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Neural-network-based simple adaptive control of uncertain multi-input multi-output non-linear systems

机译:不确定多输入多输出非线性系统的基于神经网络的简单自适应控制

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An adaptive control scheme based on radial basis function (RBF) neural networks (NNs) has been developed in this study for a class of uncertain multi-input multi-output (MIMO) non-linear systems in blocktriangular forms via dynamic surface approach and `minimal learning parameters (MLP)¿ algorithm. In the algorithm, the RBF NNs are only used to deal with those unstructured system functions, whereas the unknown virtual control gain functions do not need to be estimated. Consequently, the potential controller singularity problem can be overcome. Two key advantages of our scheme are that (i) only one parameter needs to be updated online for each subsystem, and (ii) both problems of `dimension curse¿ and `explosion of complexity¿ are avoided. The computational burden has thus been greatly reduced. It is proved via Lyapunov stability theory that all signals in the interconnected closed-loop system are semi-globally uniformly ultimately bounded (SGUUB) and the tracking errors converge to a small neighbourhood around zero. Finally, the simulation results are presented to demonstrate the effectiveness of the proposed scheme.
机译:在这项研究中,通过动态表面方法和“三角”形式,针对一类不确定的多输入多输出(MIMO)非线性系统,开发了一种基于径向基函数(RBF)神经网络(NNs)的自适应控制方案。最小学习参数(MLP)-算法。在该算法中,RBF神经网络仅用于处理那些非结构化的系统函数,而无需估计未知的虚拟控制增益函数。因此,可以克服潜在的控制器奇异性问题。我们的方案的两个主要优点是(i)每个子系统只需在线更新一个参数,并且(ii)避免了“维数诅咒”和“复杂性爆炸”这两个问题。因此大大减少了计算负担。通过Lyapunov稳定性理论证明,互连闭环系统中的所有信号都是半全局一致的最终有界(SGUUB),并且跟踪误差收敛到零附近的小邻域。最后,仿真结果表明了该方案的有效性。

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