The wavelet scalogram has been widely used for vibration signal analysis, but it has low frequency concentration at small scales and low time concentration at large scales owing to the limitation of Heisenberg}Gabor inequality. In addition, misleading interference terms would appear in the scalogram
WAVELET BASED COMPRESSION AND FEATURE SELECTION FOR VIBRATION ANALYSIS
β Scribed by W.J. Staszewski
- Publisher
- Elsevier Science
- Year
- 1998
- Tongue
- English
- Weight
- 354 KB
- Volume
- 211
- Category
- Article
- ISSN
- 0022-460X
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β¦ Synopsis
This paper is concerned with wavelet based linear transformations for data compression and feature selection in vibration analysis. Recent developments in wavelet data compression are summarized. A discussion of various types of data including periodic, continuous non-stationary and transient non-stationary signals, are used to show practical aspects of wavelet compression. The analysis employs smooth wavelets and compactly supported wavelets. It has been shown that compression in vibration analysis can be used not only for effective storage and transmission of the data but also for feature selection. A number of different approaches have been presented to show coefficient selection procedures. This includes procedures based on truncated wavelet coefficients according to their amplitude, position and frequency location and a data compression technique based on optimal wavelet coefficients.
7 1998 Academic Press Limited * Strictly speaking a set is either compact or not. Therefore a function cannot be more or less compactly supported than another. However, if one has a measure, as in this case on L 2 (R), one can compare the sizes of the compact supports and introduce an order relation.
π SIMILAR VOLUMES
The vibration signals of a machine always carry the dynamic information of the machine. These signals are very useful for the feature extraction and fault diagnosis. However, in many cases, because these signals have very low signal-to-noise ratio (SNR), to extract feature components becomes di$cult
## Abstract The iterative impedance matrix compression (IMC) method iteratively constructs and solves a reduced version of the method of moments (MoM) impedance matrix based on analysis of the error in fulfilling the original matrix equation. Hence, it is possible that some of the selected basis fu