Bipanconnetivity偶泛连通性
3)panpathical vertex pair泛连通性点对
1.We prove that there exists at least a panpathical vertex pair in every connected but not strongly connected tournament and the panpathical vertex pairs can be found in polynomial times.证明了每个连通的但非强连通的竞赛图中至少存在一个泛连通性点对且该点对可在多项式时间内找到。
4)bipanconnectivity二部泛连通性
5)panconnected graph泛连通图
6)panconnected泛连通
1.A graph G is Hamiltonian-connected if every pair of distinct vertices u and vare joined by a Hamiltonian path,and panconnected if u and v are joined by paths of alllengths q,for d(u,v)≤q≤n-1(where d(u,v)is the distance between u and v,and n is theorder of G).如果图Ｇ的每对不同顶点ｕ和ｖ之间都有哈密顿路相连，则称Ｇ是哈密顿连通的；而如果对于所有满足条件以ｄ（ｕ，ｖ）≤ｑ≤ｎ－１的整数ｑ，ｕ和ｖ之间有长为ｑ路相连，则和Ｇ是泛连通的，其中以ｄ（ｕ，ｖ）是ｕ和ｖ间的距离，而ｎ是Ｇ的顶点数。
延伸阅读
单连通和多（复）连通超导体（simplyandmultiplyconnectedsuperconductors）单连通和多（复）连通超导体（simplyandmultiplyconnectedsuperconductors）单连通超导体一般指的是不包含有非超导绝缘物质或空腔贯通的整块同质超导体，若有非超导绝缘物质或空腔贯通的超导体则称为多（复）连通超导体。从几何学上讲，在超导体外表面所包围的体积内任取一曲线回路，这回路在超导物质内可收缩到零（或点），且所取的任意回路均可收缩到零而无例外，则称单连通超导体。若有例外，即不能收缩到零，则称多连通超导体。例如空心超导圆柱体，则在围绕柱空腔周围取一回路就不能收缩为零。多连通超导体可有磁通量子化现象（见“磁通量子化”）。
