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1)  finite cyclic group ordered pr
pr阶循环群
1.
The maximal Z-order Γ of the integral group ring ZG of the finite cyclic group ordered pr in QG has been discussed and a concrete expression formula of Γ has been produced.
pr阶循环群讨论了它们的整群环ZG在QG中的极大的Z-序Γ,给出了Γ的具体表达式。
2)  a cyclic group with order n
n阶循环群
1.
This paper discusses the relation beween order classification and isomorphic classification, gives some important characteristic properties of a cyclic group with order n and a important property of a p-group with finite order, introduces two factorization method of direct product for commutative p-group with finite order, presents some new problems.
讨论了阶分类与同构分类的关系,给出了n阶循环群的几个重要的特征性质和有限p-群的一个重要性质,介绍了有限交换p-群直积分解的两种方法,提出了一些新的问题。
3)  cyclic group of order 2 p
2p阶循环群
4)  the theory of p quasicyclic group
p阶拟循环群理论
1.
The stability, superstability and supersimplicity of the theory of p quasicyclic group are proved by Δ -rank, U -rank and SU -rank.
依次用Δ- 秩、U -秩与SU- 秩证明了p阶拟循环群理论的稳定性、超稳定性与超单纯性,并计算了该理论中一元与二元完全型的CB -秩,证明了该理论中任意n元型的CB -秩均小于ω1。
2.
The saturated countable model of the theory of p quasicyclic group is discussed.
讨论了p阶拟循环群理论的可数的饱和模型,并用强极小理论证明了p阶拟循环群理论是ω1 范畴的,进而 p阶拟循环群理论的每一模型都是齐次模型。
5)  cyclic order
循环阶
6)  4-Phase-Cycle
四阶循环
1.
An Exploration on 4-Phase-Cycle Training Model of Marketing Plan Specialty in Higher Vocational College;
高职营销策划专业“四阶循环”培养模式研究
补充资料:循环群


循环群
cydic group

循环群【。‘cg找.p;四一肋.,ec鱿a.rpyuoa] 具有单个生成元的群.所有循环群都是月比1群.每个素数阶的有限群是循环群.对每个有限数n在同构意义下有且仅有一个n阶循环群;存在无限循环群,它同构于整数加法群Z.n阶有限循环群G同构于模。剩余类环Z(n)的加法群(也同构于(复)叮次单位根的群C伪)).每个。阶元a皆可作为这个群的生成元.于是 G“{l=aU=an,a,…,a”一’}.
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