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Dynamical stability of the cantilever beam with oscillating length

机译:摆动长度的悬臂梁的动力稳定性

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The dynamical stability and transverse vibration of the cantilever beam with oscillating length are analyzed in this study. The differential equation of motion with time-dependent coefficients is discretized by the Galerkin method, and then the method of multiple scales for multi-degree of freedom is applied to investigate the parametric resonances of the cantilever beam with oscillating length. The effects of the oscillation amplitude and frequency on the parametric resonance regions and the tip responses are discussed. Tip responses simulation by Runge-Kutta method confirms the parametric resonance regions obtained by multiple scales method. In addition, the 'jump' phenomenon on the tip response of the axially oscillating deploying cantilever beam is also discussed.
机译:本研究分析了具有振荡长度的悬臂梁的动力稳定性和横向振动。通过Galerkin方法离散化具有时间相关系数的运动微分方程,然后应用多尺度多自由度的方法研究悬臂梁在振荡长度下的参量共振。讨论了振荡幅度和频率对参数谐振区域和尖端响应的影响。通过Runge-Kutta方法进行的尖端响应仿真证实了通过多尺度方法获得的参数共振区域。此外,还讨论了轴向振荡展开悬臂梁的尖端响应上的“跳跃”现象。

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