基于快速傅立叶变换的自适应网络模糊推理系统在波形分析和分类中的应用

Adisorn Kamlungpetch, Prajuab Inrawong, Wutthichai Sa-nga-ngam
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引用次数: 1

摘要

本研究应用ANFIS的原理和理论对电信号波形进行分析和分类。对训练和测试网络的输入数据进行快速傅里叶变换处理。网络有三个输入变量和一个输出。从实验中确定第一层的节点数,以获得分析信号的最优均方误差,采用了ANFIS学习、训练函数genfis1和学习函数Hybrid。实验结果发现,由3个模型组成的最佳模型的节点数分别为3-(6 6 6)-1、3-(7 7 7)-1和3-(4 5 6)-1个输入节点、隐藏节点和输出节点。输出层的传递函数为线性函数。训练过程的最优MSE分别为6.62 -09、3.32 -09和3.020 -08。试验的MSE分别为7.19E-09、3.21E-09和2.46E-08。这提供了测试过程中效率指数的最佳百分比。结果表明,该方法可用于信号模式识别,对信号的好坏进行分析和分类。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Application of adaptive network-based fuzzy inference system with fast Fourier transform for waveform analysis and classification
This research presents electrical signal waveforms analysis and classification by applying the principle and theory of ANFIS. The input data for training and testing the network were processed by using Fast Fourier Transform. There are three input variables and one output for the network. From the experiment to determine the number of nodes in the 1st layer in order to obtain the optimal Mean Square Errors for analyze signal, the ANFIS learning, training function, genfis1 and learning function, Hybrid were used. The experimental result found that the best model consisted of the number of nodes to 3 models are 3-(6 6 6)-1, 3-(7 7 7)-1 and 3-(4 5 6)-1 input nodes, hidden nodes and output node, respectively. The transfer functions for output layer were linear function. The optimal MSE of training process were 6.62E-09, 3.32E-09 and 3.02E-08. The MSE of the test were 7.19E-09, 3.21E-09 and 2.46E-08, respectively. This provides the optimal percentage of Efficiency Index in the testing process. It showed that the proposed ANFIS can be used in signal pattern recognition in order to analyze and classify between good and bad signals.
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