Numerical analysis of a network evolution model

I. Fazekas, Attila Perecsényi, B. Porvázsnyik
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Abstract

In this paper we introduce a new network evolution model. The basic feature of the model is the cooperation (interaction) of N nodes. In our model every step m new nodes are born, where m is a discrete random variable with values 0,1, 2,…, N − 1. Then the m new nodes interact with (N − m) old vertices, so that they form a complete graph on N vertices. The old nodes can be chosen either uniformly or by using the preferential attachment rule. We analyze certain properties of the above mentioned model by computer simulations. Power-law degree and weight distributions and clustering coefficients are studied.
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网络演化模型的数值分析
本文提出了一种新的网络演化模型。该模型的基本特征是N个节点的协作(交互)。在我们的模型中,每一步产生m个新节点,其中m是一个离散随机变量,其值为0,1,2,…,N−1。然后,m个新节点与(N−m)个旧节点相互作用,形成N个顶点上的完整图。旧节点可以统一选择,也可以使用优先附加规则选择。通过计算机仿真分析了上述模型的某些特性。研究了幂律度分布、权分布和聚类系数。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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