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首页> 外文期刊>Journal of Mathematical Analysis and Applications >Stability properties and Hopf bifurcation of a delayed viral infection model with lytic immune response
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Stability properties and Hopf bifurcation of a delayed viral infection model with lytic immune response

机译:具有溶解性免疫反应的延迟病毒感染模型的稳定性和Hopf分叉

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摘要

A class of more general delayed viral infection model with lytic immune response is proposed based on some important biological meanings. The effect of time delay on stabilities of the equilibria is given. The sufficient criteria for local and global asymptotic stabilities of the viral free equilibrium and the local asymptotic stabilities of the no-immune response equilibrium are given. We also get the sufficient criteria for stability switch of the positive equilibrium. Numerical simulations are carried out to explain the mathematical conclusions.
机译:基于一些重要的生物学意义,提出了一类具有裂解免疫反应的更一般的延迟病毒感染模型。给出了时间延迟对平衡稳定性的影响。给出了病毒自由平衡的局部和全局渐近稳定性以及无免疫应答平衡的局部渐近稳定性的充分判据。我们还获得了切换正平衡稳定性的充分标准。进行数值模拟以解释数学结论。

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