spanning trees信息详情
生成树
spanning───n.[数]生成,长成;跨越;拉线;n.(Spanning)人名;(瑞典)斯潘宁;v.横跨(span的ing形式);用拃丈量
trees───n.树木;[植]乔木;[化学]树状结构(tree的复数);n.(Trees)人名;(德)特雷斯;(英)特里斯
spanning tree───[数]生成树;最大树生成树;跨越树
cherry trees───樱桃树
climbs trees───爬树
big trees───大树;巨杉
tall trees───乔木
copses trees───丛林树木
cankerous trees───腐烂的树
The relationship between bonds and cotrees is analogous to that between cycles and spanning trees.───键和余树之间的关系类似于圈和生成树之间的关系。
There is a recursive formula for the number of spanning trees in a graph.───对于一个图的生成树的棵数,存在一个递推公式。
Spanning trees of graphs and bases of matroids are basic objects in combinatorial theory.───图的支撑树及拟阵的基都是组合理论的基本研究对象。
The critical group of a graph is a refinement of the number of spanning trees of the graph.───图的临界群是图的生成树数目的一个加细。
The relative importance of two groups of nodes in the graph can be compared with respect to the number of spanning trees.───通过比较生成树的数目,可以判断图中任意数目的两组节点的相对重要性。
The example does not demonstrate how to configure spanning trees and switch priority for spanning trees that may be required.───这个示例并不演示如何配置跨越树及其所需的交换机优先级。
Asymptotic Properties of the Number of Spanning Trees in Circulant Graphs───循环图中生成树个数的渐近性质
In this Paper it is Proved by the rank transformation that maximum rank of the adjacent matrixes of all spanning trees of a connected graph G is twice the line independence number of the graph G.
Spanning trees of graphs and bases of matroids are basic objects in combinatorial theory.
There is a recursive formula for the number of spanning trees in a graph.
The paper gives a convenient and fast algorithm to find total spanning trees of a connected graph by the supplemented incidence matrix of the graph.
The relationship between bonds and cotrees is analogous to that between cycles and spanning trees.
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