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Robust delay-dependent LPV synthesis for blood pressure control with real-time Bayesian parameter estimation

机译:具有实时贝叶斯参数估计的强大延迟依赖性LPV合成,用于血压控制

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Mean arterial blood pressure (MAP) dynamics estimation and its automated regulation could benefit the clinical resuscitation of patients in critical conditions. To address the variability and complexity of the MAP response of patients to vasoactive drug infusion, a parameter-varying model with a varying delay is considered to describe such dynamics. The estimation of the varying parameters and delay is performed via a Bayesian-based multiple-model square-root cubature Kalman filtering (MMSRCKF) approach. The estimation results substantiate the effectiveness of the utilized identification method using experimental data. Next, an automated drug delivery scheme to regulate the real-time MAP response of patients is developed via time-delay linear parameter-varying (LPV) control techniques. To this end, a gain-scheduled outputfeedback LPV controller is designed to track a desired reference MAP target and guarantee robustness against norm-bounded uncertainties and disturbances in terms of the closed-loop system induced L-2-norm. Parameter-dependent Lyapunov-Krasovskii functionals (LKFs) are used to derive sufficient conditions in the convex linear matrix inequality (LMI) constraint framework for the robust stabilization of LPV systems with arbitrarily varying delay. Finally, to evaluate the performance of the proposed MAP regulation approach, closed-loop simulations are conducted, and the results confirm the effectiveness of the proposed method against various simulated clinical scenarios.
机译:平均动脉血压(MAP)动力学估计及其自动化调节可以使患者在危重条件下的临床复苏受益。为了解决患者的地图响应的变异性和复杂性,以vasoactive药物输注,认为具有不同延迟的参数变化模型来描述这种动态。通过基于贝叶斯的多模型方形根搭配卡尔曼滤波(MMSRCKF)方法来执行不同参数和延迟的估计。估计结果证实了使用实验数据的利用鉴定方法的有效性。接下来,通过时滞线性参数改变(LPV)控制技术开发了一种调节患者实时地图响应的自动药物输送方案。为此,增益调度的输出再回收LPV控制器被设计为跟踪期望的参考图目标,并在闭环系统引起的L-2-NOM方面保证对规范的不确定性和干扰的鲁棒性。参数依赖于参数Lyapunov-Krasovskii功能(LKFS)用于导出凸线性矩阵不等式(LMI)约束框架中的充分条件,用于具有任意变化延迟的LPV系统的鲁棒稳定性。最后,为了评估所提出的地图调节方法的性能,进行了闭环模拟,结果证实了提出的方法对各种模拟临床情景的有效性。

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