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A Note on Dependence of Epidemic Threshold on State Transition Diagram in the SEIC Cybersecurity Dynamical System Model

机译:关于探测局部转换图中的流行病阈值在SEIC网络安全动态系统模型中的依赖性的说明

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Cybersecurity dynamical system model is a promising tool to describe and understand virus spreading in networks. The modelling comprises of two issues: the state transition diagram and the infection graph. Most works focus on proposing models (the state transition diagram) and studying the relationship between dynamics and the infection graph topology. In this paper, We propose the SEIC model and illustrate how the model transition diagram influence the dynamics, in particular, the epidemic threshold by calculating and comparing their thresholds in a class of Secure-Exposed-Infectious-Cured (SEIC) models. We show that as a new state enters the state transition diagram in the fashion of the SEIC model, the epidemic threshold increases, which implies that the model has a larger region of parameters to be stabilized. Numerical examples are presented to verify the theoretical results.
机译:网络安全动态系统模型是一个有希望的工具来描述和理解网络中传播的病毒。建模包括两个问题:状态转换图和感染图。大多数作品侧重于提出模型(状态转换图)并研究动态与感染图拓扑之间的关系。在本文中,我们提出了SEIC模型,并说明了模型过渡图如何通过计算和比较其在一类牢固暴露的传染治疗(SEIC)模型中的阈值来影响动力学。我们表明,随着新状态以SEIC模型的方式进入状态转换图,流行病阈值增加,这意味着该模型具有更大的参数区域才能稳定。提出了数值例子以验证理论结果。

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