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NONLINEAR PARAMETRIC VIBRATIONS OF AN ELASTIC STRUCTURE WITH A CYLINDRICAL LIQUID CONTAINER (IN THE CASE OF AN ANTI-SYMMETRIC SLOSHING MODE)

机译:具有圆柱形液体容器的弹性结构的非线性参数振动(在抗对称晃动模式的情况下)

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The nonlinear-coupled vibrations of an elastic structure and liquid sloshing in a cylindrical container are investigated. Since the structure is vertically subjected to a sinusoidal excitation, the behavior of the liquid surface is governed by a kind of the Mathieu equation. Modal equations governing the coupled motions are derived, when the natural frequency of the structure is equal to twice the natural frequency of an anti-symmetric mode of sloshing. The theoretical resonance curves are also presented by using an FFT analysis and the improved harmonic balance method. The influences of a liquid level and a detuning parameter on the theoretical resonance curves are shown. A small deviation of the tuning condition can cause amplitude-modulated motions and separate the occurrence region of the coupled vibration into two regions. In the experiments, the theoretical resonance curves were qualitatively in agreement with the experimental data. In addition, amplitude-modulated motions were observed.
机译:研究了圆柱形容器中的弹性结构和液体晃动的非线性耦合振动。由于结构垂直地进行正弦激发,因此液体表面的行为由一种Mathieu方程管辖。当结构的固有频率等于晃动的抗对称模式的自固定频率的两倍时,导出控制耦合运动的模势方程。通过使用FFT分析和改进的谐波平衡方法也呈现理论共振曲线。示出了液位和抗谐射参数对理论共振曲线的影响。调谐条件的小偏差可能导致幅度调制的运动,并将耦合振动的发生区域分成两个区域。在实验中,理论共振曲线与实验数据一致地进行了定性。另外,观察到幅度调节运动。

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