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快速人体运动的运动学理论。第二部分。运动时间与控制。

A kinematic theory of rapid human movements. Part II. Movement time and control.

作者信息

Plamondon R

机构信息

Ecole Polytechnique de Montréal Département de génie électrique et de génie informatique, Succursale Centre-Ville, Canada.

出版信息

Biol Cybern. 1995;72(4):309-20. doi: 10.1007/BF00202786.

Abstract

This paper describes how a synergy made up of a pair of agonist and antagonist systems involved in the production of a rapid movement can control movement time. A quadratic law is derived to predict the movement time as a function of the various parameters describing the neuromuscular synergy. Conditions for a simplified description of the process, using a power law, are also presented. It is predicted that movement time can be controlled at the input level by the ratio of the agonist to antagonist commands or at the system level by modifying the total log-time delay or the log-response time of the agonist or antagonist neuromuscular networks. Adapting this approach to the specific case of movements executed under different spatial accuracy demands, it is found that movement time is linked to the inverse of the relative spatial error by similar laws. The whole approach is used to explain within a single framework all the observations that have been reported concerning speed/accuracy trade-offs. Strategies for controlling movement amplitude and duration are analyzed, and other predictions dealing with EMG, acceleration patterns, load effects and changes in the asymmetry of the velocity profile are also discussed.

摘要

本文描述了由一对参与快速运动产生的激动剂和拮抗剂系统组成的协同作用如何控制运动时间。推导了一个二次定律,以预测作为描述神经肌肉协同作用的各种参数的函数的运动时间。还给出了使用幂定律简化该过程描述的条件。据预测,运动时间可以在输入水平通过激动剂与拮抗剂指令的比率来控制,或者在系统水平通过修改激动剂或拮抗剂神经肌肉网络的总对数延迟或对数响应时间来控制。将这种方法应用于在不同空间精度要求下执行的运动的具体情况,发现运动时间通过类似的定律与相对空间误差的倒数相关联。整个方法用于在单个框架内解释所有已报道的关于速度/精度权衡的观察结果。分析了控制运动幅度和持续时间的策略,还讨论了涉及肌电图、加速度模式、负荷效应和速度分布不对称变化的其他预测。

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