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Multi-objective optimal control for a class of unknown nonlinear systems based on finite-approximation-error ADP algorithm

机译:基于有限逼近误差ADP算法的一类未知非线性系统的多目标最优控制

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摘要

In this paper, an optimal control method for a class of unknown discrete-time nonlinear systems with general multi-objective performance indices is proposed. In the design of the optimal controller, only available input-output data are required instead of known system dynamics, and the data-based identifier is established with stability proof. By the weighted sum technology, the multi-objective optimal control problem is transformed into the single objective optimization. To obtain the solution of the HJB equation, the novel finite-approximation-error adaptive dynamic programming (ADP) algorithm is presented with convergence proof. The detailed theoretic analyses for the relationship of the approximation accuracy and the algorithm convergence are given. It is shown that, as convergence conditions are satisfied, the iterative performance index functions can converge to a finite neighborhood of the greatest lower bound of all performance index functions. Neural networks are used to approximate the performance index function and compute the optimal control policy, respectively, for facilitating the implementation of the iterative ADP algorithm. Finally, two simulation examples are given to illustrate the performance of the proposed method.
机译:提出了一种具有一般多目标性能指标的未知离散非线性系统的最优控制方法。在最佳控制器的设计中,仅需要可用的输入-输出数据,而不是已知的系统动力学,并且基于数据的标识符具有稳定性证明。通过加权和技术,将多目标最优控制问题转化为单目标优化。为了获得HJB方程的解,提出了一种新的有限收敛误差自适应动态规划算法。给出了近似精度与算法收敛性之间关系的详细理论分析。结果表明,当满足收敛条件时,迭代性能指标函数可以收敛到所有性能指标函数的最大下限的有限邻域。神经网络分别用于近似性能指标函数和计算最佳控制策略,以促进迭代ADP算法的实现。最后,给出了两个仿真实例来说明该方法的性能。

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