Strongly clean rings and fitting's lemma 论文
1999Communications in Algebra引用 222
Rings, Modules, and AlgebrasAlgebraic structures and combinatorial modelsAdvanced Algebra and Logic
摘要
A ring is called strongly clean if every element is the sum of an idempotent and a unit which commute. These rings are shown to be a natural generalization of the strongly π-regular rings, and several properties of strongly π-regular rings are extended, including their relationship to Fitting's lemma.