Block-wise recursive APES aided with frequency-squeezing postprocessing and the application in online analysis of vibration monitoring signals

•A block-wise recursive APES is proposed for online analysis of nonstationary signal.•A postprocessing method to compact time frequency representation is developed.•Higher frequency resolution and smaller analytical time-lag are achieved.•Positive results are obtained with numerical and realistic da...

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Veröffentlicht in:Mechanical systems and signal processing 2022-01, Vol.162, p.108063, Article 108063
Hauptverfasser: Yu, Xuewen, Dan, Danhui
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description •A block-wise recursive APES is proposed for online analysis of nonstationary signal.•A postprocessing method to compact time frequency representation is developed.•Higher frequency resolution and smaller analytical time-lag are achieved.•Positive results are obtained with numerical and realistic data. The amplitude and phase estimation of a sinusoid (APES) method, receiving superior results to conventional Fourier transform (FT) featured as narrower spectral peaks and lower side-lobe levels, has been widely applied in the fields of medical imaging, remote sensing, synthetic aperture radar, etc. Both FT and APES suppose the signal collected is stationary. When handing with non-stationary signals, we have to resort to the adaptive extension of FT, i.e., the short time Fourier transform (STFT). Likewise, we also need to extend APES to adapt to changing signal spectrum while maintaining the advantage of high-resolution. To this end, this paper proposes a block-wise recursive APES (BRAPES) method for online spectral estimation of time-varying signals, in which the size of the updating block is adjustable to accommodate the real-time requirement of online computing. Additionally, inspired by recent developments in reassignment method (RM) and synchrosqueezing transform (SST) against the Heisenberg uncertainty principle, we construct a frequency-squeezing postprocessing (FSP) technique aiming at improving the concentration of time–frequency (TF) representation by BRAPES, which essence is to move the spectral lines towards the nearest natural frequency rather than changing the amplitude. The numerical examples demonstrate that the proposed approach, BRAPES aided with FSP (BRAPES-FSP), not only has high accuracy in processing nonstationary signals, but also can adopt a much shorter data sequence for analysis than Fourier class methods, which greatly guarantee the real-time performance of computation in online environment. Furthermore, we employ BRAPES-FSP to process the acceleration responses of cables of a real cable-stayed bridge and a experimental cable in workshop, proving its capability and potential of dealing with vibration monitoring signals in such fields as structural health monitoring.
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The amplitude and phase estimation of a sinusoid (APES) method, receiving superior results to conventional Fourier transform (FT) featured as narrower spectral peaks and lower side-lobe levels, has been widely applied in the fields of medical imaging, remote sensing, synthetic aperture radar, etc. Both FT and APES suppose the signal collected is stationary. When handing with non-stationary signals, we have to resort to the adaptive extension of FT, i.e., the short time Fourier transform (STFT). Likewise, we also need to extend APES to adapt to changing signal spectrum while maintaining the advantage of high-resolution. To this end, this paper proposes a block-wise recursive APES (BRAPES) method for online spectral estimation of time-varying signals, in which the size of the updating block is adjustable to accommodate the real-time requirement of online computing. Additionally, inspired by recent developments in reassignment method (RM) and synchrosqueezing transform (SST) against the Heisenberg uncertainty principle, we construct a frequency-squeezing postprocessing (FSP) technique aiming at improving the concentration of time–frequency (TF) representation by BRAPES, which essence is to move the spectral lines towards the nearest natural frequency rather than changing the amplitude. The numerical examples demonstrate that the proposed approach, BRAPES aided with FSP (BRAPES-FSP), not only has high accuracy in processing nonstationary signals, but also can adopt a much shorter data sequence for analysis than Fourier class methods, which greatly guarantee the real-time performance of computation in online environment. 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Additionally, inspired by recent developments in reassignment method (RM) and synchrosqueezing transform (SST) against the Heisenberg uncertainty principle, we construct a frequency-squeezing postprocessing (FSP) technique aiming at improving the concentration of time–frequency (TF) representation by BRAPES, which essence is to move the spectral lines towards the nearest natural frequency rather than changing the amplitude. The numerical examples demonstrate that the proposed approach, BRAPES aided with FSP (BRAPES-FSP), not only has high accuracy in processing nonstationary signals, but also can adopt a much shorter data sequence for analysis than Fourier class methods, which greatly guarantee the real-time performance of computation in online environment. 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Dan, Danhui</author></sort><facets><frbrtype>5</frbrtype><frbrgroupid>cdi_FETCH-LOGICAL-c261t-ba6f75253786a2e08a230ff6fe1bf3bce2af58efb84b36aa02fc5f586342842b3</frbrgroupid><rsrctype>articles</rsrctype><prefilter>articles</prefilter><language>eng</language><creationdate>2022</creationdate><topic>Amplitudes</topic><topic>Block-wise recursive APES</topic><topic>Cable-stayed bridges</topic><topic>Cables</topic><topic>Compressing</topic><topic>Fourier transforms</topic><topic>Frequency-squeezing postprocessing</topic><topic>Line spectra</topic><topic>Linear time-frequency analysis</topic><topic>Medical imaging</topic><topic>Online spectral estimation</topic><topic>Real time</topic><topic>Remote sensing</topic><topic>Resonant frequencies</topic><topic>Signal monitoring</topic><topic>Signal processing</topic><topic>Structural health monitoring</topic><topic>Synthetic aperture radar</topic><topic>Uncertainty principles</topic><topic>Vibration analysis</topic><topic>Vibration monitoring</topic><topic>Vibration monitoring signals</topic><toplevel>peer_reviewed</toplevel><toplevel>online_resources</toplevel><creatorcontrib>Yu, Xuewen</creatorcontrib><creatorcontrib>Dan, Danhui</creatorcontrib><collection>CrossRef</collection><collection>Computer and Information Systems Abstracts</collection><collection>Electronics &amp; Communications Abstracts</collection><collection>Technology Research Database</collection><collection>ProQuest Computer Science Collection</collection><collection>Advanced Technologies Database with Aerospace</collection><collection>Computer and Information Systems Abstracts – Academic</collection><collection>Computer and Information Systems Abstracts Professional</collection><jtitle>Mechanical systems and signal processing</jtitle></facets><delivery><delcategory>Remote Search Resource</delcategory><fulltext>fulltext</fulltext></delivery><addata><au>Yu, Xuewen</au><au>Dan, Danhui</au><format>journal</format><genre>article</genre><ristype>JOUR</ristype><atitle>Block-wise recursive APES aided with frequency-squeezing postprocessing and the application in online analysis of vibration monitoring signals</atitle><jtitle>Mechanical systems and signal processing</jtitle><date>2022-01-01</date><risdate>2022</risdate><volume>162</volume><spage>108063</spage><pages>108063-</pages><artnum>108063</artnum><issn>0888-3270</issn><eissn>1096-1216</eissn><abstract>•A block-wise recursive APES is proposed for online analysis of nonstationary signal.•A postprocessing method to compact time frequency representation is developed.•Higher frequency resolution and smaller analytical time-lag are achieved.•Positive results are obtained with numerical and realistic data. The amplitude and phase estimation of a sinusoid (APES) method, receiving superior results to conventional Fourier transform (FT) featured as narrower spectral peaks and lower side-lobe levels, has been widely applied in the fields of medical imaging, remote sensing, synthetic aperture radar, etc. Both FT and APES suppose the signal collected is stationary. When handing with non-stationary signals, we have to resort to the adaptive extension of FT, i.e., the short time Fourier transform (STFT). Likewise, we also need to extend APES to adapt to changing signal spectrum while maintaining the advantage of high-resolution. To this end, this paper proposes a block-wise recursive APES (BRAPES) method for online spectral estimation of time-varying signals, in which the size of the updating block is adjustable to accommodate the real-time requirement of online computing. Additionally, inspired by recent developments in reassignment method (RM) and synchrosqueezing transform (SST) against the Heisenberg uncertainty principle, we construct a frequency-squeezing postprocessing (FSP) technique aiming at improving the concentration of time–frequency (TF) representation by BRAPES, which essence is to move the spectral lines towards the nearest natural frequency rather than changing the amplitude. The numerical examples demonstrate that the proposed approach, BRAPES aided with FSP (BRAPES-FSP), not only has high accuracy in processing nonstationary signals, but also can adopt a much shorter data sequence for analysis than Fourier class methods, which greatly guarantee the real-time performance of computation in online environment. 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subjects Amplitudes
Block-wise recursive APES
Cable-stayed bridges
Cables
Compressing
Fourier transforms
Frequency-squeezing postprocessing
Line spectra
Linear time-frequency analysis
Medical imaging
Online spectral estimation
Real time
Remote sensing
Resonant frequencies
Signal monitoring
Signal processing
Structural health monitoring
Synthetic aperture radar
Uncertainty principles
Vibration analysis
Vibration monitoring
Vibration monitoring signals
title Block-wise recursive APES aided with frequency-squeezing postprocessing and the application in online analysis of vibration monitoring signals
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