Abstract
All rings are associative but do not necessarily have identities. Definitions and basic results about radical classes can be found in [2]. A radical class is strong [3] if for every ring A, (A) contains all left and right -ideals of A.
Publisher
Canadian Mathematical Society
Cited by
2 articles.
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1. Radicals and idempotents I;Communications in Algebra;2020-07-20
2. Associative rings;Journal of Soviet Mathematics;1980-07