1)  Loop networks
无向环网
2)  no direction
无向
1.
In view of the trait of present card,this paper proposes the idea of developing light-electric card with no direction,it studies on the theory and arithmetic of light-electric card which is no direction emphatically,then applies the arithmetic to the light-electric card we have designed,so well gets the function of card insertion with no direction.
在对目前几种常见卡的特点分析的基础上,介绍了光电卡识别传感器和传统光电卡,提出了开发基于识别传感器的无向插入式光电卡的思想,重点研究了无向插卡技术的原理和算法,并将此算法应用于所开发的光电卡,从而实现了无向插卡功能,为无向插入式光电卡的开发奠定了理论基础。
3)  undirected graph
无向图
1.
Techniques by compound branch and network ripping to find out all spanning trees of an undirected graph;
寻找无向图中全部生成树的复合支路和网络撕裂技术
2.
On the decision algorithm of the unordered depth first spanning trees of an undirected graph;
无向图的无序深度优先生成树判定算法探究
3.
The whole inking system was treated as a complicated undirected graph according to undi- rected graph theory.
基于无向图理论,将胶印机输墨系统视为一个复杂的无向图,建立了输墨系统的网络关系图,并采用邻接多重表进行存储。
4)  non-directed graph
无向图
1.
Study on diagonal structures in a non-directed graph;
基于无向图的角联结构研究
5)  undirected network
无向网络
1.
To solve the path optimization problem in undirected network,genetic algorithm is presented and variable-length chromosomes(routing strings)and their genes(nodes) are used for encoding the problem.
为了解决无向网络的最短路径优化问题,采用遗传算法并使用可变长编码,在遗传算子操作中进行有效性判断,避免了传统交叉变异算子中无效路径的产生;网络数据存储采用链式存储结构,仅需存储各个节点信息,摒弃了传统的邻接矩阵方法。
2.
In this paper,an applied algorithm is given by changing the description of the maximum flow problem in undirected network.
通过改变无向网络最大流问题的描述,给出了一种寻找无向网络最大流的适用算法,这种算法每迭代一次,就可以找出多条增量路径,因此,有较高的计算效率。
6)  graph
无向图
1.
Let R(n,d) be a set of primitive symmetric digraphs of order n with exact d vertices having ring.
设R(n,d)表示由全体恰含d个环点的n(n≥3)阶本原无向图所构成的集合,F(n,d,k)为 R(n,d)中图的第 k重上广义本原指数的最大值,1≤d≤n,2≤k≤n-1。
参考词条
补充资料:网(有向集)


网(有向集)
net (directed set)

网(有向集)[吐(山n兄扭d滋);ceTI.」 一个有向集(dim曲沮set)到一个(拓扑)空间中的映射.M.H.Bo益uexoacK班益撰[补注】一个空间的拓扑能够完全用收敛性来描述.然而,这需要比序列收敛性概念更一般的收敛性概念.所需要的正是网的收敛(conVe耳笋川沈ofne匕).拓扑空间X中一个网S:D~X收敛到一个点s‘X,如果对、在X中每一个开邻域U,网S最终在U中(c记ntuallyinU).最后的短语是指存在一个m任D,使得对D中所有的n)m,S(”)6U. 网的收敛理论以Moore一51而th收敛(入玉刃祀一Smith田n祀r罗“笼)而闻名({All).
说明:补充资料仅用于学习参考,请勿用于其它任何用途。