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基于上臂加速度的肘关节角度在线估计:一种运动划分方法。

Online Estimation of Elbow Joint Angle Using Upper Arm Acceleration: A Movement Partitioning Approach.

作者信息

Farokhzadi M, Maleki A, Fallah A, Rashidi S

机构信息

Biomedical Engineering Faculty, Amirkabir University of Technology, Tehran, Iran.

Electrical and Computer Engineering Faculty, Semnan University, Semnan, Iran.

出版信息

J Biomed Phys Eng. 2017 Sep 1;7(3):305-314. eCollection 2017 Sep.

Abstract

Estimating the elbow angle using shoulder data is very important and valuable in Functional Electrical Stimulation (FES) systems which can be useful in assisting C5/C6 SCI patients. Much research has been conducted based on the elbow-shoulder synergies. The aim of this study was the online estimation of elbow flexion/extension angle from the upper arm acceleration signals during ADLs. For this, a three-level hierarchical structure was proposed based on a new approach, i.e. 'the movement phases'. These levels include Clustering, Recognition using HMMs and Angle estimation using neural networks. ADLs were partitioned to the movement phases in order to obtain a structured and efficient method. It was an online structure that was very useful in the FES control systems. Different initial locations for the objects were considered in recording the data to increase the richness of the database and to improve the neural networks generalization. The cross correlation coefficient (K) and Normalized Root Mean Squared Error (NRMSE) between the estimated and actual angles, were obtained at 90.25% and 13.64%, respectively. A post-processing method was proposed to modify the discontinuity intervals of the estimated angles. Using the post-processing, K and NRMSE were obtained at 91.19% and 12.83%, respectively.

摘要

在功能性电刺激(FES)系统中,利用肩部数据估计肘部角度对于帮助C5/C6脊髓损伤患者非常重要且有价值。基于肘部 - 肩部协同作用已经开展了大量研究。本研究的目的是在日常生活活动(ADLs)期间从上臂加速度信号在线估计肘部屈伸角度。为此,基于一种新方法,即“运动阶段”,提出了一种三级层次结构。这些级别包括聚类、使用隐马尔可夫模型(HMMs)进行识别以及使用神经网络进行角度估计。将日常生活活动划分为运动阶段,以获得一种结构化且高效的方法。这是一种在线结构,在FES控制系统中非常有用。在记录数据时考虑了物体的不同初始位置,以增加数据库的丰富性并提高神经网络的泛化能力。估计角度与实际角度之间的互相关系数(K)和归一化均方根误差(NRMSE)分别为90.25%和13.64%。提出了一种后处理方法来修正估计角度的不连续区间。使用后处理后,K和NRMSE分别为91.19%和12.83%。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/d9e1/5654137/535b084ee71c/JBPE-7-305-g001.jpg

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