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Hamiltonian Property on Binary Recursive Networks

机译:二元递归网络上的哈密顿性质

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摘要

By means of analysis and generalization of the hypercube and its variations of the same topological properties and network parameters, a family of interconnection networks, referred to as binary recursive networks, is introduced in this paper. This kind of networks not only provides a powerful method to investigate the hypercube and its variations on the whole, but also puts forth an effective tool to explore new network structure. A constructive proof is presented to show that binary recursive networks are Hamiltonian based on their recursive structures, and thus a universal searching algorithm for Hamiltonian cycle in binary recursive networks is derived.
机译:通过对超立方体及其具有相同拓扑属性和网络参数的变体的分析和推广,本文介绍了一个互连网络家族,称为二元递归网络。这种网络不仅为研究超立方体及其整体变化提供了有力的方法,而且为探索新的网络结构提供了有效的工具。给出了一个建设性的证明,以证明二进制递归网络是基于其递归结构的哈密顿量,从而推导了二进制递归网络中哈密顿循环的通用搜索算法。

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