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IMPACTS OF CLUSTER ON NETWORK TOPOLOGY STRUCTURE AND EPIDEMIC SPREADING

机译:集群对网络拓扑结构和流行的影响

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Considering the infection heterogeneity of different types of edges (lines and edges in the triangle in a network), we formulate and analyze an novel SIS model with cluster based mean-field approach for a network. We mainly focus on how network clustering influences network structure and the disease spreading over the network. In networks with double poisson distributions, power law-poisson distribution, poisson-power law distributions and double power law distributions, we find that cluster is positive(the clustering coefficient is increasing on the expected number of triangles) when the average degree of lines is fixed and the moment of triangles is less than some threshold. Once the moment of triangles exceeds that threshold, cluster will become negative(the clustering coefficient is decreasing on the expected number of triangles). For the disease, clustering always increases the basic reproduction number of the disease in networks with whether positive cluster or negative cluster. It is different from existing results that cluster always promotes the disease spread in the homogeneous or heterogeneous network.
机译:考虑到不同类型的边(网络中三角形的边和边)的感染异质性,我们用基于簇的均值场方法为网络制定和分析了一种新颖的SIS模型。我们主要关注网络集群如何影响网络结构和疾病在网络上的传播。在具有双泊松分布,幂定律-泊松分布,泊松-幂定律分布和双幂定律分布的网络中,我们发现当线的平均度为时,聚类为正(聚类系数在预期的三角形数量上增加)。固定,三角形的矩小于某个阈值。一旦三角形的矩超过该阈值,聚类将变为负(聚类系数在预期的三角形数量上减小)。对于该疾病,无论是阳性群集还是阴性群集,群集总是会增加该网络中疾病的基本繁殖数量。与现有结果不同,簇总是促进疾病在同质或异质网络中传播。

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