School of Exercise Science, Australian Catholic University, Brisbane, Queensland, Australia.
Gabbett Performance Solutions, Brisbane, Queensland, Australia.
Br J Sports Med. 2017 May;51(9):749-754. doi: 10.1136/bjsports-2016-097152. Epub 2016 Dec 21.
To determine if any differences exist between the rolling averages and exponentially weighted moving averages (EWMA) models of acute:chronic workload ratio (ACWR) calculation and subsequent injury risk.
A cohort of 59 elite Australian football players from 1 club participated in this 2-year study. Global positioning system (GPS) technology was used to quantify external workloads of players, and non-contact 'time-loss' injuries were recorded. The ACWR were calculated for a range of variables using 2 models: (1) rolling averages, and (2) EWMA. Logistic regression models were used to assess both the likelihood of sustaining an injury and the difference in injury likelihood between models.
There were significant differences in the ACWR values between models for moderate (ACWR 1.0-1.49; p=0.021), high (ACWR 1.50-1.99; p=0.012) and very high (ACWR >2.0; p=0.001) ACWR ranges. Although both models demonstrated significant (p<0.05) associations between a very high ACWR (ie, >2.0) and an increase in injury risk for total distance ((relative risk, RR)=6.52-21.28) and high-speed distance (RR=5.87-13.43), the EWMA model was more sensitive for detecting this increased risk. The variance (R) in injury explained by each ACWR model was significantly (p<0.05) greater using the EWMA model.
These findings demonstrate that large spikes in workload are associated with an increased injury risk using both models, although the EWMA model is more sensitive to detect increases in injury risk with higher ACWR.
确定急性:慢性工作负荷比(ACWR)计算的滚动平均值和指数加权移动平均值(EWMA)模型之间是否存在差异,以及随后的受伤风险。
本研究纳入了来自 1 家俱乐部的 59 名精英澳大利亚足球运动员,进行了为期 2 年的研究。使用全球定位系统(GPS)技术来量化运动员的外部工作量,并记录非接触性“伤病损失”。使用 2 种模型计算了一系列变量的 ACWR:(1)滚动平均值,和(2)EWMA。使用逻辑回归模型评估了两种模型的受伤可能性和受伤可能性之间的差异。
在中等(ACWR 1.0-1.49;p=0.021)、高(ACWR 1.50-1.99;p=0.012)和极高(ACWR>2.0;p=0.001)ACWR 范围内,两种模型的 ACWR 值之间存在显著差异。尽管两种模型均显示非常高的 ACWR(即>2.0)与总距离(相对风险,RR=6.52-21.28)和高速距离(RR=5.87-13.43)的受伤风险增加之间存在显著关联(p<0.05),但 EWMA 模型更能检测到这种增加的风险。每个 ACWR 模型解释的受伤方差(R)使用 EWMA 模型显著增加(p<0.05)。
这些发现表明,使用两种模型,大的工作量波动与受伤风险增加相关,尽管 EWMA 模型更能检测到更高 ACWR 时的受伤风险增加。