首页> 外文期刊>IEEE Transactions on Ultrasonics, Ferroelectrics, and Frequency Control >Determination of lamb wave dispersion data in lossy anisotropic plates using time domain finite element analysis. Part I: theory and experimental verification
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Determination of lamb wave dispersion data in lossy anisotropic plates using time domain finite element analysis. Part I: theory and experimental verification

机译:使用时域有限元分析确定有损耗各向异性板中的兰姆波色散数据。第一部分:理论与实验验证

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A theoretical and experimental approach for extraction of guided wave dispersion data in plate structures is described. Finite element modeling is used to calculate the surface displacement data (in-plane and out-of-plane) when the plate is subject to either symmetrical or antisymmetrical impulsive force stimulation at one or both of the parallel faces. Fourier transformation of the resultant space-time displacement histories is then employed to obtain phase velocity as a function of frequency. Experimental verification in the case of antisymmetrical stimulation is provided by means of a high-power Q-switched laser source that is used to excite guided waves in the plate. The subsequent out-of-plane displacement data were then obtained by means of a scanning laser vibrometer, and good agreement between theory and experiment is demonstrated. Examples of dispersion data are provided for aluminum, and excellent correlation between the data sets and conventional Rayleigh-Lamb theory for plate structures was obtained. This was then extended to lossy polymeric plates, in addition to both unpolarized and polarized piezoelectric ceramic plates, again with good agreement between the finite element modeling and optical experiments. The last set of results prepares the way for a detailed investigation of the nonhomogeneous piezoelectric composite waveguides described in a companion paper (Part II).
机译:描述了一种在板结构中提取导波色散数据的理论和实验方法。当板在平行面之一或两个上受到对称或反对称冲击力刺激时,使用有限元建模来计算表面位移数据(平面内和平面外)。然后,对所得的时空位移历史进行傅立叶变换,以获得作为频率函数的相速度。通过使用高功率调Q开关激光源(用于激发板中的导波)提供了反对称刺激情况下的实验验证。然后通过扫描激光振动计获得随后的平面外位移数据,并证明了理论与实验之间的良好一致性。提供了铝的色散数据的示例,并且获得了数据集与常规的板结构瑞利-兰姆理论之间的出色相关性。然后,除了非极化和极化压电陶瓷板外,它还扩展到有损耗的聚合物板,在有限元建模和光学实验之间再次取得了很好的一致性。最后一组结果为详细研究随附论文(第二部分)中描述的非均质压电复合波导铺平了道路。

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