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Stability analysis and simulation of an anti-HBV therapy mathematical model with time-delay immune response

机译:具有时延免疫反应的抗HBV治疗数学模型的稳定性分析和仿真

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Mathematical models have been used to understand the factors that govern infectious disease progression in viral infections. Many HBV models were based on the basic virus infection model with bilinear mass action incidence of virus and the uninfected target cells introduced by Zeuzem et al. and Nowak et al. But Lequan Min et al. have set up another basic virus infection model with a standard incidence function. In this paper, base on the standard mass action incidence, an adefovir anti-HBV therapy model with time-delay immune response were set up. The globally asymptotically stable analysis of the infection-free equilibrium were given in the paper, for the endemic equilibrium, simulation shows there exist a stable switch. The simulation based on the clinical adefovir therapy data were also given.
机译:已经使用数学模型来理解在病毒感染中控制传染性疾病进展的因素。许多HBV模型都是基于基本病毒感染模型,Zeuzem等人引入了病毒和未感染靶细胞的双线性质量作用发生率。和Nowak等。但是乐全敏等。建立了另一种具有标准发病率功能的基本病毒感染模型。本文以标准的大规模作用发生率为基础,建立了具有时延免疫反应的阿德福韦抗乙肝病毒治疗模型。文中给出了无感染平衡的全局渐近稳定分析,对于地方病平衡,仿真表明存在一个稳定的转换。还给出了基于临床阿德福韦治疗数据的模拟。

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