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Echo State Wavelet-sigmoid Networks and Their Application to Nonlinear System Identification

机译:回波状态小波-S形网络及其在非线性系统辨识中的应用

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摘要

Wavelet theory has become popular in modelingecho state network. One of the most promising directions isusage of the wavelets as membership activation functions of itsreservoir. However, only Symlets wavelet seems to be suitablefor hybrid wavelet-sigmoid activation functions. To enhance asystematic study of the field, we concentrate on developingmore wavelets towards the typical ESN representation, and ask:What are the more outstanding wavelets of reservoir structurefor obtaining competitive models and what is the memorycapacity of such reservoirs for obtaining competitive models? Inthe paper, three echo state wavelet-sigmoid networks (ESWNs)are proposed, considering Shannon wavelet, frequency B-splinewavelet and impulse response wavelet, respectively. The corresponding wavelet functions are instead of sigmoid one in partto construct wavelet-sigmoid reservoirs. On three widely usedsystem nonlinear approximation tasks of different origin andcharacteristics, as well as by conducting a theoretical analysiswe show that the proposed ESWNs are superior to the popularecho state network with build-in Symlets wavelet.
机译:小波理论已在回声状态网络建模中流行。小波作为其储层的隶属度激活函数是最有前途的方向之一。但是,只有Symlets小波似乎适合混合小波-S型混合函数。为了加强对该领域的系统研究,我们集中精力开发更多的小波以实现典型的ESN表示,并问:获得竞争模型的储层结构最杰出的小波是什么?此类储层获得竞争模型的存储能力是多少?本文提出了三种回波状态小波-S形网络(ESWNs),分别考虑了香农小波,频率B样条小波和脉冲响应小波。相应的小波函数部分代替了乙状结肠,从而构造了小波-乙状结肠储层。通过对三种不同来源和特性的,广泛使用的系统非线性逼近任务进行理论分析,结果表明,所提出的ESWN优于内置Symlets小波的流行状态网络。

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