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Coupled longitudinal and transverse vibrations of tensioned Euler-Bernoulli beams with general linear boundary conditions

机译:张紧欧拉 - 伯努利梁的纵向和横向振动,具有一般线性边界条件

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摘要

The paper concerns coupling between longitudinal and transverse vibrations of tensioned Euler-Bernoulli beams with general linear boundary conditions of arbitrary elastic stiffness. The beams are assumed to be perfectly straight with symmetric boundary conditions, and excitation aligned with the longitudinal axis. Two types of excitation, harmonic and impact, are considered. A relatively simple approach is proposed to predict and qualitatively describe the coupling, allowing approximate explicit analytical expressions for the key parameters affecting the phenomenon. The beam model considered, with both ends supported by longitudinal, translational and rotational springs, can be used in particular to model tensioned bolts used in engineering. The effects of beam tension on the coupling phenomenon are revealed. A series of physical experiments is carried out to illustrate application of the obtained theoretical predictions. Numerical solution of the full nonlinear equations governing coupled transverse-longitudinal vibrations has been conducted to validate the theoretical predictions.
机译:本文涉及张紧的欧拉 - 伯尔努尔梁之间的纵向和横向振动与任意弹性刚度的一般线性边界条件的耦合。假设光束与对称边界条件完全直线,并且与纵向轴线对齐的激励。考虑两种激发,谐波和撞击。提出了一种相对简单的方法来预测和定性地描述耦合,允许对影响现象的关键参数进行近似显式分析表达式。考虑的光束模型与纵向,平移和旋转弹簧支撑的两端,尤其可以用于工程中使用的张紧螺栓。揭示了梁张力对耦合现象的影响。进行了一系列物理实验,以说明所获得的理论预测的应用。已经进行了控制耦合横向纵向振动的全非线性方程的数值解,以验证理论预测。

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