Results 261 to 270 of about 4,043,219 (290)
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2008
In this paper we extend several results known for reduced rings to reduced modules. We prove that for a semiprime module or a module with zero Jacobson radical, the concepts of reduced, symmetric, ps-Armendariz and ZI modules coincide. New examples of reduced modules are furnished: flat modules over reduced rings and modules with zero Jacobson radical ...
REGE, Mangesh B., BUHPHANG, A. M.
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In this paper we extend several results known for reduced rings to reduced modules. We prove that for a semiprime module or a module with zero Jacobson radical, the concepts of reduced, symmetric, ps-Armendariz and ZI modules coincide. New examples of reduced modules are furnished: flat modules over reduced rings and modules with zero Jacobson radical ...
REGE, Mangesh B., BUHPHANG, A. M.
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Reduced morphisms and Nagata rings
Archiv der Mathematik, 1993The paper is mainly devoted to a generalization of a criterion for Nagata rings given previously by \textit{K. Langmann} [Arch. Math. 55, No. 2, 139- 142 (1990; Zbl 0675.13007)]. The present generalization includes, among others, the case of arbitrary characteristic which was not covered by the paper cited above.
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Commutative reduced filial rings
2019A ring R is filial when for every I, J, if I is an ideal of J and J is an ideal of R then I is an ideal of R. Several characterizations and results on structure of commutative reduced filial rings are obtained.
Andruszkiewicz, R.R., Sobolewska, M.
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The Reduced Ring Order and Lower Semi-Lattices II
Journal of Algebra and Its Applications, 2021Robert Raphael
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Frequency of Surveillance Scanning in Pediatric Hodgkin Disease Can Safely Be Reduced
Ca-A Cancer Journal for Clinicians, 2012Mary Kay Barton
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Reduced Levels of N-Acetylaspartate in Malignant Brain Tumors
Ca-A Cancer Journal for Clinicians, 1999Michael Prados +2 more
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On Hochschild Extensions of Reduced and Clean Rings
Communications in Algebra, 2008Hanxing Lin, Changchang Xi
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The Semilattice of Annihilator Classes in a Reduced Commutative Ring
Communications in Algebra, 2015John D Lagrange, David F Anderson
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