Adaptive filtering and analysis of EEG signals in the time-frequency domain based on the local entropy

Abstract The brain dynamics in the electroencephalogram (EEG) data are often challenging to interpret, specially when the signal is a combination of desired brain dynamics and noise. Thus, in an EEG signal, anything other than the desired electrical activity, which is produced due to coordinated ele...

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Main Authors: Guruprasad Madhale Jadav, Jonatan Lerga, Ivan Štajduhar
Format: Article
Language:English
Published: SpringerOpen 2020-02-01
Series:EURASIP Journal on Advances in Signal Processing
Subjects:
Online Access:http://link.springer.com/article/10.1186/s13634-020-00667-6
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spelling doaj-792f10ba4d0c4417b1866cb4f038f6402020-11-25T01:10:23ZengSpringerOpenEURASIP Journal on Advances in Signal Processing1687-61802020-02-012020111810.1186/s13634-020-00667-6Adaptive filtering and analysis of EEG signals in the time-frequency domain based on the local entropyGuruprasad Madhale Jadav0Jonatan Lerga1Ivan Štajduhar2Department of Computer Engineering, Faculty of Engineering, University of RijekaDepartment of Computer Engineering, Faculty of Engineering, University of RijekaDepartment of Computer Engineering, Faculty of Engineering, University of RijekaAbstract The brain dynamics in the electroencephalogram (EEG) data are often challenging to interpret, specially when the signal is a combination of desired brain dynamics and noise. Thus, in an EEG signal, anything other than the desired electrical activity, which is produced due to coordinated electrochemical process, can be considered as unwanted or noise. To make brain dynamics more analyzable, it is necessary to remove noise in the temporal location of interest, as well as to denoise data from a specific spatial location. In this paper, we propose a novel method for noisy EEG analysis with accompanying toolbox which includes adaptive, data-driven noise removal technique based on the improved intersection of confidence interval (ICI)-based algorithm. Next, a local entropy-based method for EEG data analysis was designed and included in the toolbox. As shown in the paper, the relative intersection of confidence interval (RICI) procedure retains the dominant dipole activity projected on electrodes, while the local (short-term) Rényi entropy-based analysis of the EEG representation in the time-frequency domain is efficient in detecting the presence of P300 event-related potential (ERP) at specific electrodes. Namely, the P300 are detected as sharp drop of entropy in the temporal domain that enabled accurate calculation of the index of the noise class for the EEG signals.http://link.springer.com/article/10.1186/s13634-020-00667-6Non-stationary signalsElectroencephalogram (EEG)Event-related potentials (ERP)P300Relative intersection of confidence interval (RICI)Time-frequency signal analysis
collection DOAJ
language English
format Article
sources DOAJ
author Guruprasad Madhale Jadav
Jonatan Lerga
Ivan Štajduhar
spellingShingle Guruprasad Madhale Jadav
Jonatan Lerga
Ivan Štajduhar
Adaptive filtering and analysis of EEG signals in the time-frequency domain based on the local entropy
EURASIP Journal on Advances in Signal Processing
Non-stationary signals
Electroencephalogram (EEG)
Event-related potentials (ERP)
P300
Relative intersection of confidence interval (RICI)
Time-frequency signal analysis
author_facet Guruprasad Madhale Jadav
Jonatan Lerga
Ivan Štajduhar
author_sort Guruprasad Madhale Jadav
title Adaptive filtering and analysis of EEG signals in the time-frequency domain based on the local entropy
title_short Adaptive filtering and analysis of EEG signals in the time-frequency domain based on the local entropy
title_full Adaptive filtering and analysis of EEG signals in the time-frequency domain based on the local entropy
title_fullStr Adaptive filtering and analysis of EEG signals in the time-frequency domain based on the local entropy
title_full_unstemmed Adaptive filtering and analysis of EEG signals in the time-frequency domain based on the local entropy
title_sort adaptive filtering and analysis of eeg signals in the time-frequency domain based on the local entropy
publisher SpringerOpen
series EURASIP Journal on Advances in Signal Processing
issn 1687-6180
publishDate 2020-02-01
description Abstract The brain dynamics in the electroencephalogram (EEG) data are often challenging to interpret, specially when the signal is a combination of desired brain dynamics and noise. Thus, in an EEG signal, anything other than the desired electrical activity, which is produced due to coordinated electrochemical process, can be considered as unwanted or noise. To make brain dynamics more analyzable, it is necessary to remove noise in the temporal location of interest, as well as to denoise data from a specific spatial location. In this paper, we propose a novel method for noisy EEG analysis with accompanying toolbox which includes adaptive, data-driven noise removal technique based on the improved intersection of confidence interval (ICI)-based algorithm. Next, a local entropy-based method for EEG data analysis was designed and included in the toolbox. As shown in the paper, the relative intersection of confidence interval (RICI) procedure retains the dominant dipole activity projected on electrodes, while the local (short-term) Rényi entropy-based analysis of the EEG representation in the time-frequency domain is efficient in detecting the presence of P300 event-related potential (ERP) at specific electrodes. Namely, the P300 are detected as sharp drop of entropy in the temporal domain that enabled accurate calculation of the index of the noise class for the EEG signals.
topic Non-stationary signals
Electroencephalogram (EEG)
Event-related potentials (ERP)
P300
Relative intersection of confidence interval (RICI)
Time-frequency signal analysis
url http://link.springer.com/article/10.1186/s13634-020-00667-6
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AT jonatanlerga adaptivefilteringandanalysisofeegsignalsinthetimefrequencydomainbasedonthelocalentropy
AT ivanstajduhar adaptivefilteringandanalysisofeegsignalsinthetimefrequencydomainbasedonthelocalentropy
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