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Dynamic model of worm propagation in computer network

机译:计算机网络中蠕虫传播的动态模型

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In this paper, an attempt has been made to mathematically formulate a compartmental susceptible - exposed - infectious - susceptible with vaccination (that is, anti-virus treatment) (SEIS-V) epidemic transmission model of worms in a computer network with natural death rate (which depends on the total number of nodes). The stability of the result is stated in terms of modified reproductive number R_v. We have derived an explicit formula for the modified reproductive number R_v. and have shown that the worm-free equilibrium, whose component of infective is zero, is globally asymptotically stable if R_v < 1, and unstable if R_v > 1. The contribution of vertical transmission to the modified reproductive number is also analyzed. Numerical methods are employed to solve and simulate the system of equations developed and interpretation of the model yields interesting revelations. Analysis of efficient antivirus software is also Derformed.
机译:在本文中,已经进行了尝试,以数学方式制定了具有自然死亡率的计算机网络中蠕虫的易感性-暴露性-传染性-易感性接种疫苗(即抗病毒治疗)(SEIS-V)流行病传播模型。 (取决于节点总数)。结果的稳定性以修饰的生殖数R_v表示。我们为修改后的生殖数R_v导出了一个明确的公式。并且表明,当R_v <1时,无感染力的蠕虫平衡(其传染性为零)在全局上是渐近稳定的,而在R_v> 1时则是不稳定的。还分析了垂直传播对修饰生殖数的贡献。数值方法被用来求解和模拟所开发的方程组,并且对该模型的解释产生了有趣的启示。还对高效的防病毒软件进行了分析。

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