发育协调障碍研究中的SB-ST分解

L. Claudino, Jane E. Clark, Y. Aloimonos
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引用次数: 0

摘要

为了处理运动数据的冗余性和高维性,我们建议将动作矩阵分解为两个解耦的步骤:首先,我们发现一组关键姿势,即与自由度(如身体部位之间的角度)之间的关键关系相对应的向量,我们称之为空间基(SB);其次,我们对每个SB向量的时空(ST)轮廓进行参数化模型。这两个步骤构成了动作的SB-ST分解:SB向量表示关键姿势,它们的ST剖面表示这些姿势的轨迹,ST参数表示这些姿势是如何被控制和协调的。SB-ST与运动协同和生物运动感知的计算模型有共同的元素,它与机器学习中流行的人类流形模型有关。我们展示了应用SB向量和ST参数来研究成人,特别是发育中儿童和发育协调障碍儿童的垂直跳跃的方法。使用这些数据,我们还单独评估SB-ST,并在重建能力和使用的维度数量方面与其他技术进行比较。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
The SB-ST decomposition in the study of Developmental Coordination Disorder
To deal with redundancy and high-dimensionality that are typical of movement data, we propose to decompose action matrices in two decoupled steps: first, we discover a set of key postures, that is, vectors corresponding to key relationships among degrees of freedom (like angles between body parts) which we call spatial basis (SB) and second, we impose a parametric model to the spatio-temporal (ST) profiles of each SB vector. These two steps constitute the SB-ST decomposition of an action: SB vectors represent the key postures, their ST profiles represent trajectories of these postures and ST parameters express how these postures are being controlled and coordinated. SB-ST shares elements in common with computational models of motor synergies and biological motion perception, and it relates to human manifold models that are popular in machine learning. We showcase the method by applying SB vectors and ST parameters to study vertical jumps of adults, typically developing children and children with Developmental Coordination Disorder obtained with motion capture. Using that data, we also evaluate SB-ST alone and against other techniques in terms of reconstruction ability and number of dimensions used.
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