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A DIFFERENTIAL-ALGEBRAIC CONTACT MODEL WITH NONLINEAR COMPLIANCE

机译:具有非线性合规性的差分代数接触型号

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Modeling of compliant contact is an important issue for simulation and control of mechanical systems. Empirical results in the literature show that, in some mechanical systems such as biological tissues, the relation between the contact force and the indentation is characterized by the following three features: (i) continuity of the force at the time of collision, (ii) Hertz-like nonlinear force-indentation curve, and (iii) non-zero indentation at the time of loss of contact force. The conventional Hunt-Crossley (HC) model does not capture the feature (iii) as the model makes the contact force and indentation reach zero simultaneously. This paper proposes a compliant contact model based on a differential-algebraic equation that satisfies all the three features. The behaviors of the model and the effect of parameters in the model are investigated through numerical simulations.
机译:符合符合联系的建模是机械系统仿真和控制的重要问题。文献中的经验结果表明,在一些机械系统(如生物组织)中,接触力与压痕之间的关系的特征在于以下三个特征:(i)碰撞时力的连续性,(ii)赫兹类似的非线性力缩进曲线,(iii)接触力损失时的非零凹陷。传统的HUNT-CROSSLEY(HC)模型不会捕获特征(III),因为模型使接触力和压痕同时到达零。本文提出了一种基于满足所有三个特征的差分代数方程的柔顺触点模型。通过数值模拟研究了模型的行为和模型中参数的效果。

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