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Attenuation of wave propagation in fluid-loaded shells with periodic shunted piezoelectric rings

机译:带有周期性分流压电环的流体在壳体中的波传播衰减

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摘要

The vibration and the sound radiation of cylindrical shells are analyzed and controlled. Shunted piezoelectric rings are placed periodically along the shell length to act as sources of impedance mismatch. The resulting periodic structure features a behavior which is characterized by frequency bands,,stop bands', where the vibrations are attenuated and wave propagation is impeded. The location and the width of the stop bands are controlled by the impedance mismatch introduced along the structure. In the considered configuration, the stop bands can be tuned by proper selection of the shunting circuit.A finite element model is developed to predict the structural response and the acoustic radiation of the considered class of shells. The model accounts for the presence of the rings and for the effect of the shunting parameters on the behavior of the structure. The developed model is used to estimate the frequency response function of the shell and to formulate the transfer matrix for the considered periodic structure. The transfer matrix determines the nature of wave propagation and in particular can be used to estimate the stop bands. The presented results show the effectiveness of the proposed concept when the rings are shunted through a resistive-inductive circuit. The considered shunting strategy is able to generate an additional stop band at the tuning frequency. The location of the stop band is unaffected by the presence of the fluid loading, which demonstrates the robustness of the considered vibration control treatment with respect to significant structural modifications.
机译:分析和控制了圆柱壳的振动和声辐射。分流的压电环沿着外壳长度定期放置,以作为阻抗不匹配的来源。所形成的周期性结构具有以频带,阻带'为特征的行为,其中振动被衰减并且波传播受到阻碍。阻带的位置和宽度由沿结构引入的阻抗失配控制。在考虑的配置中,可以通过适当选择分流电路来调谐阻带。建立了有限元模型来预测所考虑的壳体类别的结构响应和声辐射。该模型考虑了环的存在以及分流参数对结构性能的影响。所开发的模型用于估计壳体的频率响应函数,并为考虑的周期性结构制定传递矩阵。传递矩阵决定了波传播的性质,特别是可以用来估计阻带。呈现的结果表明,当环通过电阻感应电路分流时,提出的概念是有效的。所考虑的分流策略能够在调谐频率处产生一个额外的阻带。阻带的位置不受流体载荷的影响,这证明了所考虑的振动控制处理相对于重大结构修改的稳健性。

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