Xiande Yang

most citedStrong cleanness of the

2 \times 2

matrix ring over a general local ring

9 citations · 16 across the 4 of their papers we have counts for

collaborators

4 papers

math.RA2010★ 1 cited

On rings whose finitely generated left ideals are left annihilators of an element

Xiande Yang

An associative ring $R$ with identity is left pseudo-morphic if for every $a$ $\in$ $R$ , there exists $b$ $\in$ $R$ such that $R a = l_{R} (b)$ . If, in addition, $l_{R} (a) = R b$ , then $R$ is cal…

math.RA2008★ 9 cited

Strong cleanness of the $2 \times 2$ matrix ring over a general local ring

Xiande Yang, Yiqiang Zhou

A ring $R$ is called strongly clean if every element of $R$ is the sum of a unit and an idempotent that commute with each other. A recent result of Borooah, Diesl and Dorsey \cite{…

math.RA2008★ 3 cited

On strongly $g (x)$ -clean rings

Lingling Fan, Xiande Yang

Let $R$ be an associative ring with identity, $C (R)$ denote the center of $R$ , and $g (x)$ be a polynomial in the polynomial ring $C (R) [x]$ . $R$ is called strongly $g (x)$ -clean if e…

math.RA2008★ 3 cited

Strongly Clean Matrix Rings Over Commutative Rings

Lingling Fan, Xiande Yang

A ring $R$ is called strongly clean if every element of $R$ is the sum of a unit and an idempotent that commute. By {\rm SRC} factorization, Borooah, Diesl, and Dorsey \cite{BDD051…

On rings whose finitely generated left ideals are left annihilators of an element

Strong cleanness of the 2×2 matrix ring over a general local ring

On strongly g(x)-clean rings

Strongly Clean Matrix Rings Over Commutative Rings

Strong cleanness of the $2 \times 2$ matrix ring over a general local ring

On strongly $g (x)$ -clean rings