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Dynamics and stability of an extending beam attached to an axially moving base immersed in dense fluid

机译:附接到浸没在稠密流体中的轴向移动基座上的延伸梁的动力学和稳定性

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In the present study, we construct a theoretical model for investigating the dynamics and stability of a flexible slender cantilever which is attached to an axially moving base fully immersed in an incompressible fluid. Meanwhile, the cantilevered beam is subjected to a time dependent axial extension. The coordinate transformation is utilized to derive the governing equations with consideration of an axial added mass coefficient and realistic initial conditions. Based on the Galerkin approach and Runge-Kutta technique, the numerical results for the dynamical behavior of the system under conditions of steady rate of extension and speed of the moving base are displayed. It is demonstrated that there is a critical value of extension rate at which the beam loses stability in the case when the base is fixed. As the base moves beyond a certain speed, however, the beam returns to be stable even if the extension rate is above the critical value. Furthermore, the beam system can exhibit peak response as the base moving speed is much higher than the extension rate. (C) 2016 Elsevier Ltd. All rights reserved.
机译:在本研究中,我们构建了一个理论模型,用于研究柔性细长悬臂的动力学和稳定性,该悬臂连接到完全浸没在不可压缩流体中的轴向移动基座上。同时,悬臂梁受到时间依赖的轴向延伸。考虑到轴向增加的质量系数和实际的初始条件,利用坐标变换来导出控制方程。基于Galerkin方法和Runge-Kutta技术,显示了系统在稳定扩展速度和移动基座速度下的动力学行为的数值结果。结果表明,在固定基座的情况下,存在一个延伸率的临界值,在该临界值下光束会失去稳定性。但是,当基座移动超过特定速度时,即使延伸率高于临界值,光束也将恢复稳定。此外,由于基本移动速度远高于延伸速率,因此光束系统可表现出峰值响应。 (C)2016 Elsevier Ltd.保留所有权利。

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