环境干扰下免疫系统鲁棒模型匹配控制:模糊动态博弈方法

Chia-Hung Chang, Bor‐Sen Chen, Y. Chuang
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引用次数: 0

摘要

在不确定的初始状态和环境干扰(包括外源病原体的持续入侵)下,提出了一种鲁棒的免疫反应匹配控制模型,用于治疗增强以匹配规定的免疫反应。对于增强的免疫系统来说,所有可能的环境干扰和不确定的初始状态对期望免疫反应匹配的最坏影响是最小的,即设计一个鲁棒控制,从最小最大匹配的角度跟踪规定的免疫模型反应。这种极大极小匹配问题可以转化为等效的动态博弈问题。外源性病原体和环境干扰被认为是最大化(恶化)匹配误差的参与者,而治疗控制剂被认为是最小化匹配误差的另一个参与者。由于先天免疫系统是高度非线性的,用非线性动态对策方法直接求解鲁棒模型匹配控制问题并不容易。提出了一种模糊模型,通过平滑模糊隶属函数插值多个线性化免疫系统在不同的操作点上近似固有免疫系统。本文提出的模糊动态博弈方法利用线性矩阵不等式(LMI)技术,借助Matlab鲁棒控制工具箱,借助模糊逼近方法,可以很容易地解决免疫系统的极大极小匹配控制问题。最后,给出了一个计算机算例来说明设计过程,并验证了所提方法的效率和有效性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Robust model matching control of immune systems under environmental disturbances: Fuzzy dynamic game approach
A robust model matching control of immune response is proposed for therapeutic enhancement to match a prescribed immune response under uncertain initial states and environmental disturbances, including continuous intrusion of exogenous pathogens. The worst-case effect of all possible environmental disturbances and uncertain initial states on the matching for a desired immune response is minimized for the enhanced immune system, i.e. a robust control is designed to track a prescribed immune model response from the minimax matching perspective. This minimax matching problem could be transformed to an equivalent dynamic game problem. The exogenous pathogen and environmental disturbances are considered as a player to maximize (worsen) the matching error when the therapeutic control agents are considered as another player to minimize the matching error. Since the innate immune system is highly nonlinear, it is not easy to solve the robust model matching control problem by the nonlinear dynamic game method directly. A fuzzy model is proposed to interpolate several linearized immune systems at different operation points to approximate the innate immune system via smooth fuzzy membership functions. With the help of fuzzy approximation method, the minimax matching control problem of immune systems could be easily solved by the proposed fuzzy dynamic game method via the linear matrix inequality (LMI) technique with the help of robust control toolbox in Matlab. Finally, an in silico example is given to illustrate the design procedure and to confirm the efficiency and efficacy of the proposed method.
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