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Continuously Differentiable Stick-Slip Friction Model with Applications to Cable Simulation Using Nonlinear Finite Elements

机译:连续微分粘滑摩擦模型及其在非线性有限元电缆模拟中的应用

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This paper presents a continuously differentiable friction model based on the Quinn regularization of the Coulomb model in order to improve numerical performance for simulating dynamic systems using implicit ODE solvers. The implementation of the friction model for simulations of cable-pulley and cable-winch contact is demonstrated using the nonlinear Absolute Nodal Coordinate Formulation. Frictional contact between the cable and a dynamic surface is implemented using a Lagrange multiplier formulation. Examples of simple a capstan and a motorized pulley system are provided to demonstrate the stick-slip behavior of the model and the performance improvement over the original Quinn model, respectively. Using the ODE solver ode15s, the computation time was reduced by factors of 4.5 to 18.8 depending on the model parameters. The proposed model can be used to model and verify the behavior of dynamics systems in control applications.
机译:本文提出了一种基于库仑模型的奎因正则化的连续微分摩擦模型,以提高使用隐式ODE求解器模拟动态系统的数值性能。使用非线性绝对节点坐标公式,演示了用于模拟电缆-皮带轮和电缆-绞车接触的摩擦模型的实现。电缆和动态表面之间的摩擦接触是使用拉格朗日乘数公式实现的。提供了简单的绞盘和电动皮带轮系统的示例,分别演示了该模型的粘滑行为和相对于原始Quinn模型的性能改进。使用ODE求解器ode15s,根据模型参数,计算时间减少了4.5到18.8倍。所提出的模型可用于对控制应用中的动力学系统的行为进行建模和验证。

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