Results 31 to 40 of about 73 (73)
On 2-Absorbing Primary Submodules of Modules over Commutative Rings
All rings are commutative with 1 ≠ 0, and all modules are unital. The purpose of this paper is to investigate the concept of 2-absorbing primary submodules generalizing 2-absorbing primary ideals of rings. Let M be an R-module. A proper submodule N of an
Mostafanasab Hojjat +3 more
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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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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
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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.
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Square-difference factor absorbing submodules of modules over commutative rings
Let R be a commutative ring with identity and M an unitary R-module. Recently, in [5], Anderson, Badawi and Coykendalla defined a proper ideal I of R to be a square-difference factor absorbing ideal (sdf-absorbing ideal) of R if whenever a2 − b2 ∈ I for ...
Khashan Hani A., Celikel Ece Yetkin
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Cannabidiol-Treated Ovariectomized Mice Show Improved Glucose, Energy, and Bone Metabolism With a Bloom in Lactobacillus. [PDF]
Sui K +10 more
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