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An Inverse Neural Controller Based on the Applicability Domain of RBF Network Models

机译:基于RBF网络模型适用域的逆神经控制器

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摘要

This paper presents a novel methodology of generic nature for controlling nonlinear systems, using inverse radial basis function neural network models, which may combine diverse data originating from various sources. The algorithm starts by applying the particle swarm optimization-based non-symmetric variant of the fuzzy means (PSO-NSFM) algorithm so that an approximation of the inverse system dynamics is obtained. PSO-NSFM offers models of high accuracy combined with small network structures. Next, the applicability domain concept is suitably tailored and embedded into the proposed control structure in order to ensure that extrapolation is avoided in the controller predictions. Finally, an error correction term, estimating the error produced by the unmodeled dynamics and/or unmeasured external disturbances, is included to the control scheme to increase robustness. The resulting controller guarantees bounded input-bounded state (BIBS) stability for the closed loop system when the open loop system is BIBS stable. The proposed methodology is evaluated on two different control problems, namely, the control of an experimental armature-controlled direct current (DC) motor and the stabilization of a highly nonlinear simulated inverted pendulum. For each one of these problems, appropriate case studies are tested, in which a conventional neural controller employing inverse models and a PID controller are also applied. The results reveal the ability of the proposed control scheme to handle and manipulate diverse data through a data fusion approach and illustrate the superiority of the method in terms of faster and less oscillatory responses.
机译:本文提出了一种使用逆径向基函数神经网络模型来控制非线性系统的通用性质的新方法,该方法可以结合来自各种来源的各种数据。该算法首先应用基于粒子群优化的模糊均值(PSO-NSFM)算法的非对称变量,从而获得逆系统动力学的近似值。 PSO-NSFM提供了高精度模型和小型网络结构。接下来,适当地调整适用性域概念并将其嵌入建议的控制结构中,以确保在控制器预测中避免外推。最后,在控制方案中加入了一个误差校正项,用于估计由未建模的动力学和/或无法测量的外部干扰产生的误差,从而提高了鲁棒性。当开环系统是BIBS稳定的时,结果控制器将为闭环系统保证有界输入有界状态(BIBS)的稳定性。在两个不同的控制问题上评估了所提出的方法,即控制实验性电枢控制的直流(DC)电动机和高度非线性的模拟倒立摆的稳定性。对于这些问题中的每一个,都进行了适当的案例研究,其中还应用了采用逆模型的常规神经控制器和PID控制器。结果揭示了所提出的控制方案通过数据融合方法处理和操纵各种数据的能力,并说明了该方法在更快和更少振荡响应方面的优越性。

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