نتایج جستجو برای: von numann regular rings

تعداد نتایج: 264578  

Journal: :Proceedings of the American Mathematical Society 1997

Journal: :International Journal of Pure and Apllied Mathematics 2017

Journal: :Transactions of the American Mathematical Society 1969

Journal: :Transactions of the American Mathematical Society 1982

Journal: :AL-Rafidain Journal of Computer Sciences and Mathematics 2012

Journal: :Proceedings of the American Mathematical Society 1957

2010
L. LIPSHITZ

First order conditions are given which are necessary for a commutative regular ring to have a prime integrally closed extension. If the ring is countable these conditions are also sufficient. In [8] an example was given of a commutative regular ring with no prime model extension to a commutative integrally closed regular ring. In this paper we give (in §2) first order conditions which are neces...

We observe some new characterizations of $n$-presented modules. Using the concepts of $(n,0)$-injectivity and $(n,0)$-flatness of modules, we also present some characterizations of right $n$-coherent rings, right $n$-hereditary rings, and right $n$-regular rings.

Journal: :IEEE Trans. Parallel Distrib. Syst. 1999
Behrooz Parhami Ding-Ming Kwai

ÐChordal rings have been proposed in the past as networks that combine the simple routing framework of rings with the lower diameter, wider bisection, and higher resilience of other architectures. Virtually all proposed chordal ring networks are nodesymmetric, i.e., all nodes have the same in/out degree and interconnection pattern. Unfortunately, such regular chordal rings are not scalable. In ...

2009
ANTONIO AVILÉS

We consider the class of all commutative reduced rings for which there exists a finite subset T ⊂ A such that all projections on quotients by prime ideals of A are surjective when restricted to T . A complete structure theorem is given for this class of rings, and it is studied its relation with other finiteness conditions on the quotients of a ring over its prime ideals. Introduction Our aim i...

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