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Adaptive optimal control for a class of continuous-time affine nonlinear systems with unknown internal dynamics

机译:一类内部动力学未知的连续时间仿射非线性系统的自适应最优控制

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This paper develops an online algorithm based on policy iteration for optimal control with infinite horizon cost for continuous-time nonlinear systems. In the present method, a discounted value function is employed, which is considered to be a more general case for optimal control problems. Meanwhile, without knowledge of the internal system dynamics, the algorithm can converge uniformly online to the optimal control, which is the solution of the modified Hamilton–Jacobi–Bellman equation. By means of two neural networks, the algorithm is able to find suitable approximations of both the optimal control and the optimal cost. The uniform convergence to the optimal control is shown, guaranteeing the stability of the nonlinear system. A simulation example is provided to illustrate the effectiveness and applicability of the present approach.
机译:本文开发了一种基于策略迭代的在线算法,用于连续时间非线性系统的无穷远期成本最优控制。在本方法中,采用折现值函数,这被认为是最优控制问题的更一般的情况。同时,在不了解内部系统动力学的情况下,该算法可以在线均匀地收敛到最优控制,这是修改后的Hamilton–Jacobi–Bellman方程的解。通过两个神经网络,该算法能够找到最佳控制和最佳成本的合适近似值。显示了最优控制的均匀收敛,从而保证了非线性系统的稳定性。提供了一个仿真示例来说明本方法的有效性和适用性。

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