一类心脏搏动模型的动力学性质
Dynamic properties of a class of cardiac pulsation models
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摘要: 研究了一类心脏搏动模型的动力学性质。具体讨论了其对称点的Hopf分支与混沌的通道问题,得到了对称孤立周期解存在并与隐藏拟周期解共存的结论。然后对理论结果进行了数值分析并讨论了对应生理医学上的意义。Abstract: The dynamic properties of a class of cardiac pulsation model is studied. The Hopf bifurcations of its symmetric points and the channel problem of chaos are discussed. The coexistence of two symmetrical isolated periodic solutions and their hidden quasi-periodic solution is discovered. The theoretical results are analyzed numerically, and the corresponding physiological and medical significance is discussed.
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