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The Signals Analysis System Based on Fast Wavelet Transform
作者姓名:TANG Bao-ping  QIN Shu-ren  TAN Shan-wen
摘    要:The fast wavelet transform (FWT) algorithm in wavelet analysis was introduced in the paper. With quadrature mirror filters (QMF) associated with popular wavelet bases, the fast wavelet decomposition and reconstruction for signals were implemented. Combined with virtual instrument technique, the FWT analysis system for signals was successfully developed. The system can break up signal not only into approximations, which are the high-scale and low-frequency components of the signal, but also into details which are the low-scale and high-frequency components. Especially it can identify singularity signal, which contain some important message of equipment condition and fault, and refine signal from noisy signal, which is corrupted by noise.

关 键 词:fast  wavelet  transform  quadrature  mirror  filters  vibration  signals  decomposition  reconstructiol
修稿时间:2000/10/19 0:00:00

The Signals Analysis System Based on Fast Wavelet Transform
TANG Bao-ping,QIN Shu-ren,TAN Shan-wen.The Signals Analysis System Based on Fast Wavelet Transform[J].Storage & Process,2001(1):4-7.
Authors:TANG Bao-ping  QIN Shu-ren  TAN Shan-wen
Abstract:The fast wavelet transform (FWT) algorithm in wavelet analysis was introduced in the paper. With quadrature mirror filters (QMF) associated with popular wavelet bases, the fast wavelet decomposition and reconstruction for signals were implemented. Combined with virtual instrument technique, the FWT analysis system for signals was successfully developed. The system can break up signal not only into approximations, which are the high-scale and low-frequency components of the signal, but also into details which are the low-scale and high-frequency components. Especially it can identify singularity signal, which contain some important message of equipment condition and fault, and refine signal from noisy signal, which is corrupted by noise.
Keywords:fast wavelet transform  quadrature mirror filters  vibration signals  decomposition  reconstructiol
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