1) annihilator condition
零化子条件
2) ascending chain condition for right annihilators
右零化子特殊升链条件
1.
In this paper some properties of the rings satisfying a special ascending chain condition for right annihilators, and some relations to left, ringt perfect rings and QF righs are discussed; As an application of Goldie theorem, a condition is given for a prime ideal is a completely prime ideal in this class of rings.
本文讨论了满足右零化子特殊升链条件的环的性质以及与左、右完备环，ＱＦ－环的关系；给出了满足右零化子特殊升链条件的环中素理想是完全素理想的条件，从而给出了Ｇｏｌｄｉｅ定理的一个应用。
3) the descending chain condition for special right annihilators
特殊右零化子降链条件
4) special ACC on right annihilators
零化子特殊升链条件
1.
It is proved that a ring satisfying special ACC on right annihilators is QF if it is two-sided self-injective or it is a left IF ring.
给出满足右零化子特殊升链条件的环是QF环的若干条件。
5) quantization condition
量子化条件
1.
Based on the quantization condition derived from the analytical transfer matrix method(ATMM),we study exact eigenenergy and energy spectrum relation of non-shape-invariant potentials in SUSYQM.
基于分析转移矩阵方法(ATMM)的量子化条件,研究了超对称量子力学中非形状不变势的精确能谱及两伴随势之间的能谱关系,与其它方法给出的结果相比,其结果较为精确,并证实在非破缺条件下,其能谱关系为E(n+)=En(+-1),而在破缺条件时,能谱关系则为E(n+)=E(n-)。
补充资料：零化子
零化子
annMator
零化子【叨n谢面叙盯;aI.卿几.1.pl，R中集合X的左 R中所有使夕X=0的元素y的集合3，(X).这里的R是环或具有零的半群(或一般地，广群).用类似的方法，R中集合的右零化子(right annihihtor)定义为集合 旅(幻=(:。R:Xz=0}.集合 3(X)=3，(X)门3。(X)是X的双边零化子(。刀。一sided annihilator).在结合环(或半群)R中任意集合X的左零化子是左理想，如X是R的左理想，则3，(X)是R的双边理想;在非结合的情形，这些结论通常不成立.
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参考词条