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Integrator resetting with guaranteed feasibility for an LMI-based robust model predictive control approach

机译:基于LMI的鲁棒模型预测控制方法的具有可行性的积分器重置

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Robust model predictive control (RMPC) formulations are aimed at ensuring stability and constraint satisfaction in the presence of model uncertainties. In this context, the use of linear matrix inequalities (LMI) has become a popular approach. The present work is concerned with the inclusion of integral action in an LMI-based RMPC formulation for the purpose of ensuring offset-free regulation. More specifically, this paper proposes a novel integrator resetting scheme aimed at improving the transient response of the closed-loop system. The resetting procedure is designed to retain the recursive feasibility and asymptotic stability properties of the RMPC formulation. For illustration, simulated examples involving a two-mass-spring system and a simplified helicopter model are presented. The results show that the proposed scheme provides an improvement of the transient response in terms of both overshoot and settling time.
机译:健壮的模型预测控制(RMPC)公式旨在确保模型不确定性存在时的稳定性和约束满意度。在这种情况下,使用线性矩阵不等式(LMI)已成为一种流行的方法。当前的工作涉及在基于LMI的RMPC公式中包含整体作用,以确保无偏移的监管。更具体地说,本文提出了一种新颖的积分器复位方案,旨在改善闭环系统的瞬态响应。重置程序旨在保留RMPC公式的递归可行性和渐近稳定性。为了说明,给出了包含两个质量弹簧系统和简化的直升机模型的模拟示例。结果表明,所提出的方案在过冲和建立时间方面都提供了瞬态响应的改进。

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