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规划受限于非平面工作空间的最大程度平滑手部运动。

Planning maximally smooth hand movements constrained to nonplanar workspaces.

作者信息

Liebermann Dario G, Krasovsky Tal, Berman Sigal

机构信息

Department of Physical Therapy, The Stanley Steyer School of Health Professions, Sackler Faculty of Medicine, Tel Aviv University, Israel.

出版信息

J Mot Behav. 2008 Nov;40(6):516-31. doi: 10.3200/JMBR.40.6.516-531.

DOI:10.3200/JMBR.40.6.516-531
PMID:18980905
Abstract

The article characterizes hand paths and speed profiles for movements performed in a nonplanar, 2-dimensional workspace (a hemisphere of constant curvature). The authors assessed endpoint kinematics (i.e., paths and speeds) under the minimum-jerk model assumptions and calculated minimal amplitude paths (geodesics) and the corresponding speed profiles. The authors also calculated hand speeds using the 2/3 power law. They then compared modeled results with the empirical observations. In all, 10 participants moved their hands forward and backward from a common starting position toward 3 targets located within a hemispheric workspace of small or large curvature. Comparisons of modeled observed differences using 2-way RM-ANOVAs showed that movement direction had no clear influence on hand kinetics (p < .05). Workspace curvature affected the hand paths, which seldom followed geodesic lines. Constraining the paths to different curvatures did not affect the hand speed profiles. Minimum-jerk speed profiles closely matched the observations and were superior to those predicted by 2/3 power law (p < .001). The authors conclude that speed and path cannot be unambiguously linked under the minimum-jerk assumption when individuals move the hand in a nonplanar 2-dimensional workspace. In such a case, the hands do not follow geodesic paths, but they preserve the speed profile, regardless of the geometric features of the workspace.

摘要

本文描述了在非平面二维工作空间(恒定曲率的半球体)中执行运动时的手部轨迹和速度分布。作者在最小急动模型假设下评估了端点运动学(即轨迹和速度),并计算了最小幅度轨迹(测地线)和相应的速度分布。作者还使用2/3幂定律计算了手部速度。然后,他们将模型结果与实证观察结果进行了比较。共有10名参与者将手从一个共同的起始位置向前和向后移动,朝向位于小曲率或大曲率半球形工作空间内的3个目标。使用双向重复测量方差分析对模型观察到的差异进行比较表明,运动方向对手部动力学没有明显影响(p < 0.05)。工作空间曲率影响手部轨迹,手部轨迹很少遵循测地线。将轨迹限制在不同曲率下并不影响手部速度分布。最小急动速度分布与观察结果紧密匹配,并且优于2/3幂定律预测的结果(p < 0.001)。作者得出结论,当个体在非平面二维工作空间中移动手部时,在最小急动假设下,速度和轨迹不能明确关联。在这种情况下,手部不遵循测地线路径,但无论工作空间的几何特征如何,它们都保持速度分布。

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