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Epidemic spreading in lattice-embedded scale-free networks

机译:嵌入晶格的无标度网络中的流行病传播

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We study geographical effects on the spread of diseases in lattice-embedded scale-free networks. The geographical structure is represented by the connecting probability of two nodes that is related to the Euclidean distance between them in the lattice. By studying the standard susceptible-infected model, we found that the geographical structure has great influences on the temporal behavior of epidemic outbreaks and the propagation in the underlying network: the more geographically constrained the network is, the more smoothly the epidemic spreads, which is different from the clearly hierarchical dynamics that the infection pervades the networks in a progressive cascade across smaller-degree classes in Barabasi-Albert scale-free networks. (c) 2006 Elsevier B.V. All rights reserved.
机译:我们研究了在无晶格嵌入式网络中疾病传播的地理影响。地理结构由两个节点的连接概率表示,该概率与点阵中两个节点之间的欧式距离有关。通过研究标准的易感感染模型,我们发现地理结构对流行病爆发的时间行为和基础网络中的传播有很大影响:网络受到的地理限制越多,流行病传播就越顺畅。与明显的分层动态不同,感染在Barabasi-Albert无标度网络的较小等级类别中逐渐遍历整个网络。 (c)2006 Elsevier B.V.保留所有权利。

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