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分析力量发展率作为垂直跳跃高度的预测指标。

Analysis of Rate of Force Development as a Vertical Jump Height Predictor.

机构信息

University of Kansas.

Utah Valley University College of Science.

出版信息

Res Q Exerc Sport. 2023 Sep;94(3):638-645. doi: 10.1080/02701367.2022.2036315. Epub 2022 Apr 20.

Abstract

Many researchers and coaches hold that the ability to generate force rapidly is an important factor in athletic performance. This concept is often studied by analyzing the rate of ground reaction force development (RFD) during vertical jumps; however, many such studies disagree on whether estimates of RFD are true predictors of vertical jump height, have limited sample sizes, and have not employed multiple regression analysis. Therefore, the purpose of the study was to assess the utility of RFD as a predictor of vertical jump height. Forward sequential multiple regression models were performed using kinematic, kinetic, and demographic variables from a database of maximal countermovement vertical jumps collected via motion capture system from 2,258 NCAA Division I athletes. Peak RFD was a significant bivariate predictor of vertical jump height ( = 0.408, < .001). However, when other variables were included in the prediction model the partial variance in vertical jump height accounted for by peak RFD was nearly eliminated ( = -0.051, β = -0.051), but sex ( = 0.246, β = 0.94) and peak ground reaction force ( = 0.503, β = 1.109) emerged as predictors of partial variance in jump height. Furthermore, mediation analysis revealed the direct effect of peak RFD on vertical jump height was only 0.004. Multiple regression analysis enabled by a large sample size suggests Peak RFD may not be uniquely useful as a predictor of vertical jump height during maximal countermovement jumps.

摘要

许多研究人员和教练认为,快速产生力量的能力是运动表现的一个重要因素。这一概念通常通过分析垂直跳跃过程中地面反作用力发展的速度(RFD)来研究;然而,许多这样的研究对 RFD 估计是否是垂直跳跃高度的真正预测因素存在分歧,样本量有限,并且没有采用多元回归分析。因此,本研究的目的是评估 RFD 作为垂直跳跃高度预测指标的效用。 使用来自通过运动捕捉系统从 2258 名 NCAA 一级运动员的最大反向运动垂直跳跃数据库中收集的运动学、动力学和人口统计学变量,进行了正向顺序多元回归模型。 RFD 峰值是垂直跳跃高度的显著双变量预测指标( = 0.408, < 0.001)。然而,当在预测模型中包含其他变量时,RFD 对垂直跳跃高度的部分方差的解释几乎被消除( = -0.051,β = -0.051),但性别( = 0.246,β = 0.94)和峰值地面反作用力( = 0.503,β = 1.109)成为跳跃高度部分方差的预测指标。此外,中介分析显示 RFD 峰值对垂直跳跃高度的直接影响仅为 0.004。 由于样本量大,多元回归分析表明,在最大反向运动跳跃中,RFD 峰值可能不是垂直跳跃高度的唯一有用预测指标。

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