Sliding-mode-based chaos suppression of coronary artery systems

Hui Ding, D. Qian, Sukgyu Lee, Linlin Zhu
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Abstract

Since coronary artery disease is the leading global cause of mortality and morbidity, this paper investigates the chaos suppression of coronary artery systems. The motivation of the paper is to discuss and analyze coronary artery disease in the field of dynamics. Firstly, the mathematic model of coronary artery systems is formulated and the properties of this model are illustrated by bifurcation diagram, information entropy analysis, phase plane trajectory, and Poincaré section. With regard to the uncertainties of coronary artery systems, the disturbance observer technique is adopted. Meanwhile, the smooth second-order sliding mode controller is designed to suppress the chaos phenomenon. In light of the combination of the controller and observer, the stability of such a closed-loop system is proven in the sense of Lyapunov. Finally, some numerical simulations demonstrate the feasibility and validity of such design.
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基于滑模的冠状动脉系统混沌抑制
由于冠状动脉疾病是全球死亡率和发病率的主要原因,本文研究了冠状动脉系统的混沌抑制。本文的动机是在动力学领域对冠状动脉疾病进行讨论和分析。首先,建立了冠状动脉系统的数学模型,并通过分岔图、信息熵分析、相平面轨迹和庞卡罗剖面等方法说明了该模型的性质。针对冠状动脉系统的不确定性,采用了扰动观测器技术。同时,设计了光滑二阶滑模控制器来抑制混沌现象。通过控制器与观测器的结合,证明了该闭环系统在李亚普诺夫意义上的稳定性。最后通过数值仿真验证了该设计的可行性和有效性。
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