In chapter four, we study the number of spanning trees of integral circulantgraphs.
第四章研究了整循环图的支撑树的个数问题。
参考来源 - Abel群上Cayley图的谱In chapter 2, we mainly inverstigate the number of spanning trees of composition of graphs and obtain some new results.
论文第二章主要研究了合成图的生成树计数问题,得到了一些新的结果。
参考来源 - 若干图的生成树数目和网络可靠性比较·2,447,543篇论文数据,部分数据来源于NoteExpress
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 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。
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