Rings in which elements are uniquely the sum of an idempotent and a unit that commute

References

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	Year	Citations
Strongly clean rings and fitting's lemma W. K. Nicholson Communications in Algebra	1999	212
RINGS IN WHICH ELEMENTS ARE UNIQUELY THE SUM OF AN IDEMPOTENT AND A UNIT W. K. Nicholson, Yukun Zhou Glasgow Mathematical Journal	2004	138
COMMUTATIVE RINGS WHOSE ELEMENTS ARE A SUM OF A UNIT AND IDEMPOTENT D. D. Anderson, Victor Camillo Communications in Algebra Uniquely Clean RingRing TheoryQuasilocal RingsCommutative AlgebraNon-commutative Algebra	2002	137
On Strongly Clean Matrix and Triangular Matrix Rings Jianlong Chen, Xiande Yang, Yiqiang Zhou Communications in Algebra	2006	79
On abelian π-regular rings Ayman Badawı Communications in Algebra Commutative AlgebraUniversal AlgebraAbelian π-Regular RingsRing Theory	1997	69
On the structure of algebraic algebras and related rings Jakob Levitzki Transactions of the American Mathematical Society Algebraic AlgebrasCommutative AlgebraAlgebraic StructureRing Theory	1953	66
Clean general rings W. K. Nicholson, Yukun Zhou Journal of Algebra Ring TheoryClean General RingsAbstract AlgebraCommutative Algebra	2005	54
On strongly πregular rings and homomorphisms into them W. D. Burgess, P. Menal Communications in Algebra Abstract Algebraπ-Regular RingRepresentation TheoryRing TheoryCommutative Algebra	1988	43
Group rings in which every element is uniquely the sum of a unit and an idempotent J. Chen, W. K. Nicholson, Yukun Zhou Journal of Algebra Group RingsGroup Theory (Abstract Algebra)Group Theory (Counseling Psychology)Ring Theory	2006	38
STRONGLY CLEAN POWER SERIES RINGS Jianlong Chen, Yiqiang Zhou Proceedings of the Edinburgh Mathematical Society Modern AlgebraCommutative Algebra-Regular ElementsRing TheoryGroup Ring	2007	24

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