Results 171 to 180 of about 87,285 (205)
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Mathematics of the USSR-Sbornik, 1976
This paper deals with one-dimensional (commutative) rings without nilpotent elements such that every ideal is generated by three elements. It is shown that in such rings the square of every ideal is invertible, i.e. divides its multiplier ring. In addition, every ideal is distinguished, in the sense that on localization at any maximal ideal it becomes ...
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This paper deals with one-dimensional (commutative) rings without nilpotent elements such that every ideal is generated by three elements. It is shown that in such rings the square of every ideal is invertible, i.e. divides its multiplier ring. In addition, every ideal is distinguished, in the sense that on localization at any maximal ideal it becomes ...
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ARTINIAN-FINITARY GROUPS OVER COMMUTATIVE RINGS AND NON-COMMUTATIVE RINGS
Journal of the London Mathematical Society, 2004Summary: Let \(M\) be a module over the ring \(R\). Extensive use is made of Krull codimension to study further the Artinian-finitary automorphism group \[ F_1\Aut_RM=\{g\in\Aut_RM:M(g-1)\text{ is }R\text{-Artinian}\} \] of \(M\) over \(R\). Substantial progress is made where either \(M\) is residually Noetherian or \(R\) is commutative. There are some
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Injective quotient rings of commutative rings
1979INTRODUCTION In the broadest sense, this is a study of commutative rings which satisfy the (finitely) pseudo-Froben[us (or (F)PF) condition: All (finitely generated) faithful modules generate the category mod-R of all R-modules. These rings include: Pr[[fer rings, almost maximal valuation rings, self-injective rings, e.g.
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On the eigenvalues of zero-divisor graph associated to finite commutative ring
AKCE International Journal of Graphs and Combinatorics, 2021Shariefuddin Pirzada
exaly
Graph energy and topological descriptors of zero divisor graph associated with commutative ring
Journal of Applied Mathematics and Computing, 2023CLEMENT JOHNSON RAYER, Ravi Sankar J
exaly
On the Genus of the Total Graph of a Commutative Ring
Communications in Algebra, 2013Tamizh Chelvam T, T Asir
exaly

