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基于正输入观测器的 1 型糖尿病患者血糖调节控制器设计:一种反推方法。

Positive input observer-based controller design for blood glucose regulation for type 1 diabetic patients: A backstepping approach.

机构信息

Mechanical Engineering Department, Fasa University, Fasa, Iran.

出版信息

IET Syst Biol. 2022 Sep;16(5):157-172. doi: 10.1049/syb2.12049. Epub 2022 Aug 17.

DOI:10.1049/syb2.12049
PMID:35975823
原文链接:https://pmc.ncbi.nlm.nih.gov/articles/PMC9469794/
Abstract

In practice, there are many physical systems that can have only positive inputs, such as physiological systems. Most conventional control methods cannot ensure that the main system input is positive. A positive input observer-based controller is designed for an intravenous glucose tolerance test model of type 1 diabetes mellitus (T1DM). The backstepping (BS) approach is employed to design the feedback controller for artificial pancreas (AP) systems, based on the Extended Bergman's Minimal Model (EBMM). The EBMM represents the T1DM in terms of the blood glucose concentration (BGC), insulin concentration, and plasma level and the disturbance of insulin during medication due to either meal intake or burning sugar by doing some physical exercise. The insulin concentration and plasma level are estimated using observers, and these estimations are applied as feedback to the controller. The asymptotic stability of the observer-based controller is proved using the Lyapunov theorem. Moreover, it is proved that the system is bounded input-bounded output (BIBO) stable in the presence of uncertainties generated by uncertain parameters and external disturbance. For realistic situations, we consider only the BGC to be available for measurement and additionally inter-and intra-patient variability of system parameters is considered.

摘要

实际上,有许多物理系统只能有正输入,例如生理系统。大多数传统的控制方法不能保证主要系统输入为正。针对 1 型糖尿病(T1DM)的静脉葡萄糖耐量试验模型,设计了基于正输入观测器的控制器。基于扩展 Bergman 的最小模型(EBMM),采用反推(BS)方法为人工胰腺(AP)系统设计反馈控制器。EBMM 以血糖浓度(BGC)、胰岛素浓度和血浆水平以及药物治疗期间由于进食或进行某些体育锻炼而导致的胰岛素波动来表示 T1DM。使用观测器估计胰岛素浓度和血浆水平,并将这些估计作为反馈应用于控制器。使用 Lyapunov 定理证明了基于观测器的控制器的渐近稳定性。此外,还证明了在存在由不确定参数和外部干扰引起的不确定性的情况下,系统在有界输入-有界输出(BIBO)稳定。对于实际情况,我们仅考虑 BGC 可用于测量,并且还考虑了系统参数的个体间和个体内可变性。

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