Terrier Philippe
Haute Ecole Arc Santé, HES-SO University of Applied Sciences and Arts Western Switzerland, Neuchâtel, Switzerland.
Clinique romande de réadaptation SUVA, Sion, Switzerland.
PeerJ. 2019 Aug 1;7:e7417. doi: 10.7717/peerj.7417. eCollection 2019.
During steady walking, gait parameters fluctuate from one stride to another with complex fractal patterns and long-range statistical persistence. When a metronome is used to pace the gait (sensorimotor synchronization), long-range persistence is replaced by stochastic oscillations (anti-persistence). Fractal patterns present in gait fluctuations are most often analyzed using detrended fluctuation analysis (DFA). This method requires the use of a discrete times series, such as intervals between consecutive heel strikes, as an input. Recently, a new nonlinear method, the attractor complexity index (ACI), has been shown to respond to complexity changes like DFA, while being computed from continuous signals without preliminary discretization. Its use would facilitate complexity analysis from a larger variety of gait measures, such as body accelerations. The aim of this study was to further compare DFA and ACI in a treadmill experiment that induced complexity changes through sensorimotor synchronization.
Thirty-six healthy adults walked 30 min on an instrumented treadmill under three conditions: no cueing, auditory cueing (metronome walking), and visual cueing (stepping stones). The center-of-pressure trajectory was discretized into time series of gait parameters, after which a complexity index (scaling exponent alpha) was computed via DFA. Continuous pressure position signals were used to compute the ACI. Correlations between ACI and DFA were then analyzed. The predictive ability of DFA and ACI to differentiate between cueing and no-cueing conditions was assessed using regularized logistic regressions and areas under the receiver operating characteristic curves (AUC).
DFA and ACI were both significantly different among the cueing conditions. DFA and ACI were correlated (Pearson's = 0.86). Logistic regressions showed that DFA and ACI could differentiate between cueing/no cueing conditions with a high degree of confidence (AUC = 1.00 and 0.97, respectively).
Both DFA and ACI responded similarly to changes in cueing conditions and had comparable predictive power. This support the assumption that ACI could be used instead of DFA to assess the long-range complexity of continuous gait signals. However, future studies are needed to investigate the theoretical relationship between DFA and ACI.
在稳定行走过程中,步态参数在连续步幅之间波动,呈现出复杂的分形模式和长程统计持续性。当使用节拍器来调整步态(感觉运动同步)时,长程持续性会被随机振荡(反持续性)所取代。步态波动中呈现的分形模式通常使用去趋势波动分析(DFA)进行分析。该方法需要使用离散时间序列,例如连续足跟撞击之间的时间间隔,作为输入。最近,一种新的非线性方法,吸引子复杂性指数(ACI),已被证明能够像DFA一样对复杂性变化做出反应,同时它可以从连续信号中计算得出,无需事先离散化。它的使用将有助于从更多种类的步态测量指标(如身体加速度)进行复杂性分析。本研究的目的是在一个通过感觉运动同步诱导复杂性变化的跑步机实验中,进一步比较DFA和ACI。
36名健康成年人在一台装有仪器的跑步机上行走30分钟,共三种条件:无提示、听觉提示(节拍器行走)和视觉提示(踏脚石)。压力中心轨迹被离散化为步态参数的时间序列,之后通过DFA计算复杂性指数(标度指数α)。使用连续压力位置信号计算ACI。然后分析ACI与DFA之间的相关性。使用正则化逻辑回归和受试者工作特征曲线下面积(AUC)评估DFA和ACI区分提示和无提示条件的预测能力。
在不同提示条件下,DFA和ACI均有显著差异。DFA和ACI具有相关性(皮尔逊相关系数 = 0.86)。逻辑回归表明,DFA和ACI能够高度可靠地区分提示/无提示条件(AUC分别为1.00和0.97)。
DFA和ACI对提示条件变化的反应相似,且具有相当的预测能力。这支持了可以使用ACI代替DFA来评估连续步态信号长程复杂性的假设。然而,未来需要开展研究来探究DFA与ACI之间的理论关系。