Abstract
It has been amply demonstrated in the literature that it is not possible to measure acoustic decays without significant errors for low BT values (narrow filters and or low reverberation times). Recently, it has been shown how the main source of distortion in the time envelope of the acoustic decay is the frequency dependent group delay of the common implementations of the 1/3 and 1/1 octave filters. Some authors report good results using wavelet filter banks as an alternative to the usual filters. In this paper, a critical review of the performance of wavelet filter banks is undertaken. A filter bank using the continuous wavelet transform (CTW) has been implemented using a Morlet mother function. Although in general, the wavelet filter bank performs better than the usual filters, the influence of decaying modes outside the filter bandwidth on the measurements has been detected, leading to a biased estimation of the reverberation time in the frequency band of interest.
Original language | English |
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Title of host publication | Proceedings of the Inter-noise 2016 |
Editors | Wolfgang Kropp |
Publisher | German Acoustical Society (DEGA) |
Publication date | 2016 |
Pages | 1088-1096 |
ISBN (Electronic) | 978-3-939296-11-9 |
Publication status | Published - 2016 |
Event | 45th International Congress and Exposition on Noise Control Engineering - Hamburg, Germany Duration: 21 Aug 2016 → 24 Aug 2016 Conference number: 45 http://www.internoise2016.org/ |
Conference
Conference | 45th International Congress and Exposition on Noise Control Engineering |
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Number | 45 |
Country/Territory | Germany |
City | Hamburg |
Period | 21/08/2016 → 24/08/2016 |
Internet address |
Keywords
- Acoustics and Ultrasonics
- Acoustic decay
- Continous wavelet transform
- Reverberation time
- Wavelets
- Acoustic noise
- Acoustic variables control
- Architectural acoustics
- Bandpass filters
- Filter banks
- Frequency bands
- Frequency estimation
- Reverberation
- Wavelet transforms
- Acoustic decays
- Biased estimation
- Continous wavelet transforms
- Continuous Wavelet Transform
- Frequency dependent
- Wavelet filter banks
- Group delay