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The coefficient of restitution of pressurized balls: a mechanistic model

机译:加压球的恢复系数:机械模型

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Pressurized, inflated balls used in professional sports are regulated so that their behaviour upon impact can be anticipated and allow the game to have its distinctive character. However, the dynamics governing the impacts of such balls, even on stationary hard surfaces, can be extremely complex. The energy transformations, which arise from the compression of the gas within the ball and from the shear forces associated with the deformation of the wall, are examined in this paper. We develop a simple mechanistic model of the dependence of the coefficient of restitution, e, upon both the gauge pressure, P-G, of the gas and the shear modulus, G, of the wall. The model is validated using the results from a simple series of experiments using three different sports balls. The fits to the data are extremely good for P-G > 25 kPa and consistent values are obtained for the value of G for the wall material. As far as the authors can tell, this simple, mechanistic model of the pressure dependence of the coefficient of restitution is the first in the literature.
机译:对专业运动中使用的加压充气球进行调节,以便可以预期其在撞击时的行为,并使游戏具有其独特的特征。但是,即使在静止的硬表面上,控制此类滚珠撞击的动力学也可能极其复杂。本文研究了由球内气体的压缩以及与壁变形相关的剪切力产生的能量转换。我们建立了一个简单的力学模型,该模型依赖于恢复系数(例如,气体的表压P-G和壁的剪切模量G)的依赖性。使用来自三个不同运动球的一系列简单实验得出的结果验证了该模型。当P-G> 25 kPa时,对数据的拟合非常好,并且墙体材料的G值获得了一致的值。据作者所知,这种简单的,恢复系数的压力依赖性的机械模型是文献中的第一个。

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