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A Computer Virus Propagation Model Using Delay Differential Equations with Probabilistic Contagion and Immunity

机译:具有延迟传染和免疫的时滞微分方程的计算机病毒传播模型

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The SIR model is used extensively in the field of epidemiology, in particular, for the analysis of communaldiseases. One problem with SIR and other existing models is that they are tailored to random or Erdos typenetworks since they do not consider the varying probabilities of infection or immunity per node. In thispaper, we present the application and the simulation results of the pSEIRS model that takes into accountthe probabilities, and is thus suitable for more realistic scale free networks. In the pSEIRS model, the deathrate and the excess death rate are constant for infective nodes. Latent and immune periods are assumed tobe constant and the infection rate is assumed to be proportional to I (t) N(t) , where N (t) is the size of thetotal population and I(t) is the size of the infected population. A node recovers from an infectiontemporarily with a probability p and dies from the infection with probability (1-p).
机译:SIR模型在流行病学领域被广泛使用,尤其是在对共性疾病的分析中。 SIR和其他现有模型的一个问题是,它们针对随机或鄂尔多斯类型的网络进行了量身定制,因为它们没有考虑每个节点的感染或免疫能力的变化。在本文中,我们介绍了pSEIRS模型的应用和仿真结果,该模型考虑了概率,因此适用于更现实的无标度网络。在pSEIRS模型中,感染节点的死亡率和超额死亡率是恒定的。假定潜伏期和免疫期是恒定的,并且感染率与I(t)N(t)成正比,其中N(t)是总人口的大小,I(t)是受感染人口的大小。节点以概率p暂时从感染中恢复,并以概率(1-p)从感染中死亡。

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