Signal detection in underwater sound using wavelets

Journal article


Bailey, T., Sapatinas, T., Powell, K. and Krzanowski, W. 1998. Signal detection in underwater sound using wavelets. Journal of the American Statistical Association. 93 (441), pp. 73-83.
AuthorsBailey, T., Sapatinas, T., Powell, K. and Krzanowski, W.
Abstract

This article considers the use of wavelet methods in relation to a common signal processing problem, that of detecting transient features in sound recordings that contain interference or distortion. In this particular case, the data are various types of underwater sounds, and the objective is to detect intermittent departures (potential "signals") from the background sound environment in the data ("noise"), where the latter may itself be evolving and changing over time. We develop an adaptive model of the background interference, using recursive density estimation of the joint distribution of certain summary features of its wavelet decomposition. Observations considered to be outliers from this density estimate at any time are then flagged as potential "signals." The performance of our method is illustrated on artificial data, where a known "signal" is contaminated with simulated underwater "noise" using a range of different signal-to-noise ratios, and a "baseline" comparison is made with results obtained from a relatively unsophisticated, but commonly used, time-frequency approach. A similar comparison is then reported in relation to the more significant problem of detecting various types of dolphin sound in real conditions.

Year1998
JournalJournal of the American Statistical Association
Journal citation93 (441), pp. 73-83
PublisherAmerican Statistical Association
ISSN0162-1459
Official URLhttp://www.jstor.org/stable/2669604
Publication dates
Print1998
Publication process dates
Deposited10 Aug 2011
Output statusPublished
Permalink -

https://repository.canterbury.ac.uk/item/86699/signal-detection-in-underwater-sound-using-wavelets

  • 38
    total views
  • 0
    total downloads
  • 0
    views this month
  • 0
    downloads this month

Export as

Related outputs

Embedding sustainability and mapping graduate outcomes without doing much extra work
Woodman, J. and Powell, K. 2016. Embedding sustainability and mapping graduate outcomes without doing much extra work.
Multivariate analysis of underwater sounds
Powell, K. 1997. Multivariate analysis of underwater sounds. PhD Thesis University of Exeter Department of Mathematical Statistics and Operational Research
Mobile mentoring: the results of a TDA funded study into the use of PDAs to support mentors
Powell, K. 2006. Mobile mentoring: the results of a TDA funded study into the use of PDAs to support mentors.
Using Jenny’s Story: e-safety in Initial Teacher Education
Powell, K., Woollard, J., Russell, T. and Wickens, C. 2008. Using Jenny’s Story: e-safety in Initial Teacher Education.
The ICT Curriculum Review – towards an ITTE response
Powell, K. 2009. The ICT Curriculum Review – towards an ITTE response. ITTE Summer Conference. University of Exeter
The future of ITTE: how can we support members in a time of uncertainty?
Powell, K. 2011. The future of ITTE: how can we support members in a time of uncertainty? ITTE Summer Conference. University of Keele
Your professional development
Powell, K. and Younie, S. 2008. Your professional development. in: Younie, S., Capel, S. and Leask, M. (ed.) Supporting Teaching and Learning in Schools: A Handbook for Higher Level Teaching Assistants London Routledge. pp. 147-159
Evaluation of e-safety materials for initial teacher training: can 'Jenny's Story' make a difference?
Woollard, J., Wickens, C., Powell, K. and Russell, T. 2009. Evaluation of e-safety materials for initial teacher training: can 'Jenny's Story' make a difference? Technology, Pedagogy and Education. 18 (2), pp. 187-200. https://doi.org/10.1080/14759390902992659
Application of wavelets to the pre-processing of underwater sounds
Powell, K., Sapatinas, T., Bailey, T. and Krzanowski, W. 1995. Application of wavelets to the pre-processing of underwater sounds. Statistics and Computing. 5 (4), pp. 265-273. https://doi.org/10.1007/BF00162499