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Reference motion in deformable bodies under rigid body motion and vibration. Part II: evaluation of the coefficient of restitution for impacts

机译:刚体运动和振动下可变形体的参考运动。第二部分:影响归还系数的评估

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The dynamic analysis of rigid body impacts is usually performed by using the coefficient of restitution as a measure of the mechanical energy lost in the process. The coefficient of restitution provides an algebraic equation that allows impulse-momentum balance equations to be solved. This paper reports a method for calculating the kinematic coefficient of restitution for the impact of deformable bodies by using a numerical simulation procedure. Calculations were done within the framework of the floating reference frame approach. As shown here for the first time, discriminating between reference velocities and rigid body equivalent velocities is essential with a view to accurately calculating the kinematic coefficient of restitution. Thus, the velocities at which the contact points approach and depart must be calculated as rigid body equivalent velocities. If references velocities are used instead, the resulting coefficient of restitution lacks physical significance. The proposed method is illustrated with two applications, namely: an axial impact of a rigid body on a deformable rod and a transverse impact of a beam on a fixed stop. (C) 2002 Elsevier Science Ltd. All rights reserved. [References: 17]
机译:刚体撞击的动态分析通常通过使用恢复系数作为过程中损失的机械能的度量来进行。恢复系数提供了一个代数方程,可以求解冲量动量平衡方程。本文报道了一种通过数值模拟程序来计算可变形物体碰撞的运动恢复系数的方法。在浮动参考框架方法的框架内进行了计算。如此处第一次所示,区分参考速度和刚体等效速度是至关重要的,这是为了准确地计算恢复运动学系数。因此,必须将接触点接近和离开的速度计算为刚体等效速度。如果改用参考速度,则得到的恢复系数缺乏物理意义。所提出的方法具有两种应用,即:刚体在可变形杆上的轴向冲击和梁在固定挡块上的横向冲击。 (C)2002 Elsevier ScienceLtd。保留所有权利。 [参考:17]

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