Results 31 to 40 of about 89 (86)

On Soft Near‐Prime Int‐Ideals and Soft 1‐Absorbing Prime Int‐Ideals With Applications

open access: yesJournal of Mathematics, Volume 2025, Issue 1, 2025.
In this study, we aimed to introduce two different generalizations of the soft prime int‐ideal and clarify the relationships between the soft prime int‐ideal and the substructures of a ring. First, we explored new algebraic features of the soft prime int‐ideal.
İbrahim Halil Kanat   +2 more
wiley   +1 more source

Some results on the total zero-divisor graph of a commutative ring [PDF]

open access: yesArab Journal of Mathematical Sciences
PurposeThe purpose of this paper is to characterize a commutative ring R with identity which is not an integral domain such that ZT(R), the total zero-divisor graph of R is connected and to determine the diameter and radius of ZT(R) whenever ZT(R) is ...
Subramanian Visweswaran
doaj   +1 more source

On weakly classical 1-absorbing prime submodules

open access: yesOpen Mathematics
In this paper, we study weakly classical 1-absorbing prime submodules of a nonzero unital module M over a commutative ring R having a nonzero identity. A proper submodule N of M is said to be a weakly classical 1-absorbing prime submodule, if for each m ∈
Yılmaz Zeynep   +4 more
doaj   +1 more source

On 2-Absorbing Primary Submodules of Modules over Commutative Rings

open access: yesAnalele Stiintifice ale Universitatii Ovidius Constanta: Seria Matematica, 2016
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
doaj   +1 more source

A question about higher order z-ideals in commutative rings

open access: yes, 2020
Let D be a principal ideal domain, p an irreducible element of D and m a nonzero positive integer. In this paper we show that the ring D/pmD answers the question asked by Dube and Ighedo in [1] concerning higher order z-ideals.
Benhissi, A, Maatallah, A
core  

On (3, 1)-absorbing primary ideals in commutative rings

open access: yesOpen Mathematics
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
doaj   +1 more source

Hidden constructions in abstract algebra Krull Dimension of distributive lattices and commutative rings

open access: yes, 2001
International audienceWe present constructive versions of Krull's dimension theory for commutative rings and distributive lattices. The foundations of these constructive versions are due to Joyal, Español and the authors. We show that the notion of Krull
Lombardi, Henri, Coquand, Thierry
core   +1 more source

Ảnh hưởng của Áp suất và thời gian cô đặc chân không, chất chống oxy hóa và chế độ thanh trùng đến chất lượng nước khóm cô đặc

open access: yesTạp chí Khoa học Đại học Cần Thơ, 2014
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

open access: yesAnalele Stiintifice ale Universitatii Ovidius Constanta: Seria Matematica
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
doaj   +1 more source

© Hindawi Publishing Corp. NAGATA RINGS AND DIRECTED UNIONS OF ARTINIAN SUBRINGS

open access: yes, 2002
We investigate when a Nagata ring R(X) can be written as a directed union of Artinian subrings. For a family of zero-dimensional rings {Rα}α∈A, we show that∏ α∈ARα(Xα) is not a directed sum of Artinian subrings.
D. Karim
core  

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