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Uniform Boundedness of Feedback Error Learning for a Class of Stochastic Nonlinear Systems

机译:一类随机非线性系统反馈误差学习的一致有界性

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In this paper we analyze stochastic stability and boundedness of the neurophysiologically inspired feedback error learning (FEL) paradigm, a control algorithm that uses an inverse model of the plant to maximize tracking performance under uncertain conditions. FEL is analyzed in the framework of an adaptive state feedback controller. An inverse model of the plant is adaptively learned by a neural network based on basis functions, while the output of the feedback controller is used as the training signal. The nonlinear plant under consideration is described as a multidimensional SISO stochastic differential equation. The tracking error was shown to be uniformly bounded in the case where the variance of the noise on the parameter update rule was constant and the variance of the noise on the state variables was a function of the tracking error. When the system was allowed to have only noise on the states variables, with variance linear to the tracking error, then FEL was shown to be stochastically stable
机译:在本文中,我们分析了神经生理学启发式反馈错误学习(FEL)范例的随机稳定性和有界性,该范例是一种控制算法,使用植物的逆模型来最大化不确定条件下的跟踪性能。在自适应状态反馈控制器的框架内对FEL进行了分析。通过基于基函数的神经网络自适应地学习植物的逆模型,同时将反馈控制器的输出用作训练信号。所考虑的非线性工厂被描述为多维SISO随机微分方程。在参数更新规则上的噪声方差恒定且状态变量的噪声方差是跟踪误差的函数的情况下,跟踪误差被证明是均匀有界的。当系统只允许状态变量具有噪声,且方差与跟踪误差成线性关系时,则表明FEL是随机稳定的

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