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Research and Analysis about the Length of Vertex-Degree Sequence of Complex Networks with Poisson Distribution

机译:具有泊松分布的复杂网络顶点度序列长度的研究与分析

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Degree distribution is an important characteristic of complex networks. To better understand the mechanism of complex networks, it is necessary to analyze their vertex-degree sequences. We had shown before that, for a complex network model with power law distribution or exponential distribution or general degree distribution, the length l of the unequal vertex-degree sequence is of order logN. Poisson distribution is an important distribution in reality. In the present paper, we further study complex networks with Poisson distribution and more general distributions, and prove that the same conclusion holds as well. In addition, we support the conclusion by verifying many real-world network and system examples.
机译:度分布是复杂网络的重要特征。为了更好地理解复杂网络的机制,有必要分析其顶点度序列。之前我们已经证明,对于具有幂律分布或指数分布或广义度分布的复杂网络模型,不等顶点度序列的长度l为logN阶。泊松分布是现实中的重要分布。在本文中,我们将进一步研究具有Poisson分布和更一般分布的复杂网络,并证明同样的结论也成立。此外,我们通过验证许多实际的网络和系统示例来支持该结论。

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