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Nonlinear Control of Partially Unknown Systems Based on ReinforcementLearning and Polynomial Representation

机译:基于加固钻收和多项式表示的部分未知系统非线性控制

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In this study we consider the problem of designing a controller for partially unknown plant, instead of unknown plants. Partially unknown plants are assumed to be consisting of a class of polynomial systems and systems whose mathematical model is unknown. For polynomial systems we give a stabilizing controller and the domain of attraction(DOA) by means of Lyapunov function. In the unknown space a reinforcement learning controller is synthesized by SARSA(λ)method. Reward of the reinforcement learning is given by the Lyapunov function which is derived in the synthesis of stabilizing controller of the polynomial system. Since the reinforcement learning is carried out by the Lyapunov function, the reinforcement learning controller can be connected to the stabilizing controller of the polynomial plant on the DOA. To demonstrate the usefulness and validity of the proposed method, we apply the proposed control method to the Furuta pendulum.
机译:在这项研究中,我们考虑设计用于部分未知植物的控制器的问题,而不是未知的植物。假设部分未知的植物由一类多项式系统和系统组成,其数学模型未知。对于多项式系统,我们通过Lyapunov函数给出稳定控制器和吸引力域(DOA)。在未知的空间中,通过Sarsa(λ)方法合成增强学习控制器。钢筋学习的奖励由Lyapunov功能提供,该功能是在多项式系统的稳定控制器的合成中获得的。由于增强学习由Lyapunov功能进行,因此加强学习控制器可以连接到DOA上的多项式工厂的稳定控制器。为了证明所提出的方法的有用性和有效性,我们将提出的控制方法应用于呋喃饰。

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