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Qualitative properties and hopf bifurcation in haematopoietic disease model with chemotherapy

机译:化学疗法造血系统疾病模型的定性性质和霍夫分支

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In this paper, we consider a model describing the dynamics of Hematopoietic Stem Cells (HSC) disease with chemotherapy. The model is given by a system of three ordinary differential equations with discrete delay. Its dynamics are studied in term of local stability of the possible steady states for the case without drug intervention term. We prove the existence of periodic oscillations for each case when the delay passes trough a critical values. In the end, we illustrate our results by some numerical simulations.
机译:在本文中,我们考虑了一个模型,该模型描述了化学疗法造血干细胞(HSC)疾病的动态。该模型由具有离散延迟的三个常微分方程组组成。在没有药物干预项的情况下,根据可能的稳态的局部稳定性来研究其动力学。当延迟超过临界值时,我们证明了每种情况下周期振荡的存在。最后,我们通过一些数值模拟说明了我们的结果。

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