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dc.contributor.authorSnoussi, Hichemen
dc.contributor.authorKhanna, Saurabhen
dc.contributor.authorHewson, Daviden
dc.contributor.authorDuchêne, Jacquesen
dc.date.accessioned2019-09-17T11:50:39Z
dc.date.available2019-09-17T11:50:39Z
dc.date.issued2007-10-22
dc.identifier.citationSnoussi H, Khanna S, Hewson D, Duchene J (2007) 'Number of sources uncertainty in blind source separation: application to EMG signal processing', 29th Annual International Conference of the IEEE Engineering in Medicine and Biology Society - Lyon, IEEE.en
dc.identifier.issn1094-687X
dc.identifier.pmid18003518
dc.identifier.doi10.1109/IEMBS.2007.4353852
dc.identifier.urihttp://hdl.handle.net/10547/623471
dc.description.abstractThis contribution deals with the number of components uncertainty in blind source separation. The number of components is estimated by maximizing its marginal a posteriori probability which favors the simplest explanation of the observed data. Marginalizing (integrating over all the parameters) is implemented through the Laplace approximation based on an efficient wavelet spectral matching separating algorithm. The effectiveness of the proposed method is shown on EMG data processing.
dc.language.isoenen
dc.publisherIEEEen
dc.relation.urlhttps://ieeexplore.ieee.org/document/4353852en
dc.subjectuncertaintyen
dc.subjectblind source separationen
dc.subjectelectromyographyen
dc.subjectmedical signal processingen
dc.titleNumber of sources uncertainty in blind source separation: application to EMG signal processingen
dc.typeConference papers, meetings and proceedingsen
dc.identifier.journalPROCEEDINGS OF THE 23RD ANNUAL INTERNATIONAL CONFERENCE OF THE IEEE ENGINEERING IN MEDICINE AND BIOLOGY SOCIETY, VOLS 1-4en
dc.date.updated2019-09-17T10:46:53Z
html.description.abstractThis contribution deals with the number of components uncertainty in blind source separation. The number of components is estimated by maximizing its marginal a posteriori probability which favors the simplest explanation of the observed data. Marginalizing (integrating over all the parameters) is implemented through the Laplace approximation based on an efficient wavelet spectral matching separating algorithm. The effectiveness of the proposed method is shown on EMG data processing.


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