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Dynamic responses to sinusoidal excitations of beams with frictional joints

机译:带摩擦缝梁对正弦激励的动力响应

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摘要

We consider the dynamic responses of a beam with a frictional joint. The frictional force at the joint is modeled using the Coulomb friction model. The frictional force at the joint makes the nature of the boundary conditions at the joint uncertain. Therefore, this problem represents a type of nonlinear problems where the boundary conditions are coupled to the solutions. Using numerical integration of the resulting differential equations obtained by combining the finite element method and the Lagrange equations, we study the steady-state solutions of the system to sinusoidal excitations. We explore the dependence of the system responses to various parameters including the frictional force, the forcing frequency and the forcing amplitude. A result of special interest is the existence of an optimum friction force if the frictional joint is used to control the system response amplitude. We also examine the ways that friction affects the resonance frequency of the structure. Experiments are carried out, which agree qualitatively with the numerical results.
机译:我们考虑了带有摩擦缝的梁的动力响应。关节处的摩擦力使用库仑摩擦模型建模。关节处的摩擦力使关节处边界条件的性质不确定。因此,此问题代表一类非线性问题,其中边界条件耦合到解。使用通过组合有限元方法和拉格朗日方程获得的微分方程的数值积分,我们研究了系统对正弦激励的稳态解。我们探索了系统对各种参数的依赖性,包括摩擦力,强迫频率和强迫幅度。特别令人感兴趣的结果是,如果使用摩擦接头来控制系统响应幅度,则存在最佳摩擦力。我们还研究了摩擦影响结构共振频率的方式。进行的实验与数值结果定性一致。

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