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Stability of discrete-time latent pathogen dynamics model with delay and cellular infection

机译:具有延迟和细胞感染的离散时间潜在潜能动力学模型的稳定性

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This paper studies the global stability of pathogen dynamics model with pathogen-to-cell and cell-to-cell transmissions. We consider three types of time delays and two types of infected cells, latent and active. The model is given by a system of nonlinear delay differential equations which is discretized by utilizing nonstandard finite difference scheme. Positivity and boundedness properties of the solutions are proven. Global stability of the equilibria is established by constructing Lyapunov functions and applying LaSalle's invariance principle.
机译:本文研究了病原体动力学模型与病原体到细胞和细胞对细胞传输的全局稳定性。 我们考虑三种类型的时间延迟和两种类型的感染细胞,潜在和活跃。 该模型由非线性延迟微分方程的系统给出,该系统通过利用非标准有限差分方案来离散化。 证明了溶液的阳性和有界性质。 通过构建Lyapunov功能并应用Lasalle的不变原理来建立均衡的全球稳定性。

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