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首页> 外文期刊>Gait & posture >A regressed phase analysis for coupled joint systems.
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A regressed phase analysis for coupled joint systems.

机译:耦合关节系统的回归相分析。

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摘要

This study aims to address shortcomings of the relative phase analysis, a widely used method for assessment of coupling among joints of the lower limb. Goniometric data from 15 individuals with spastic diplegic cerebral palsy were recorded from the hip and knee joints during ambulation on a flat surface, and from a single healthy individual with no known motor impairment, over at least 10 gait cycles. The minimum relative phase (MRP) revealed substantial disparity in the timing and severity of the instance of maximum coupling, depending on which reference frame was selected: MRP(knee-hip) differed from MRP(hip-knee) by 16.1+/-14% of gait cycle and 50.6+/-77% difference in scale. Additionally, several relative phase portraits contained discontinuities which may contribute to error in phase feature extraction. These vagaries can be attributed to the predication of relative phase analysis on a transformation into the velocity-position phase plane, and the extraction of phase angle by the discontinuous arc-tangent operator. Here, an alternative phase analysis is proposed, wherein kinematic data is transformed into a profile of joint coupling across the entire gait cycle. By comparing joint velocities directly via a standard linear regression in the velocity-velocity phase plane, this regressed phase analysis provides several key advantages over relative phase analysis including continuity, commutativity between reference frames, and generalizability to many-joint systems.
机译:这项研究旨在解决相对相位分析的缺点,相对相位分析是一种广泛用于评估下肢关节之间耦合的方法。至少在10个步态周期中,从15个患有痉挛型二肢瘫痪性脑瘫的患者的腿部运动过程中,从髋关节和膝关节记录了其角度测量数据,并从一个没有运动障碍的健康个体中记录了该数据。最小相对相位(MRP)在最大耦合实例的时间和严重性上显示出显着差异,具体取决于选择的参考系:MRP(膝关节)与MRP(髋关节)相差16.1 +/- 14步态周期的百分比,比例差异为50.6 +/- 77%。另外,几个相对相位肖像包含不连续性,这可能会导致相位特征提取中的误差。这些变化可归因于在转换为速度位置相平面时的相对相位分析的预测,以及不连续的反正切算子对相角的提取。在这里,提出了一种替代性的相位分析,其中,运动学数据被转换为整个步态周期中关节耦合的轮廓。通过在速度-速度相平面中通过标准线性回归直接比较关节速度,与相对相位分析相比,这种回归相位分析具有几个关键优势,包括连续性,参考系之间的可交换性以及对多关节系统的通用性。

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