D2.1 Requirements and Specification - CORBYS
D2.1 Requirements and Specification - CORBYS
D2.1 Requirements and Specification - CORBYS
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<strong>D2.1</strong> <strong>Requirements</strong> <strong>and</strong> <strong>Specification</strong><br />
As mentioned before, the artefacts may change the characteristics of EEG signal, limiting the accurate<br />
evaluation of the running brain processes, <strong>and</strong> be even incorrectly used as the source control in BCI systems.<br />
This is the reason why several automatic methods for artefact processing have been developed in the BCI<br />
literature.<br />
On the one h<strong>and</strong> there is the artefact Rejection to be taken into account, which is based on the rejection of<br />
contaminated trial, implicating loss of valuable data (Ramoser et al, 2000; Millán et al, 2002). Due to the very<br />
large number of undesirable signal in BCI systems, not all the contaminated trials can be rejected. Usually the<br />
most artefact affected epochs are excluded from the analysis. Therefore, the “cleaned” data are not<br />
completely free of artefacts. This methodology is only usable for offline analysis. In online real-time<br />
applications of a BCI system it is not possible to have time periods when the artefact contaminated signals are<br />
rejected, <strong>and</strong> as a consequence the BCI system cannot be used to control the device.<br />
On the other h<strong>and</strong>, there is the artefact removal, where the objective of these techniques is to remove the<br />
artefacts as much as possible while keeping the related neurological phenomenon intact. There are several<br />
types of artefact removal techniques:<br />
1. Linear filtering: used to remove artefacts located in frequency b<strong>and</strong>s that are not useful for the<br />
application of interest (Barlow, 1984; Ives & Schomer, 1988). Low-pass <strong>and</strong> high-pass filtering can be<br />
used to remove EMG <strong>and</strong> EOG artefacts respectively. The main advantage of this method is its<br />
simplicity, however this fails when neurological phenomena <strong>and</strong> the artefacts overlap or lie in the same<br />
frequency (Geetha & Geethalakshmi, 2011).<br />
2. Linear combination <strong>and</strong> regression: a common technique for removing ocular artefacts from EEG signals<br />
(Croft & Barry, 2000), it uses a linear combination of the EOG contaminated EEG signal <strong>and</strong> the EOG<br />
signal. One problem of this approach is that subtracting EOG signal from the EEG one may also remove<br />
part of it. Regression techniques can be used to remove head-movement, jaw clenching <strong>and</strong> saliva<br />
swallowing artefacts (Geetha & Geethalakshmi, 2011).<br />
3. Principal component analysis: strictly related to the mathematical technique of singular value<br />
decomposition (SVD), it requires uncorrelation between the artefacts <strong>and</strong> the EEG signal. This method<br />
has been reported to be not completely efficient with EOG, EMG <strong>and</strong> ECG artefacts, especially when<br />
they have comparable amplitude to the EEG signal (Lagerlund et al, 1997; Geetha & Geethalakshmi,<br />
2011).<br />
4. Blind source separation: a technique generally based on a wide class of unsupervised learning<br />
algorithms, it identifies the components that are attributed to artefacts <strong>and</strong> reconstruct the EEG signal<br />
without their contribution. Independent component analysis (ICA) is the most utilised (Choi et al, 2005).<br />
This method has been widely used to remove ocular artefacts, <strong>and</strong> also EMG <strong>and</strong> ECG artefacts in<br />
clinical studies. Its main advantage is that it does not rely on the availability of reference artefacts,<br />
however it usually needs prior visual inspection to identify artefact components (Geetha &<br />
Geethalakshmi, 2011).<br />
5. Others: wavelet transform (Browne & Cutmore, 2002), nonlinear adaptive filtering (He et al, 2004) <strong>and</strong><br />
source dipole analysis (SDA) (Berg & Scherg, 1994), even if they have so far a limited application in<br />
BCI systems.<br />
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