1) essential nilpotence
本质幂零性
2) essential nilpotent ring
本质幂零环
1.
If R is a gr-Jacobson ring(or a gr-prime essential ring,or a gr-essential nilpotent ring),then R is Jacobson ring(or prime essential ring,or essential nilpotent ring).
利用冲积和分次环上的群环2个工具得到了关于分次环上的分次与无分次性的3个定理,即设G是有限群,R是G分次环,如果R是分次Jacobson环(或分次素本质环或分次本质幂零环),则R是Jacobson环(或素本质环或本质幂零环)。
3) essential strongly nilpotent
本质强幂零
1.
It is proved that the prime radical and the left T-nilpotent ideals of Γ-rings are essentialstrongly nilpotent and if a Γ-ring M satisfies tlie a·c· c on principal left annihilators theneach strongly nilideal of M Is essential strongly nilpotent.
讨论Γ－环的Ｔ－幂零性与本质强幂零性，给出了Γ－环具备Ｔ－幂零性的几个充要条件及充分条件，并证明Γ－环的素根、Ｔ－幂零理想及满足主左零化子升链条件的Γ－环的每一个强诣零理想是本质强幂零。
4) eigennilpotent
本征幂零
1.
Eigenprojections and eigennilpotents of a discrete operator;
离散算子的本征投影与本征幂零
5) nilpotent
[英][nil'pəutənt] [美][nɪl'potənt]
幂零性
1.
Burnside asserts,if any sylow p-subgroup P of a finite G lies in the center of its normalizer,then G is p-nilpotent.
群论研究的一个重要问题是对有限群的p—幂零性对有限群结构的影响。
2.
Because the solution and nilpotent are very important to every algebra and have some important effect,we give the definition of idea and imitate Lie algebra to study q-Lie algebra\'s solution and nilpotent.
有了理想,我们就可以仿照李代数去研究q-李代数的可解性与幂零性。
6) Nilpotency
['nil,pəutənsi]
幂零性
1.
One of the important problems in the theory of finite groups is to study the effect of nilpotency on the finite groups.
对于有限群的幂零性的研究已受到很多群论专家的关注。
补充资料：幂零Lie代数
幂零Lie代数
Lie algebra, nilpotent
幂零lie代数【liealgebI’a.浦训t即t;瓜朋~。代Hm明盯e6Pal 域k上满足下列等价条件之一的代数(司罗bla)g: l)有g的理想的有限降链{9.}。“、。，使得g。=g，g。={o}，且对o簇i
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