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A Computable Plant-Optimizer Region of Attraction Estimate for Time-distributed Linear Model Predictive Control

机译:用于时间分布式线性模型预测控制的可计算厂优化区的吸引力估计

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Time-distributed optimization is a suboptimal implementation strategy for reducing the computational effort required to implement Model Predictive Control (MPC). Time-distributed MPC (TDMPC) methods maintain a running estimate of the solution to an Optimal Control Problem and improve this estimate using a limited number of optimizer iterations during each sampling period. This paper studies closed-loop stability properties of a constrained linear system controlled using TDMPC. A sufficient bound on the number of iterations per sampling period required to enforce asymptotic stability is derived in closed-form with a computable region of attraction estimate in the plant-optimizer space. Conditions under which a user-provided optimizer initialization yields asymptotically stable trajectories are also established. The results of numerical experiments are reported to illustrate theoretical concepts and demonstrate the computation of the plant-optimizer region of attraction estimate.
机译:时间分布式优化是用于减少实施模型预测控制(MPC)所需的计算工作的次优的实现策略。 时间分布式MPC(TDMPC)方法将解决方案的运行估计维持到最佳控制问题,并使用每个采样周期期间使用有限数量的优化器迭代来改善该估计。 本文研究了使用TDMPC控制的受约束线性系统的闭环稳定性特性。 在强制实施渐近稳定性所需的每个采样期间的迭代次数的足够绑定以封闭形式导出,其中植物优化器空间中的可计算区域的可计算区域。 还建立了用户提供的优化器初始化产生渐近稳定轨迹的条件。 据报道,数值实验结果说明了理论概念,并展示了吸引估计的植物优化器区域的计算。

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