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适用于特定乒乓球测试的临界功率概念:衰竭标准、数学建模和与气体交换参数的相关性比较。

Critical power concept adapted for the specific table tennis test: comparisons between exhaustion criteria, mathematical modeling, and correlation with gas exchange parameters.

机构信息

Federal University of Mato Grosso do Sul, Department of Physical Education, Campo Grande, Brazil.

出版信息

Int J Sports Med. 2011 Jul;32(7):503-10. doi: 10.1055/s-0030-1270470. Epub 2011 May 11.

Abstract

The purposes of this study were to determine and to compare the critical power concept adapted for the specific table tennis test (critical frequency - C F ) estimated from 5 mathematical models and using 2 different exhaustion criteria (voluntary and technical exhaustions). Also, it was an aim to assess the relationship between C F estimated from mathematical models and respiratory compensation point (RCP), peak oxygen uptake ( V˙O (2PEAK)) and minimal intensity at which V˙O (2PEAK) ( F V˙O (2PEAK)) appears. 9 male table tennis players [18(1) years; 62.3(4.4) kg] performed the maximal incremental test and 3-4 exhaustive exercise bouts to estimate C F s (balls · min (-1)). The exhaustion time and C F obtained were independent of the exhaustion criteria. The C F from 3-parameter model [45.2(7.0)-voluntary, 43.2(5.6)-technical] was lower than C F estimated by linear 2-parameter models, frequency-time (-1) [53.5(3.6)-voluntary, 53.5(3.5)-technical] and total ball thrown-time [52.2(3.5)-voluntary, 52.2(3.5)-technical] but significantly correlated. C F values from 2 linear models were significantly correlated with RCP [47.4(3.4) balls · min (-1)], and C F values of the linear and nonlinear models were correlated with F V˙O (2PEAK) [56.7(3.4) balls · min (-1)]. However, there were no significant correlations between C F values and V˙O (2PEAK) [49.8(1.1)ml · kg (-1) · min (-1)]. The results were not modified by exhaustion criteria. The 2 linear and non-linear 2-parameter models can be used to estimate aerobic endurance in specific table tennis tests.

摘要

本研究旨在确定和比较特定乒乓球测试(临界频率-CF)的临界功率概念,该概念是通过 5 种数学模型和使用 2 种不同的衰竭标准(自愿和技术衰竭)来估计的。同时,评估数学模型估计的 CF 与呼吸补偿点(RCP)、峰值摄氧量(V˙O(2PEAK))和出现 V˙O(2PEAK)的最小强度(FV˙O(2PEAK))之间的关系也是本研究的目的之一。9 名男性乒乓球运动员[18(1)岁;62.3(4.4)kg]进行了最大递增测试和 3-4 次耗竭运动回合,以估计 CFs(球·min(-1))。衰竭时间和 CF 不依赖于衰竭标准。3-参数模型的 CF [45.2(7.0)-自愿,43.2(5.6)-技术]低于线性 2-参数模型、频率时间(-1)[53.5(3.6)-自愿,53.5(3.5)-技术]和总球投掷时间[52.2(3.5)-自愿,52.2(3.5)-技术]的 CF,但呈显著相关。2 个线性模型的 CF 值与 RCP[47.4(3.4)球·min(-1)]呈显著相关,线性和非线性模型的 CF 值与 FV˙O(2PEAK)[56.7(3.4)球·min(-1)]呈显著相关。然而,CF 值与 V˙O(2PEAK)[49.8(1.1)ml·kg(-1)·min(-1)]之间没有显著相关性。结果不受衰竭标准的影响。2 个线性和非线性 2-参数模型可用于估计特定乒乓球测试中的有氧耐力。

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