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使用加速度计测量下肢角度——误差与灵敏度分析

Lower extremity angle measurement with accelerometers--error and sensitivity analysis.

作者信息

Willemsen A T, Frigo C, Boom H B

机构信息

Department of Electrical Engineering, University of Twente, Enschede, The Netherlands.

出版信息

IEEE Trans Biomed Eng. 1991 Dec;38(12):1186-93. doi: 10.1109/10.137284.

Abstract

Closed-loop control techniques for the restoration of locomotion of paraplegic subjects are expected to improve the quality of functional neuromuscular stimulation (FNS). We investigated the use of accelerometers for the assessment of feedback parameters. Previously, the possibility of angle assessment of the lower extremities using accelerometers, but without integration, was demonstrated. The current paper evaluates and assesses this method by an error and sensitivity analysis using healthy subject data. Of three potential error sources, the reference system, the accelerometers, and the model assumptions, the last was found to be the most important. Model calculations based on data obtained by the Elite video motion analysis system showed the rigid-body assumption error to be dominant for high frequencies (greater than 10 Hz), with vibrations in the order of 1 mm resulting in errors of one radial or more. For low frequencies (less than 5 Hz), the imperfect fixation of the accelerometers combined with a nonhinge type knee joint gave an error contribution of +/- 0.03 rad. The walking pattern was assumed to be two-dimensional which was shown to result in an error of +/- 0.04 rad. Accelerations due to rotations of the segments could be neglected. The total error computed for low frequencies (+/- 0.07 rad) was comparable to the experimental difference between the current and the reference system.

摘要

用于恢复截瘫患者运动的闭环控制技术有望提高功能性神经肌肉电刺激(FNS)的质量。我们研究了使用加速度计来评估反馈参数。此前,已证明了使用加速度计评估下肢角度的可能性,但未进行积分。本文通过使用健康受试者数据进行误差和灵敏度分析来评估此方法。在三个潜在误差源,即参考系统、加速度计和模型假设中,发现最后一个是最重要的。基于Elite视频运动分析系统获得的数据进行的模型计算表明,刚体假设误差在高频(大于10Hz)时占主导地位,1mm左右的振动会导致1个或更多弧度的误差。对于低频(小于5Hz),加速度计固定不完善与非铰链式膝关节相结合产生的误差贡献为±0.03弧度。行走模式假设为二维,结果表明会产生±0.04弧度的误差。由于节段旋转产生的加速度可忽略不计。低频时计算出的总误差(±0.07弧度)与当前系统和参考系统之间的实验差异相当。

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