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A stabilized numerical solution for the dynamic contact of the bodies having very stiff constraint on the contact point

机译:对接触点有非常严格限制的物体进行动态接触的稳定数值解

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For the numerical analysis of dynamic contact problem where the contact constraint is imposed by a very stiff massless spring between the bodies, it is shown that a stabilized time integration solution can be obtained without spurious oscillations by imposing the velocity and acceleration constraints as well as the displacement constraint on the contact point. For the velocity and acceleration contact constraints which are crucial for the numerical stability, the time derivatives of the spring deformation are computed by using the Newmark time integration rule of structural dynamics. With the numerical experiments the necessity of the velocity and acceleration contact constraints and the necessity of unconditionally stable time integration rule for the very stiff spring are demonstrated.
机译:对于动态接触问题的数值分析,其中接触约束是由物体之间非常坚硬的无质量弹簧施加的,因此,通过施加速度和加速度约束以及通过施加速度和加速度约束,可以获得稳定的时间积分解而不会产生杂散振荡。接触点上的位移约束。对于对于数值稳定性至关重要的速度和加速度接触约束,通过使用结构动力学的纽马克时间积分规则来计算弹簧变形的时间导数。通过数值实验,证明了速度和加速度接触约束的必要性以及非常刚硬的弹簧的无条件稳定时间积分规则的必要性。

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