Best Russell, Begg Rezaul
Centre for Aging, Rehabilitation, Exercise & Sport and School of Human Movement, Recreation & Performance, Victoria University, Melbourne, Australia.
J Biomech. 2008;41(5):1147-51. doi: 10.1016/j.jbiomech.2007.11.023. Epub 2008 Feb 5.
Despite tripping being one of the frequently reported causes of falls, currently there is no method of quantifying the probability of an individual's foot contacting obstacles during gait. This paper describes a statistical modeling technique based on variability in minimum toe clearance (MTC) data during treadmill walking to estimate the probability of the toe contacting an obstacle. MTC data were calculated from two foot markers and using a 2D geometric model of the distal end of the foot. Probability of tripping (PT) was calculated by modeling and then integrating the MTC sample distribution. Results from a young male subject continuously walking for 1 hour show the MTC distribution is not normally distributed with mean=1.03 cm, S.D.=0.25 cm, skew=1.01 and kurtosis=3.47. For this distribution, PT for an unseen 0.2 cm high obstacle is calculated to be 1 in every 10,363 strides. Without skew- and kurtosis-modeling PT reduced to 1 in every 1901 strides, which highlights the importance of skew and kurtosis-modeling for PT estimation. Predicted PT is seen to increase with increasing obstacle heights (e.g. PT for an unseen 0.5 cm obstacle is 1 in 95 strides and PT for an unseen 1.0 cm obstacle is 1 in 2 strides). The method presented in this paper shows that variability in MTC data can be modeled to quantify the probability/risk of tripping on obstructions/obstacles in the travel terrain, and has the potential for wide application in the areas of falls prediction and falls minimization.
尽管绊倒被认为是跌倒的常见原因之一,但目前尚无方法量化个体在步态中足部接触障碍物的概率。本文描述了一种基于跑步机行走过程中最小脚趾间隙(MTC)数据变异性的统计建模技术,以估计脚趾接触障碍物的概率。MTC数据是通过两个足部标记点,并利用足部远端的二维几何模型计算得出的。绊倒概率(PT)通过对MTC样本分布进行建模然后积分来计算。一名年轻男性受试者持续行走1小时的结果显示,MTC分布呈非正态分布,均值 = 1.03厘米,标准差 = 0.25厘米,偏度 = 1.01,峰度 = 3.47。对于这种分布,对于一个未被看到的0.2厘米高的障碍物,计算得出的PT为每10363步中有1次。不进行偏度和峰度建模时,PT降至每1901步中有1次,这突出了偏度和峰度建模对PT估计的重要性。可以看到,预测的PT随着障碍物高度的增加而增加(例如,对于一个未被看到的0.5厘米障碍物,PT为每95步中有1次;对于一个未被看到的1.0厘米障碍物,PT为每2步中有1次)。本文提出的方法表明,MTC数据的变异性可以建模,以量化在行走地形中绊倒在障碍物上的概率/风险,并且在跌倒预测和跌倒最小化领域具有广泛应用的潜力。