Abstract

Objective real-time assessment of hand motion is crucial in many clinical applications including technically-assisted physical rehabilitation of the upper extremity. We propose an inertial-sensor-based hand motion tracking system and a set of dual-quaternion-based methods for estimation of finger segment orientations and fingertip positions. The proposed system addresses the specific requirements of clinical applications in two ways: (1) In contrast to glove-based approaches, the proposed solution maintains the sense of touch. (2) In contrast to previous work, the proposed methods avoid the use of complex calibration procedures, which means that they are suitable for patients with severe motor impairment of the hand. To overcome the limited significance of validation in lab environments with homogeneous magnetic fields, we validate the proposed system using functional hand motions in the presence of severe magnetic disturbances as they appear in realistic clinical settings. We show that standard sensor fusion methods that rely on magnetometer readings may perform well in perfect laboratory environments but can lead to more than 15 cm root-mean-square error for the fingertip distances in realistic environments, while our advanced method yields root-mean-square errors below 2 cm for all performed motions.

Highlights

  • Assistive technology for the recovery of patients who suffer from motor impairments due to an injury of the spinal cord (SCI) or due to a stroke is of increasing interest in an aging society

  • We propose a portable inertial measurement units (IMU)-based sensor system for real-time tracking of fingertip positions that can, for example, be used in a feedback-controlled hand neuroprosthesis

  • We focus on the accuracy of fingertip positions since these are crucial for functional motions of the hand such as pinching or grasping

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Summary

Introduction

Closed-loop control of FES has the potential to improve the effectiveness and the usefulness of the therapy significantly. This has been demonstrated for gait support [4,5] as well as for upper limb motion support [6,7,8]. The extension to dual quaternions facilitates a description of both rotations and translations in R3 that exhibits no singularities and is more compact than other representations [43]. Our implementations are based on the Matlab toolbox for dual quaternions developed by Leclercq et al [44]. We give a brief introduction to the mathematical concept of dual quaternions. Please refer to Leclercq et al [44] and references therein.

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