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Stability and Hopf bifurcation for a viral infection model with delayed non-lytic immune response

机译:具有延迟非溶解性免疫反应的病毒感染模型的稳定性和Hopf分叉

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摘要

In this paper, a class of more general viral infection model with delayed non-lytic immune response is proposed based on some important biological meanings. The sufficient criteria for local and global asymptotic stabilities of the viral free equilibrium are given. And the stability and Hopf bifurcation of the infected equilibrium have been studied. Numerical simulations are carried out to explain the mathematical conclusions, and the effects of the birth rate of susceptible T cells and the efficacy of the non-lytic component on the stabilities of the positive equilibrium ē are also studied by numerical simulations.
机译:本文基于一些重要的生物学意义,提出了一类具有较迟的非溶解性免疫反应的更一般的病毒感染模型。给出了病毒自由平衡的局部和全局渐近稳定性的充分标准。并研究了感染平衡的稳定性和Hopf分支。通过数值模拟来解释数学结论,并且还通过数值模拟研究了易感T细胞的出生率和非裂解成分对正平衡平衡态稳定性的影响。

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