PWC-ICA: A Method for Stationary Ordered Blind Source Separation with Application to EEG
Independent component analysis (ICA) is a class of algorithms widely applied to separate sources in EEG data. Most ICA approaches use optimization criteria derived from temporal statistical independence and are invariant with respect to the actual ordering of individual observations. We propose a me...
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doaj-7527e06b7c744262960eef1fa7bdcfd82020-11-25T02:17:26ZengHindawi LimitedComputational Intelligence and Neuroscience1687-52651687-52732016-01-01201610.1155/2016/97548139754813PWC-ICA: A Method for Stationary Ordered Blind Source Separation with Application to EEGKenneth Ball0Nima Bigdely-Shamlo1Tim Mullen2Kay Robbins3Department of Computer Science, University of Texas at San Antonio, San Antonio, TX 78249, USAQusp Labs, 6020 Cornerstone Court West, Suite 220, San Diego, CA 92121, USAQusp Labs, 6020 Cornerstone Court West, Suite 220, San Diego, CA 92121, USADepartment of Computer Science, University of Texas at San Antonio, San Antonio, TX 78249, USAIndependent component analysis (ICA) is a class of algorithms widely applied to separate sources in EEG data. Most ICA approaches use optimization criteria derived from temporal statistical independence and are invariant with respect to the actual ordering of individual observations. We propose a method of mapping real signals into a complex vector space that takes into account the temporal order of signals and enforces certain mixing stationarity constraints. The resulting procedure, which we call Pairwise Complex Independent Component Analysis (PWC-ICA), performs the ICA in a complex setting and then reinterprets the results in the original observation space. We examine the performance of our candidate approach relative to several existing ICA algorithms for the blind source separation (BSS) problem on both real and simulated EEG data. On simulated data, PWC-ICA is often capable of achieving a better solution to the BSS problem than AMICA, Extended Infomax, or FastICA. On real data, the dipole interpretations of the BSS solutions discovered by PWC-ICA are physically plausible, are competitive with existing ICA approaches, and may represent sources undiscovered by other ICA methods. In conjunction with this paper, the authors have released a MATLAB toolbox that performs PWC-ICA on real, vector-valued signals.http://dx.doi.org/10.1155/2016/9754813 |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Kenneth Ball Nima Bigdely-Shamlo Tim Mullen Kay Robbins |
spellingShingle |
Kenneth Ball Nima Bigdely-Shamlo Tim Mullen Kay Robbins PWC-ICA: A Method for Stationary Ordered Blind Source Separation with Application to EEG Computational Intelligence and Neuroscience |
author_facet |
Kenneth Ball Nima Bigdely-Shamlo Tim Mullen Kay Robbins |
author_sort |
Kenneth Ball |
title |
PWC-ICA: A Method for Stationary Ordered Blind Source Separation with Application to EEG |
title_short |
PWC-ICA: A Method for Stationary Ordered Blind Source Separation with Application to EEG |
title_full |
PWC-ICA: A Method for Stationary Ordered Blind Source Separation with Application to EEG |
title_fullStr |
PWC-ICA: A Method for Stationary Ordered Blind Source Separation with Application to EEG |
title_full_unstemmed |
PWC-ICA: A Method for Stationary Ordered Blind Source Separation with Application to EEG |
title_sort |
pwc-ica: a method for stationary ordered blind source separation with application to eeg |
publisher |
Hindawi Limited |
series |
Computational Intelligence and Neuroscience |
issn |
1687-5265 1687-5273 |
publishDate |
2016-01-01 |
description |
Independent component analysis (ICA) is a class of algorithms widely applied to separate sources in EEG data. Most ICA approaches use optimization criteria derived from temporal statistical independence and are invariant with respect to the actual ordering of individual observations. We propose a method of mapping real signals into a complex vector space that takes into account the temporal order of signals and enforces certain mixing stationarity constraints. The resulting procedure, which we call Pairwise Complex Independent Component Analysis (PWC-ICA), performs the ICA in a complex setting and then reinterprets the results in the original observation space. We examine the performance of our candidate approach relative to several existing ICA algorithms for the blind source separation (BSS) problem on both real and simulated EEG data. On simulated data, PWC-ICA is often capable of achieving a better solution to the BSS problem than AMICA, Extended Infomax, or FastICA. On real data, the dipole interpretations of the BSS solutions discovered by PWC-ICA are physically plausible, are competitive with existing ICA approaches, and may represent sources undiscovered by other ICA methods. In conjunction with this paper, the authors have released a MATLAB toolbox that performs PWC-ICA on real, vector-valued signals. |
url |
http://dx.doi.org/10.1155/2016/9754813 |
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