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用于传导延迟分布估计的肌电图信号之间的脉冲响应估计。

Estimation of impulse response between electromyogram signals for use in conduction delay distribution estimation.

机构信息

Department of Electrical and Computer Engineering, Worcester Polytechnic Institute, Worcester, MA, USA.

出版信息

Med Biol Eng Comput. 2013 Jul;51(7):757-68. doi: 10.1007/s11517-013-1042-9. Epub 2013 Feb 6.

Abstract

The time delay between two surface electromyograms (EMGs) acquired along the conduction path is used to estimate mean action potential conduction velocity. Modeling the linear impulse response between "upstream" and "downstream" EMG signals permits an estimate of the distribution of velocities, providing more information. In this work, we analyzed EMG from bipolar electrodes placed on the tibialis anterior of 36 subjects, using an inter-electrode distance of 10 mm. Regularized least squares was used to fit the coefficients of a finite impulse response model. We trained the model on one recording, then tested on two others. The optimum correlation between the model-predicted and actual EMG averaged 0.70. We also compared estimation of the mean conduction delay from the peak time of the impulse response to the "gold standard" peak time of the cross-correlation between the upstream and downstream EMG signals. Optimal models differed from the gold standard by 0.02 ms, on average. Model performance was influenced by the regularization parameters. The impulse responses, however, incorrectly contained substantive power at very low time delays, causing delay distribution estimates to exhibit high probabilities at very short conduction delays. Unrealistic distribution estimates resulted. Larger inter-electrode spacing may be required to alleviate this limitation.

摘要

两个表面肌电图(EMG)之间的时间延迟沿传导路径用于估计平均动作电位传导速度。对“上游”和“下游”EMG 信号之间的线性脉冲响应进行建模,可以估计速度分布,提供更多信息。在这项工作中,我们分析了来自 36 名受试者放置在胫骨前肌上的双极电极的 EMG,使用的电极间距为 10mm。正则化最小二乘法用于拟合有限脉冲响应模型的系数。我们在一个记录上训练模型,然后在另外两个记录上进行测试。模型预测的和实际的 EMG 之间的最佳相关性平均为 0.70。我们还比较了从脉冲响应的峰值时间到上游和下游 EMG 信号的互相关的“黄金标准”峰值时间来估计平均传导延迟。最佳模型的平均值比黄金标准差 0.02ms。模型性能受正则化参数的影响。然而,脉冲响应在非常低的时间延迟处错误地包含了实质性的功率,导致延迟分布估计在非常短的传导延迟处表现出高概率。结果得到不现实的分布估计。可能需要更大的电极间距来缓解此限制。

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