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On resilient strategy design of multi-tasking optimal control for state-saturated systems with nonlinear disturbances: The time-varying case

机译:关于非线性扰动状态饱和系统多任务最优控制的弹性策略设计:时变壳

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This paper is concerned with the resilient strategy design of the multi-tasking optimal control problem for a class of time-varying state-saturated systems. The system under investigation is subject to nonlinear disturbances and state saturations. In the context of noncooperative game, the resilient strategies are designed which can tolerate gain perturbations/variations resulting possibly from computational or implementation errors. First, an upper bound is derived on the individual cost function of each controller. Then, such an upper bound is minimized unilaterally via iteratively solving a convex optimization problem and, subsequently, the resilient control strategies are obtained in terms of the solutions to certain coupled backward Riccati-like recursions. Furthermore, the explicit expression for the derived upper bound is provided over the infinite horizon. Finally, a numerical example is exploited to demonstrate the validity of the proposed methodology. (C) 2019 Elsevier Ltd. All rights reserved.
机译:本文涉及对一类时变状态饱和系统的多任务最优控制问题的弹性策略设计。正在调查的系统受非线性干扰和状态饱和度。在非支持游戏的背景下,设计了弹性策略,其可以容忍可能来自计算或实现错误的增益扰动/变化。首先,导出每个控制器的各个成本函数的上限。然后,通过迭代地解决凸优化问题,并且随后,在溶液对某些耦合的后向Riccati样递归的方面获得弹性控制策略来最小化这样的上界。此外,在无限地平线上提供衍生的上限的显式表达式。最后,利用数值示例来证明所提出的方法的有效性。 (c)2019年elestvier有限公司保留所有权利。

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