一种用于非线性系统辨识与控制的正交ARX网络

S. Beyhan, M. Alci
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引用次数: 4

摘要

本文提出了一种新的正交神经网络(ONN),并将其应用于非线性离散系统的在线辨识与控制。该网络采用输入和输出具有外生项(ARX)的自回归设计,它们的正交项采用切比雪夫多项式。该网络是一个单层神经网络,计算效率高,参数数量少。利用李雅普诺夫稳定保证学习率,实现了网络在稳定意义上的识别。因此,学习率取决于系统的当前知识,而不是使用恒定的学习率。这个学习率提供了良好的在线优化。在仿真研究中,对一个基准非线性系统进行了辨识,并对结果进行了比较。然后,通过模型参考控制对非线性函数系统进行辨识和控制。结果表明,该模型具有良好的识别和控制学习能力。
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An orthogonal ARX network for identification and control of nonlinear systems
This paper presents a new orthogonal neural network (ONN) which is utilized successively for online identification and control of nonlinear discrete-time systems. The proposed network is designed with auto regressive with exogenous (ARX) terms of inputs and outputs, and their orthogonal terms by Chebyshev polynomials. The network is a single layer neural network and computationally efficient with less number of parameters. The identification by the network is performed in stable sense by using Lyapunov stability guaranteed learning rate. Hence, the learning rate depends on the current knowledge of the system instead of using constant learning rate. This learning rate provides fine online optimization. In simulation study, one benchmark nonlinear system is identified and results are compared. Then, one nonlinear functioned system is identified and controlled by model reference control. From results, it is seen that the proposed model has good learning capability for identification and control.
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