A review of second-order blind identification methods

dc.contributor.authorPan Yan
dc.contributor.authorMatilainen Markus
dc.contributor.authorTaskinen Sara
dc.contributor.authorNordhausen Klaus
dc.contributor.organizationfi=PET-keskus|en=Turku PET Centre|
dc.contributor.organizationfi=kliiniset neurotieteet|en=Clinical Neurosciences|
dc.contributor.organizationfi=tyks, vsshp|en=tyks, varha|
dc.contributor.organization-code1.2.246.10.2458963.20.74845969893
dc.converis.publication-id53396154
dc.converis.urlhttps://research.utu.fi/converis/portal/Publication/53396154
dc.date.accessioned2022-10-28T13:04:41Z
dc.date.available2022-10-28T13:04:41Z
dc.description.abstractSecond-order source separation (SOS) is a data analysis tool which can be used for revealing hidden structures in multivariate time series data or as a tool for dimension reduction. Such methods are nowadays increasingly important as more and more high-dimensional multivariate time series data are measured in numerous fields of applied science. Dimension reduction is crucial, as modeling such high-dimensional data with multivariate time series models is often impractical as the number of parameters describing dependencies between the component time series is usually too high. SOS methods have their roots in the signal processing literature, where they were first used to separate source signals from an observed signal mixture. The SOS model assumes that the observed time series (signals) is a linear mixture of latent time series (sources) with uncorrelated components. The methods make use of the second-order statistics-hence the name "second-order source separation." In this review, we discuss the classical SOS methods and their extensions to more complex settings. An example illustrates how SOS can be performed.This article is categorized under:Statistical Models > Time Series ModelsStatistical and Graphical Methods of Data Analysis > Dimension ReductionData: Types and Structure > Time Series, Stochastic Processes, and Functional Data
dc.identifier.eissn1939-0068
dc.identifier.jour-issn1939-5108
dc.identifier.olddbid179543
dc.identifier.oldhandle10024/162637
dc.identifier.urihttps://www.utupub.fi/handle/11111/37256
dc.identifier.urnURN:NBN:fi-fe2021093048561
dc.language.isoen
dc.okm.affiliatedauthorMatilainen, Markus
dc.okm.affiliatedauthorDataimport, 2609820 PET Tutkimus
dc.okm.affiliatedauthorDataimport, tyks, vsshp
dc.okm.discipline112 Statistics and probabilityen_GB
dc.okm.discipline112 Tilastotiedefi_FI
dc.okm.internationalcopublicationinternational co-publication
dc.okm.internationalityInternational publication
dc.okm.typeA2 Scientific Article
dc.publisherWILEY
dc.publisher.countryUnited Statesen_GB
dc.publisher.countryYhdysvallat (USA)fi_FI
dc.publisher.country-codeUS
dc.relation.articlenumberARTN e1550
dc.relation.doi10.1002/wics.1550
dc.relation.ispartofjournalWiley Interdisciplinary Reviews: Computational Statistics
dc.relation.issue4
dc.relation.volume14
dc.source.identifierhttps://www.utupub.fi/handle/10024/162637
dc.titleA review of second-order blind identification methods
dc.year.issued2022

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