1) Strongly clean ring
强clean环
2) Strongly Quasi-Clean rings
强拟-Clean环
3) strongly clean general ring
强clean一般环
1.
In this paper, we introduce the concept of strongly clean general ring (with or without unity) and extend some of the basic results to a wider class.
证明了强clean一般环的角落环和强π-正则一般环都是强clean的,还讨论了强clean一般环的扩张并且证明了满足条件J(I)=Q(I)的交换clean一般环的上三角矩阵环是强clean的。
4) clean rings
Clean环
1.
This paper has discussed several important properties of Clean Rings on the basis of the definition given by W.
Zhou给出的一般chean环的定义,对Clean环的几个重要性质进行了论述,并在此基础上讨论了一般clean环的扩张,对Clean环是Morita不变量在一定条件下进行了阐述。
5) Clean ring
Clean环
1.
Several notes for clean rings;
关于clean环的几个注记
2.
It is proved that if R is a σ rigid ring and()_ZR is torsion free,then R is a Baer ring if and only if the ring of skew Hurwitz series over R is a Baer ring,and R is a Clean ring if and only if the ring of skew Hurwitz series over R is a Clean ring.
我们证明了:(1)如果R是σ刚性环并且ZR无挠,则R是Baer环当且仅当R上的斜Hurwitz级数环T是Baer环;(2)R是Clean环当且仅当R上的斜Hurwitz级数环T是Clean环。
6) clean differential rings
clean微分环
1.
In this paper,we follow the definition of general clean differential rings given by W.
Zhou给出的一般clean微分环的定义基础上,首先讨论了Clean微分环的几个重要性质,然后对在一定条件下Clean微分环是Morita不变量进行了论述,并在此基础上进一步讨论了一般clean微分环的几个扩张性质。
补充资料：椐椐强强
1.相随貌。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条