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Data-Based Self-Learning Optimal Control for Continuous-Time Unknown Nonlinear Systems With Disturbance

机译:基于数据的扰动连续未知非线性系统的自学习最优控制

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In this paper, a new data-based self-learning control scheme is developed to solve infinite horizon optimal control problems for continuous-time nonlinear systems. The developed optimal control scheme can be implement without knowing the mathematical model of the system. According to the input-output data of the nonlinear systems, a recurrent neural network (RNN) is employed to reconstruct the dynamics of the nonlinear system. According to the RNN model of the system, a new two-person zero-sum adaptive dynamic programming (ADP) algorithm is developed to obtain the optimal control, where the reconstruction error and the system disturbance are considered the control input of the system. Single-layer neural networks are used to construct the critic and action networks, which are presented to approximate the performance index function and the control law, respectively. Finally, simulation results will show the effectiveness of the developed data-based ADP methods.
机译:在本文中,开发了一种新的基于数据的自学习控制方案来解决连续时间非线性系统的无限地平线最佳控制问题。在不知道系统的数学模型的情况下,可以实现开发的最佳控制方案。根据非线性系统的输入 - 输出数据,采用经常性神经网络(RNN)来重建非线性系统的动态。根据该系统的RNN模型,开发了一种新的双人零和自适应动态编程(ADP)算法以获得最佳控制,其中重建误差和系统干扰被认为是系统的控制输入。单层神经网络用于构建批评批评和动作网络,其分别提出了近似性能指标函数和控制法。最后,仿真结果将显示出开发的基于数据的ADP方法的有效性。

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