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基于代数码激励线性预测的表面肌电信号压缩

Compression of surface EMG signals with algebraic code excited linear prediction.

作者信息

Carotti Elias, De Martin Juan Carlos, Merletti Roberto, Farina Dario

机构信息

Dipartimento di Automatica e Informatica (DAUIN) - Politecnico di Torino, Torino, Italy.

出版信息

Med Eng Phys. 2007 Mar;29(2):253-8. doi: 10.1016/j.medengphy.2006.03.004. Epub 2006 May 3.

DOI:10.1016/j.medengphy.2006.03.004
PMID:16675283
Abstract

Despite the interest in long timescale recordings of surface electromyographic (EMG) signals, only a few studies have focused on EMG compression. In this paper we investigate a lossy coding technique for surface EMG signals that is based on the algebraic code excited linear prediction (ACELP) paradigm, widely used for speech signal coding. The algorithm was adapted to the EMG characteristics and tested on both simulated and experimental signals. The coding parameters selected led to a compression ratio of 87.3%. For simulated signals, the mean square error in signal reconstruction and the percentage error in average rectified value after compression were 11.2% and 4.90%, respectively. For experimental signals, they were 6.74% and 3.11%. The mean power spectral frequency and third-order power spectral moment were estimated with relative errors smaller than 1.23% and 8.50% for simulated signals, and 3.74% and 5.95% for experimental signals. It was concluded that the proposed coding scheme could be effectively used for high rate and low distortion compression of surface EMG signals. Moreover, the method is characterized by moderate complexity (approximately 20 million instructions/s) and an algorithmic delay smaller than 160 samples (approximately 160ms).

摘要

尽管人们对表面肌电图(EMG)信号的长时间记录很感兴趣,但只有少数研究关注EMG压缩。在本文中,我们研究了一种基于代数码激励线性预测(ACELP)范式的表面EMG信号有损编码技术,该范式广泛用于语音信号编码。该算法已根据EMG特性进行了调整,并在模拟信号和实验信号上进行了测试。所选的编码参数导致压缩率达到87.3%。对于模拟信号,压缩后信号重建的均方误差和平均整流值的百分比误差分别为11.2%和4.90%。对于实验信号,它们分别为6.74%和3.11%。对于模拟信号,平均功率谱频率和三阶功率谱矩的估计相对误差小于1.23%和8.50%,对于实验信号,相对误差分别为3.74%和5.95%。得出的结论是,所提出的编码方案可有效地用于表面EMG信号的高速率和低失真压缩。此外,该方法的特点是复杂度适中(约2000万条指令/秒),算法延迟小于160个样本(约160毫秒)。

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