Why the study?
Does fMSE using a K-d tree algorithm improve the reliability of entropy estimation to distinguish alcoholic from non-alcoholic subjects compared to traditional MSE?
Does fMSE using a K-d tree algorithm improve the reliability of entropy estimation to distinguish alcoholic from non-alcoholic subjects compared to traditional MSE?
A K-d tree algorithmic approach to multiscale entropy (fMSE) improves the reliability of entropy estimation for distinguishing alcoholic from non-alcoholic subjects using EEG signals.
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Enhances EEG-based distinction of alcoholic from non-alcoholic subjects; leaves open whether this algorithmic.
In this paper, we have employed K-d tree algorithmic based multiscale entropy analysis (MSE) to distinguish alcoholic subjects from non-alcoholic ones. Traditional MSE techniques have been used in many applications to quantify the dynamics of physiological time series at multiple temporal scales. However, this algorithm requires O(N2), i.e. exponential time and space complexity which is inefficient for long-term correlations and online application purposes. In the current study, we have employed a recently developed K-d tree approach to compute the entropy at multiple temporal scales. The probability function in the entropy term was converted into an orthogonal range. This study aims to quantify the dynamics of the electroencephalogram (EEG) signals to distinguish the alcoholic subjects from control subjects, by inspecting various coarse grained sequences formed at different time scales, using traditional MSE and comparing the results with fast MSE (fMSE). The performance was also measured in terms of specificity, sensitivity, total accuracy and receiver operating characteristics (ROC). Our findings show that fMSE, with a K-d tree algorithmic approach, improves the reliability of the entropy estimation in comparison with the traditional MSE. Moreover, this new technique is more promising to characterize the physiological changes having an affect at multiple time scales.
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Hussain et al. (2017) studied this question.
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