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Energy loss due to adhesion during the impact of elastic spheres

机译:弹性球体撞击期间由于粘附引起的能量损失

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The impact of elastic spheres in presence of adhesion has been extensively studied due to its wide-ranging significance. A major emphasis of such studies is the energy loss occurring during impacts. Energy loss due to elastic stress waves is of special significance, as it could be the only active energy loss mechanism in many cases. In this work, we use finite element method to study the impact of elastic spheres on a rigid half-space in presence of adhesion. Adhesion, caused by van der Waals force, is modeled as a body force. This formulation helps to avoid many of the restrictions imposed by the commonly-used surface-force model of adhesion. The energy loss in adhesive impact of elastic spheres is predominantly due to the stress waves caused by adhesion-induced instability, which is absent below a critical sphere radius. Therefore, the coefficient of restitution increases with increase in sphere radius below this critical value, while it shows a reducing trend above it, within the range of sphere radii considered in this study. Therefore, our study indicates that the variation of critical velocity for capture with sphere radius will not be monotonic, unlike presented in many of the previous studies.
机译:由于其宽范围的意义,已经过度研究了粘附力存在的弹性球的影响。对这些研究的重大重点是在撞击期间发生的能量损失。由于弹性应力波引起的能量损失具有特殊意义,因为它可能是许多情况下唯一的活性能量损失机制。在这项工作中,我们使用有限元方法来研究弹性球在粘附的刚性半空间上的影响。由van der WaAss力引起的粘附性被建模为身体力量。该配方有助于避免常用的粘合性表面力模型施加的许多限制。弹性球的粘合撞击中的能量损失主要是由于由粘合引起的不稳定性引起的应力波,这在临界球半径下方不存在。因此,恢复系数随着球体半径的增加而增加,而在该临界值之下的范围内显示出高于其上方的还原趋势,在本研究中考虑的球体半径范围内。因此,我们的研究表明,与球形半径的捕捉的临界速度的变化不会是单调的,与之前的许多研究中出现不同。

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