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An adaptive wavelet differential neural networks based identifier and its stability analysis

机译:基于自适应小波差分神经网络的识别器及其稳定性分析

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In this paper, identification problem of a general class of nonlinear dynamic systems is fully considered using adaptive wavelet differential neural networks. In these networks, the activation functions are described by wavelets where parameters are tuned adaptively. The stability analysis of such identifiers is performed by means of Lyapunov analysis. Asymptotic convergence of the error and boundedness of the parameters are proven. To validate the approach, the neuro-identifier is applied to both the Van der pole oscillator and the twin-tanks plant. The simulation results show that the proposed neuro-identifier outperforms the sigmoid based differential neural network identifier.
机译:本文利用自适应小波微分神经网络充分考虑了一般非线性动力学系统的辨识问题。在这些网络中,激活函数由小波描述,其中参数被自适应地调整。此类标识符的稳定性分析通过Lyapunov分析进行。证明了误差的渐近收敛性和参数的有界性。为了验证该方法,将神经识别器应用于范德勒振荡器和双缸设备。仿真结果表明,所提出的神经识别器优于基于S形的差分神经网络识别器。

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