.
Al-shorman, Tamem +2 more
core +1 more source
On graded weakly $J_{gr}$-semiprime submodules [PDF]
Let $\Gamma$ be a group, $\Re$ be a $\Gamma$-graded commutative ring with unity $1$ and $\Im$ a graded $\Re$-module. In this paper, we introduce the concept of graded weakly $J_{gr}$-semiprime submodules as a generalization of graded weakly semiprime ...
Alnimer, Malak +2 more
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$Gr$-$(2,n)$-ideals in graded commutative rings [PDF]
summary:Let $G$ be a group with identity $e$ and let $R$ be a $G$-graded ring. In this paper, we introduce and study the concept of graded $(2,n)$-ideals of $R$. A proper graded ideal $I$ of $R$ is called a graded $(2,n)$-ideal of $R$ if whenever $rst\in
Alghueiri, Shatha +4 more
core +1 more source
On weakly 1-Absorbing primary ıdeals of commutative rings [PDF]
Let R be a commutative ring with 1 not equal 0. We introduce the concept of weakly 1-absorbing primary ideal, which is a generalization of 1-absorbing primary ideal.
Badawi, Ayman +3 more
core +1 more source
Fuzzy Weakly 2-Absorbing Ideals of a Lattice [PDF]
As a generalization of the concept of a weakly prime ideal, we introduce the concepts of a fuzzy weak prime ideal, a fuzzy weakly 2-absorbing ideal of a lattice.
Nimbhorkar, Shriram K., Patil, Yogita S.
core +1 more source
On graded strongly quasi primary ideals
In this article, we introduce graded strongly quasi primary ideals which is an intermediate class of graded primary ideals and graded quasi primary ideals. Let G be a group with identity e, R be a G-graded commutative ring with nonzero unity 1 and P be a
TEKİR, ÜNSAL
core +1 more source
summary:We introduce weakly strongly quasi-primary (briefly, wsq-primary) ideals in commutative rings. Let $R$ be a commutative ring with a nonzero identity and $Q$ a proper ideal of $R$. The proper ideal $Q$ is said to be a weakly strongly quasi-primary
Koç, Suat +3 more
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Graded Pseudo Weakly Prime Spectrum Of Graded Topological Modules [PDF]
In this study, we introduce graded pseudo weakly prime submodules of G-graded R-modules, which are an extension of graded weakly prime ideals over G-graded rings. On the graded spectrum of graded pseudo weakly prime submodules, we investigate the Zariski
Al-shorman, Tamem +3 more
core
Let R be a commutative graded ring with unity, S be a multiplicative subset of homogeneous elements of R and P be a graded ideal of R such that P⋂S=∅.
Azzh Saad Alshehry
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