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首页> 外文期刊>Kybernetika >NEURAL NETWORK OPTIMAL CONTROL FOR NONLINEAR SYSTEM BASED ON ZERO-SUM DIFFERENTIAL GAME
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NEURAL NETWORK OPTIMAL CONTROL FOR NONLINEAR SYSTEM BASED ON ZERO-SUM DIFFERENTIAL GAME

机译:基于零和差分游戏的非线性系统的神经网络最优控制

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摘要

In this paper, for a class of the complex nonlinear system control problems, based on the two-person zero-sum game theory, combined with the idea of approximate dynamic programming(ADP), the constrained optimization control problem is solved for the nonlinear systems with unknown system functions and unknown time-varying disturbances. In order to obtain the approximate optimal solution of the zero-sum game, the multilayer neural network is used to fit the evaluation network, the execution network and the disturbance network of ADP respectively. The Lyapunov stability theory is used to prove the uniform convergence, and the system control output converges to the neighborhood of the target reference value. Finally, the simulation example verifies the effectiveness of the algorithm.
机译:在本文中,对于一类复杂的非线性系统控制问题,基于双人零和博弈论,结合近似动态编程(ADP)的想法,为非线性系统解决了约束的优化控制问题 具有未知的系统功能和未知的时变干扰。 为了获得零和游戏的近似最佳解决方案,使用多层神经网络分别适用于评估网络,执行网络和ADP的干扰网络。 Lyapunov稳定性理论用于证明统一的收敛性,并且系统控制输出会聚到目标参考值的邻域。 最后,仿真示例验证了算法的有效性。

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