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A Fractal and Scale-free Model of Complex Networks with Hub Attraction Behaviors

机译:具有集中吸引的复杂网络的分形和无标度模型   行为

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摘要

It is widely believed that fractality of complex networks origins from hubrepulsion behaviors (anticorrelation or disassortativity), which means largedegree nodes tend to connect with small degree nodes. This hypothesis wasdemonstrated by a dynamical growth model, which evolves as the inverserenormalization procedure proposed by Song et al. Now we find that thedynamical growth model is based on the assumption that all the cross-boxeslinks has the same probability e to link to the most connected nodes insideeach box. Therefore, we modify the growth model by adopting the flexibleprobability e, which makes hubs have higher probability to connect with hubsthan non-hubs. With this model, we find some fractal and scale-free networkshave hub attraction behaviors (correlation or assortativity). The results arethe counter-examples of former beliefs.
机译:人们普遍认为,复杂网络的分形性来自于轮扰行为(反相关或解离性),这意味着大度数节点倾向于与小度数节点连接。这一假设由动态增长模型证明,该模型随着Song等人提出的逆归一化过程而发展。现在,我们发现动态增长模型基于以下假设:所有交叉框链接具有相同的概率e链接到每个框内连接最多的节点。因此,我们通过采用弹性概率e来修改增长模型,这使得集线器与集线器连接的可能性比非集线器更高。通过该模型,我们发现了一些分形和无标度的网络剃刮器集线器吸引行为(相关性或分类性)。结果是以前信念的反例。

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