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Graded 1-Absorbing Prime Ideals over Non-Commutative Graded Rings
In this article, we define and study graded 1-absorbing prime ideals and graded weakly 1-absorbing prime ideals in non-commutative graded rings as a new class of graded ideals that lies between graded prime ideals (graded weakly prime ideals) and graded ...
Rashid Abu-Dawwas, Azzh Alshehry
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What Primary-Grade Students Say About Their Ideal Future Homes
The Journal of Social Studies Research, 2001As part of a larger study of children's knowledge and thinking about the topic of shelter, individual interviews were conducted with 216 K-3 students, stratified according to grade, socioeconomic status, achievement level, and gender. The interviews included questions about the physical characteristics and geographical locations of the types of homes ...
Jere Brophy, Janet Alleman
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Asian-European Journal of Mathematics
Let [Formula: see text] be a group, [Formula: see text] a [Formula: see text]-graded commutative ring with nonzero unity [Formula: see text] and [Formula: see text] a multiplicative subset of [Formula: see text]. This paper introduces the concept of graded quasi-[Formula: see text]-primary (respectively, graded weakly quasi-[Formula: see text]-primary)
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Let [Formula: see text] be a group, [Formula: see text] a [Formula: see text]-graded commutative ring with nonzero unity [Formula: see text] and [Formula: see text] a multiplicative subset of [Formula: see text]. This paper introduces the concept of graded quasi-[Formula: see text]-primary (respectively, graded weakly quasi-[Formula: see text]-primary)
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On Graded 2-Absorbing Quasi Primary Ideals
2022In this article, we introduce the concept of graded 2-absorbing quasi primary ideal which is a generalization of graded prime ideal. In the first part of the paper, we give many characterizations of these classes of ideals. In the second part, we study idealization of graded modules. In particular, we investigate graded radical in the idealization of a
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On graded weakly primary ideals
2005Summary: Let \(G\) be an arbitrary monoid with identity \(e\). Weakly prime ideals in a commutative ring with non-zero identity have been introduced and studied in \textit{D. D. Anderson} and \textit{R. Smith}, Houston J. Math. 29, 831--840 (2003; Zbl 1086.13500)].
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ON GRADED STRONGLY 1-ABSORBING PRIMARY IDEALS AND GRADED 2-ABSORBING I-PRIMARY IDEALS
Given a group G with identity element e and a G-graded commutative ring R with unity 1. This paper introduces a new concept, namely, graded strongly 1-absorbing primary ideals, which is a subclass of the graded 1-absorbing primary ideals. A proper graded ideal I of R is said to be a graded strongly 1-absorbing primary ideal of R if whenever non-unit ...openaire +1 more source
Graded weakly prime ideals of non-commutative rings
Communications in Algebra, 2021Rashid Abu-Dawwas, Azzh Saad Alshehry
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Induced Matchings and the v-Number of Graded Ideals
Mathematics, 2021Rafael H Villarreal, Enrique Reyes
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Graded powerful ideals in a graded integral domain
Communications in Algebra, 2021Mahdou Najib, Abdelkbir Riffi
exaly

