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Free vibration and stability of a cantilever beam attached to an axially moving base immersed in fluid

机译:悬臂梁的自由振动和稳定性,该悬臂梁固定在浸入流体中的轴向移动基座上

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摘要

Free vibration and stability are investigated for a cantilever beam attached to an axially moving base in fluid. The equations of motion of the slender cantilever beam affiliated to an axially moving base at a known rate while immersed in an incompressible fluid are derived first. An "axially added mass coefficient" is taken into account in the obtained equations. Then, a coordinate transformation is introduced to fix the boundaries. Based on the Galerkin approach, the natural frequencies of the beam system are numerically analyzed. The effects of moving speed of the base and several other system parameters on the dynamics and stability of the beam are discussed in detail. It is found that when the moving speed exceeds a certain value the beam becomes unstable and the instability type is sensitive to the system parameters. When the values of system parameters, such as mass ratio and axially added mass coefficient, are big enough, however, no instabilities are detected. The variations of the lowest unstable critical moving speed with respect to several key parameters are also investigated.
机译:对悬臂梁的自由振动和稳定性进行了研究,该悬臂梁连接至流体中的轴向移动基座。首先,以已知的速率附属于轴向移动基座的细长悬臂梁在浸入不可压缩流体中时的运动方程式。在获得的方程式中考虑“轴向附加质量系数”。然后,引入坐标变换以固定边界。基于Galerkin方法,对梁系统的固有频率进行了数值分析。详细讨论了基座的移动速度和其他几个系统参数对梁的动力学和稳定性的影响。已经发现,当移动速度超过某个值时,光束变得不稳定,并且不稳定类型对系统参数敏感。当质量比和轴向附加质量系数等系统参数的值足够大时,则不会检测到不稳定性。还研究了最低不稳定临界移动速度相对于几个关键参数的变化。

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