1) generalized multipartite even-cycle
广义等部圈
1.
This paper has proved that every generalized multipartite even-cycle can be resolved into tisomorphic factors only when the number of sides of generalized multipartite even-cycle can be divided by t; and then put forward a conjecture: the result is true for every generalized multipartite cycle.
并提出猜测 :上面的结果对一般广义等部圈也成
2) generalized cycle
广义圈
1.
Given a positive integer p and a UPP-k digraph Γ,the Hoffman polynomial and the spectrum of the generalized cycle C_pΓ are obtained.
对UPP-k有向图Γ及任意正整数p,确定了Γ是广义圈CpГ的Hoffman多项式和谱;也对UPFL-k有向图给出了广义圈CpГ的Hoffman多项式及CkГ的谱的明确表达式。
3) flow-generating cycle
流广义圈
1.
Because expert did not refer to how to determine whether there is flow-generating cycle in generalized network,this thesis presents the algorithm for determining whether there is a flow-generating cycle independently based on searching minimum mean cycle,and prove the accuracy and complexity of the algorithm.
前人对广义网络流问题的研究都会讨论有流广义圈的网络和没有流广义圈的网络2种情况,但对于如何判断网络中是否有流广义圈都没做提及,针对这一问题,根据寻找图中平均权和最小圈的算法给出了判断流广义圈的算法,并对算法的正确性和时间复杂性给出证明。
4) generalized circle
广义圈
1.
A generalized circle is a simple graph G=(V,E) in which V=V1U……UVn |V1|=……=|Vn|, and E={uv|u∈*Vi,v∈*Vi+1,i=1,……,n-1,i+1=mod ( n )} .
广义圈是一个简单图C二(V,E),其中点集V。
2.
A generalized circle is a simple graph G=(V,E) in which V=V 1∪.
广义圈是一个简单图G =(V ,E) ,其中点集V =V0 ∪…∪Vn - 1 ,|V0 | =… |Vn - 1 | ,边集Euν|u∈Vi,ν∈Vi + 1 ,i=0 ,…n -1,i+ 1=mod(n) 。
5) generalized wreath product
广义圈积
6) generalized idempotence
广义幂等
补充资料：胎圈过窄、子口窄、圈窄等
分子式：
CAS号：
性质：又称胎圈过窄、子口窄、圈窄等。轮胎工业中指两胎圈宽度不一致的现象。
CAS号：
性质：又称胎圈过窄、子口窄、圈窄等。轮胎工业中指两胎圈宽度不一致的现象。
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