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Network Decomposition and Maximum Independent Set Part I: Theoretic Basis

机译:网络分解和最大独立集第一部分:理论基础

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The structure and characteristics of a connected network are analyzed, and a special kind of sub-network, which can optimize the iteration processes, is discovered. Then, the sufficient and necessary conditions for obtaining the maximum independent set are deduced. It is found that the neighborhood of this sub-network possesses the similar characters, but both can never be allowed incorporated together. Particularly, it is identified that the network can be divided into two parts by a certain style, and then both of them can be transformed into a pair sets network, where the special sub-networks and their neighborhoods appear alternately distributed throughout the entire pair sets network. By use of this characteristic, the network decomposed enough without losing any solutions is obtained. All of these above will be able to make well ready for developing a much better algorithm with polynomial time bound for an odd network in the the application research part of this subject.
机译:分析了连接网络的结构和特性,发现了一种可以优化迭代过程的特殊子网。然后,推导获得最大独立集的充分必要条件。发现该子网的邻域具有相似的特征,但是决不能将两者合并在一起。特别地,确定了可以按照某种样式将网络分为两部分,然后将它们都转换为对集网络,其中,特殊子网络及其邻域在整个对集中交替出现。网络。通过使用此特性,可以得到足够分解的网络,而不会丢失任何解决方案。以上所有这些都将为在本主题的应用研究部分中为奇数网络开发具有多项式时间限制的更好的算法做好准备。

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