Results 41 to 50 of about 23,166 (295)
2-Absorbing Semiprimary Fuzzy Ideal of Commutative Rings
In this work, we introduce the notion of 2-absorbing semiprimary fuzzy ideal which is a generalization of semiprimary fuzzy ideal. Let $ R $ be a ring. Then the nonconstant fuzzy ideal $ \mu $ is called a 2-absorbing semiprimary fuzzy ideal if $ \sqrt{\
Deniz Sönmez +3 more
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A Novel Characterization of Fuzzy Soft Substructures in Quantales Theory
In this paper, we use an algebraic structure quantale and define the idea of fuzzy soft substructures as a generalization of fuzzy substructures in quantale.
Saqib Mazher Qurashi +4 more
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On quasi $n$-ideals of commutative rings [PDF]
summary:Let $R$ be a commutative ring with a nonzero identity. In this study, we present a new class of ideals lying properly between the class of $n$-ideals and the class of \hbox {$(2,n)$-ideals}.
Anebri, Adam +2 more
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More on the strongly 1-absorbing primary ideals of commutative rings [PDF]
summary:Let $R$ be a commutative ring with identity. We study the concept of strongly \hbox {1-absorbing} primary ideals which is a generalization of $n$-ideals and a subclass of $1$-absorbing primary ideals.
Yassine, Ali +2 more
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On differentially prime ideals of Noetherian semirings
The paper is devoted to the investigation of the notion of a differentially prime ideal of a differential commutative semiring (i. e. a semiring equipped with a derivation), and its interrelation with the notions of a quasi-prime ideal and a primary ...
І. О. Мельник
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On Almost Primary Ideals [PDF]
In this paper a new type of ideals in commutative rings is defined which iscalled an almost primary ideal.
Adil Kadir Jabbar, Ahmed, Chwas Abas
core
Primary ideals in rings of analytic functions [PDF]
Let A be the ring of all analytic functions on a connected, noncompact Riemann surface. We use the valuation theory of the ring A as developed by N. L. Alling to analyze the structure of the primary ideals of A.
R. Douglas Williams
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Personalized Zebrafish Models for Fusion‐Positive Pediatric Sarcomas
ABSTRACT Clinical sequencing efforts have revolutionized our approaches to categorizing pediatric cancers in real time. This has dramatically improved our ability to profile pediatric tumors, identify actionable vulnerabilities, and influence clinical care.
Lisa H. Hall +2 more
wiley +1 more source
Almost δ-primary ideals in a commutative ring [PDF]
In this paper, our research sheds new light on generalized ideals, significantly advancing the state of knowledge in ring theory. We introduce an almost δ-primary ideal which unifies an almost prime ideal and an almost primary ideal.
Jaya Nehete, Yogita Patil
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On weakly S-primary ideals of commutative rings [PDF]
Let R be a commutative ring with identity and S be a multiplicatively closed subset of R. The purpose of this paper is to introduce the concept of weakly S-primary ideals as a new generalization of weakly primary ideals.
Celikel, Ece Yetkin, Khashan, Hani A.
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