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首页> 外文期刊>Journal of strength and conditioning research >Power output estimation in vertical jump performed by young male soccer players.
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Power output estimation in vertical jump performed by young male soccer players.

机译:年轻男性足球运动员在垂直跳跃中的功率输出估算。

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The purpose of the study was (a) to assess the accuracy of the regression equations available in the literature to estimate the actual peak power (PPac) of the countermovement jump (CMJ) executed by young male soccer players, (b) to develop new regression equations from this population, and (c) to verify whether regression equations obtained from age-based subgroups could increase the accuracy of the estimation (PPes) of PPac. In all, 117 young players (age: 13.6 +/- 2.4 years) were enrolled in the study. Each subject performed 5 CMJs on a force platform. The new regression equations were obtained from the entire experimental sample (G1) and 3 age-based subsamples (G2 = prepubertal, G3 = peripubertal, G4 = postpubertal) using 2 different approaches: the best jump and the mean values achieved by each subject. All the equations in the literature underestimated the peak power (p < 0.00005) in all the groups. The approach based on the mean values was more accurate (adjusted R = 0.925, SEE = 302.9 W) than the one based on the best jump (adjusted R = 0.892; SEE = 360.8 W). Moreover, calculating the regression equations from the 3 age-based subsamples, SEE resulted improved (15.5% in G2, 5.6% in G3 and 0.9% in G4). Regression equations must be derived from homogeneous populations, in terms of gender, sports practice, and age. The approach based on the mean values for each subject was more accurate than the approach used in the literature up to now. In practical applications, regression equation estimates cannot be used to assess the performance of a single subject, because errors may exceed 50%, whereas they may be useful for group comparisons.
机译:这项研究的目的是(a)评估文献中可用的回归方程的准确性,以估计年轻男性足球运动员执行的反跳动作(CMJ)的实际峰值功率(PPac),(b)开发新的(c)验证从基于年龄的子组获得的回归方程是否可以提高PPac估算(PPes)的准确性。共有117名年轻球员(年龄:13.6 +/- 2.4岁)参加了这项研究。每个受试者在部队平台上进行了5次CMJ。新的回归方程式是使用2种不同的方法从整个实验样本(G1)和3个基于年龄的子样本(G2 =青春期前,G3 =青春期前,G4 =青春期后)获得的:最佳跳跃和每个受试者获得的平均值。文献中的所有方程均低估了所有组中的峰值功率(p <0.00005)。基于平均值的方法比基于最佳跳跃的方法(调整后的R = 0.892; SEE = 360.8 W)更准确(调整后的R = 0.925,SEE = 302.9 W)。此外,根据3个基于年龄的子样本计算回归方程,SEE的结果有所改善(G2为15.5%,G3为5.6%,G4为0.9%)。回归方程式必须根据性别,体育活动和年龄从同质人口中得出。基于每个主题平均值的方法比迄今为止文献中使用的方法更为准确。在实际应用中,回归方程估计不能用于评估单个对象的表现,因为误差可能超过50%,而它们可能对组比较有用。

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