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The coefficient of normal restitution for the Hertzian contact of two rough spheres colliding in a viscous fluid

机译:两个粗糙球在粘性流体中碰撞的赫兹接触的正态恢复系数

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We use previous theoretical results for the added mass, history and lubrication forces between two spheres colliding in a fluid with viscosity v to investigate the effect of viscous dissipation on the coefficient of restitution during contact. We assume that the mechanical interaction is governed by Hertzian mechanical contact of small duration tau and that the minimum approach distance between particles is approximately equal to the height sigma of surface micro-asperities. A non-dimensionalization of the equation of motion indicates that the contact dynamics is governed by two parameters - the ratio epsilon of the surface roughness sigma and the sphere radius a, and, a contact Stokes number defined as St(c) = sigma(2)/v tau. An asymptotic solution of the equation of motion in the limit of small epsilon/St(c) is used to obtain an explicit expression for the coefficient of restitution during contact and the latter is compared with estimates based on numerical solutions of the non-linear equation of motion. Published by Elsevier Ltd.
机译:我们使用先前的理论结果,对在粘度为v的流体中碰撞的两个球之间的附加质量,历史和润滑力进行了研究,以研究粘性耗散对接触过程中回复系数的影响。我们假设机械相互作用是由小持续时间tau的赫兹机械接触控制的,并且粒子之间的最小接近距离大约等于表面微孔的高度sigma。运动方程的无量纲化表明接触动力学受两个参数控制-表面粗糙度sigma与球半径a的比epsilon,以及定义为St(c)= sigma(2)的接触斯托克斯数)/ v tau。在小ε/ St(c)的极限范围内,通过运动方程的渐近解来获得接触恢复系数的显式表达式,并将其与基于非线性方程数值解的估计值进行比较运动。由Elsevier Ltd.发布

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