A Scale Mixture-Based Stochastic Model of Surface EMG Signals With Variable Variances
Akira Furui, Hideaki Hayashi, Toshio Tsuji

TL;DR
This paper introduces a novel scale mixture distribution model for surface EMG signals that unifies Gaussian and non-Gaussian behaviors, improving signal fitting and reflecting underlying muscle activity.
Contribution
The paper presents a new stochastic EMG model based on a scale mixture distribution, capturing both Gaussian and non-Gaussian signal characteristics within a unified framework.
Findings
Model fits recorded EMG signals better than traditional models.
Variance distribution parameters relate to motor unit activity.
Model captures changes in non-Gaussianity with muscle activity.
Abstract
Objective: Surface electromyogram (EMG) signals have typically been assumed to follow a Gaussian distribution. However, the presence of non-Gaussian signals associated with muscle activity has been reported in recent studies, and there is no general model of the distribution of EMG signals that can explain both non-Gaussian and Gaussian distributions within a unified scheme. Methods: In this paper, we describe the formulation of a non-Gaussian EMG model based on a scale mixture distribution. In the model, an EMG signal at a certain time follows a Gaussian distribution, and its variance is handled as a random variable that follows an inverse gamma distribution. Accordingly, the probability distribution of EMG signals is assumed to be a mixture of Gaussians with the same mean but different variances. The EMG variance distribution is estimated via marginal likelihood maximization. Results:…
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