We will provide some formulas for calculating the number of all distinct Hamiltoniancycles in some simple graphs, we will also discuss upper resp.
给出了计算简单图中哈密尔顿圈个数的几个公式,并对简单图中哈密尔顿圈个数的上下界进行了讨论。
2
In this paper the study of the algorithm which has been done by the author for generating all the Hamiltoniancycles in a graph by a method of Wang algebra is continued.
作者曾提出利用王氏代数产生图的全部哈密顿圈,本文继续研究了这种算法。
3
If one network contains Hamiltoniancycles (Hamiltonian paths) and cycles of variable lengths, then it can effectively simulate the algorithms designed based on rings and linear arrays.