Results 41 to 50 of about 84 (84)
Recall that an integral domain R is said to be a non-D-ring if there exists a non-constant polynomial f(X) in R[X] (called a uv-polynomial) such that f(a) is a unit of R for every a in R.
Mimouni, A
core
On (3, 1)-absorbing primary ideals in commutative rings
In this paper, we introduce and study the class of (3, 1)-absorbing primary ideals in commutative rings. We establish several characterizations and examine their relationship with classical 1-absorbing primary ideals.
Abouhalaka Alaa, Kim Hwankoo
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Arithmetically Related Ideal Topologies and the Infinitude of Primes [PDF]
The late J. Knopfmacher and the author [12] have studied some ties between arithmetic properties of the multiplicative structure of commutative rings with identity and the topologies induced by some coset classes. In the present communication it is
Porubský, Stefan
core
d-ideals, fd-ideals and prime ideals [PDF]
Let R be a commutative ring. An ideal I of R is called a d-ideal (fd- ideal) provided that for each a ∈ I (finite subset F of I) and b ∈ R, Ann(a) ⊆ Ann(b) (Ann(F) ⊆ Ann(b)) implies that b ∈ I.
Taherifar, A, Safaeeyan, S
core
ảnh hưởng của các yếu tố (i) điều kiện chế biến chân không (áp suất chân không 500á600 mmHg trong thời gian từ 13á15 phút, nhiệt độ 60ữ62oC); (ii) oxy hóa như acid ascorbic và ascorbyl palmitate (nồng độ 0,05ữ0,15%), (iii) thể tích nước chanh dây bổ sung
Nguyễn Minh Thủy +4 more
doaj
On 2-nil Primary Ideals of Commutative Rings
The present article addresses the concept of 2-nil primary ideals in commutative rings, expanding the comprehension of ideal categories such as 2-nil, 2-absorbing ideals, and quasi-primary ideals. The study explores the characteristics and connections of
Qaralleh Izzat +2 more
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On generalized morphic modules
Aim of the present article is to extend generalized morphic ring to modules. Let R be a commutative ring with a unity and M an R-module. M is said to be a generalized morphic module if for each m ∈ M, there exists a ∈ R such that annR (m) = (a) + annR (M
Çeken Seçil, Tekir Ünsal, Koç Suat
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On transfer homomorphisms of Krull monoids. [PDF]
Geroldinger A, Kainrath F.
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On nonnil-S-Noetherian and nonnil-u-S-Noetherian rings
Let R be a commutative ring with identity, and let S be a multiplicative subset of R. Then R is called a nonnil-S-Noetherian ring if every nonnil ideal of R is S-finite.
Mahdou Najib +2 more
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On the arithmetic of stable domains. [PDF]
Bashir A, Geroldinger A, Reinhart A.
europepmc +1 more source

