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Alignment and parameterization of single cycle motion data

机译:单周期运动数据的对齐和参数化

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Motion capturing systems produce a large amount of information on the motion of individuals. A growing number of data reduction techniques have been developed to reduce the amount of data while keeping relevant information. An overview that compares and identifies the advantages and disadvantages of these methods on cyclic motion data is, however, lacking. Therefore, this study aims to assess the features of different data reduction techniques by applying them to a large public gait data set. Due to the periodicity of cyclic data, an individual cycle can be isolated and analyzed. The analysis of single cycles requires preprocessing steps to segment and align the individual cycles. The latter is needed to isolate the amplitude variability. Three alignment procedures with different complexity, namely Linear Length Normalization (LLN), Piecewise LNN (PLLN) and Continuous Registration (CR), are assessed based on the amount of resulting variation. Subsequently three data reduction techniques (i.e. Principal Component Analysis (PCA), Principal Polynomial Analysis (PPA) and Multivariate Functional PCA (MFPCA)) are applied to the aligned single gait cycles. The data reduction techniques are evaluated based on the in-sample error, the out-of-sample error, the compactness and the computation time to produce a model. The curves aligned with CR have the lowest remaining variation and thus the lowest amount of remaining phase variation. The differences between the different data reduction techniques appear to be minimal. PPA shows to be the most compact and is therefore recommended when compactness is crucial and out-of-sample performance is less essential. The use of MFPCA is advised when one wants to include data from different sources. PCA is suggested when computation time is key.
机译:运动捕获系统产生关于个体运动的大量信息。已经开发出越来越多的数据减少技术,以减少相关信息的同时减少数据量。然而,概述比较和识别这些方法在循环运动数据上的优缺点是缺乏的。因此,本研究旨在通过将它们应用于大型公共步态数据集来评估不同数据减少技术的特征。由于循环数据的周期性,可以隔离和分析单个循环。单次循环的分析需要预处理的步骤进行段并对齐各个周期。后者需要隔离幅度变异性。三个具有不同复杂性的对准程序,即线性长度归一化(LLN),分段LNN(PLLN)和连续注册(CR),基于所得到的变化的量来评估。随后三种数据降低技术(即主成分分析(PCA),主要多项式分析(PPA)和多变量官能PCA(MFPCA))应用于对齐的单个步态周期。基于样本误差,采样外误差,紧凑性和计算时间来评估数据减少技术。与CR对准的曲线具有最低的剩余变化,因此具有最低量的剩余相变。不同数据减少技术之间的差异似乎是最小的。 PPA显示是最紧凑的,因此在紧凑性至关重要的情况下建议使用,采样超出样本性能不太必不可少。建议使用MFPCA时,当人们想要包括来自不同来源的数据时。当计算时间为键时,建议PCA。

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