RINGS DISTINCTIVE IN RADICAL THEORY
作者:
Richard Wiegandt,
期刊:
Quaestiones Mathematicae
(Taylor Available online 1999)
卷期:
Volume 22,
issue 3
页码: 303-328
ISSN:1607-3606
年代: 1999
DOI:10.1080/16073606.1999.9632084
出版商: Taylor & Francis Group
关键词: 16N80
数据来源: Taylor
摘要:
The purpose of this survey is two-fold, primarily to compile a selection of rings and ring constructions which distinguish radical theoretical properties of rings. This will be achieved mainly by the secondary aim which is to localize the position of most of the known radicals, in particular thatJϕ≠B(the existence of a simple primitive ring without non-zero idempotent),K≠Kp(the existence of a ringAwith zero total such that for every prime idealP(≠A) the total ofA/Pis not zero) and that(Veldsman's left superprime radical is properly contained in Olson's uniformly strongly prime radical).
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