Abstract

Spike-and-wave discharge (SWD) pattern detection in electroencephalography (EEG) is a crucial signal processing problem in epilepsy applications. It is particularly important for overcoming time-consuming, difficult, and error-prone manual analysis of long-term EEG recordings. This paper presents a new method to detect SWD, with a low computational complexity making it easily trained with data from standard medical protocols. Precisely, EEG signals are divided into time segments for which the continuous Morlet 1-D wavelet decomposition is computed. The generalized Gaussian distribution (GGD) is fitted to the resulting coefficients and their variance and median are calculated. Next, a k-nearest neighbors (k-NN) classifier is trained to detect the spike-and-wave patterns, using the scale parameter of the GGD in addition to the variance and the median. Experiments were conducted using EEG signals from six human patients. Precisely, 106 spike-and-wave and 106 non-spike-and-wave signals were used for training, and 96 other segments for testing. The proposed SWD classification method achieved 95% sensitivity (True positive rate), 87% specificity (True Negative Rate), and 92% accuracy. These promising results set the path for new research to study the causes underlying the so-called absence epilepsy in long-term EEG recordings.

Highlights

  • Epilepsy is a chronic neurological disorder that affects patients, causing recurrent seizures.Seizures are characterized by excessive electrical discharges in neurons

  • A maximum likelihood method is used to estimate the generalized Gaussian distribution (GGD) parameters, scale (ς) and shape (τ) [4,42,43,44]. This statistical modeling stage gives M × [ N/60] pairs of scale (ς) and shape (τ) parameters, achieving a very strong dimension reduction. As we demonstrate it in the experimentation section, the scale parameter ς was found statistically characteristic of the Spike-and-wave discharge (SWD) waveform, and it is proposed as a feature to detect such patterns [4,44]

  • We introduce the Morlet wavelet, the Generalized Gaussian distribution, and the k-nearest neighbor classifier used in this paper

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Summary

Introduction

Epilepsy is a chronic neurological disorder that affects patients, causing recurrent seizures. Seizures are characterized by excessive electrical discharges in neurons Their waveform, known as the spike, is characterized by brief bursts of high amplitude, synchronized and multiphasic activity with several polarity changes [1]. These are exhibited close to the epileptic focus and stand out from the background EEG activity. Electroencephalography (EEG) is currently the main technique to record electrical activity in the brain. Neurologists, trained in EEG, are able to properly determine an epilepsy diagnosis by analyzing the different types of spikes in the so-called rhythmic activity of the brain

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