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Direct adaptive regulation and robustness analysis for systems in Brunovsky form using a new Neuro-Fuzzy method

机译:使用新的Neuro-Fuzzy方法对Brunovsky形式的系统进行直接自适应调节和鲁棒性分析

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The direct adaptive regulation of unknown nonlinear dynamical systems in Brunovsky form with modeling error effects, is considered in this paper. The method is based on a new Neuro-Fuzzy Dynamical System definition, which uses the concept of Fuzzy Adaptive Systems (FAS) operating in conjunction with High Order Neural Network Functions (HONNFs). Since the plant is considered unknown, we propose its approximation by a special form of a Brunovsky type fuzzy dynamical system (FDS) assuming also the existence of disturbance expressed as modeling error terms depending on both input and system states. The development is combined with a sensitivity analysis of the closed loop in the presence of modeling imperfections and provides a comprehensive and rigorous analysis of the stability properties of the closed loop system. Simulations illustrate the potency of the method and its applicability is tested on the well known benchmark “Inverted Pendulum”, where it is shown that our approach is superior to the case of simple Recurrent High Order Neural Networks (RHONNs).
机译:本文考虑了具有建模误差效应的布鲁诺夫斯基形式的未知非线性动力系统的直接自适应调节。该方法基于新的神经模糊动态系统定义,该定义使用模糊自适应系统(FAS)与高阶神经网络功能(HONNF)结合运行的概念。由于工厂被认为是未知的,因此我们建议通过特殊形式的Brunovsky型模糊动态系统(FDS)对其进行近似,假设还存在表示为建模误差项的扰动,该扰动取决于输入和系统状态。该开发与存在建模缺陷的闭环敏感性分析相结合,可对闭环系统的稳定性进行全面而严格的分析。仿真说明了该方法的有效性,并在众所周知的基准“倒立摆”上测试了该方法的适用性,结果表明我们的方法优于简单的递归高阶神经网络(RHONN)的情况。

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