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BEM Analysis of Time-Harmonic Vibrations of Three-Dimensional Piezoelectric Solids

机译:三维压电固体的时间谐波振动的BEM分析

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Time-harmonic vibration analyses are important for the efficient designs of high-performance piezoelectric devices, such as surface acoustic wave (SAW) devices. Although the boundary element method has been applied to 2D time-harmonic vibration analyses for solids of fully anisotropic and piezoelectric media [1], that for 3D solids with fully anisotropic material constants, based on the exact fundamental solution, has not been applied so far due to the complicated expression of the fundamental solution and the heavy computation costs in evaluating the dynamic fundamental solution. Only the results based on the static fundamental solution can be observed [2,3] in the reference. In this paper, we derive a fundamental solution of 3D time-harmonic vibration for piezoelectric solid with fully anisotropic material constants following Wang and Achenbach [4], and Norris [5]. As in the corresponding fundamental solution for fully anisotropic solids, the fundamental solution for the present problem comprises its singular part[4] and the regular part.
机译:时谐振动分析对于高性能压电器件(例如表面声波(SAW)器件)的高效设计非常重要。尽管边界元方法已经应用于完全各向异性和压电介质的固体的2D时谐振动分析[1],但基于确切的基本解,至今尚未应用具有完全各向异性的材料常数的3D固体的边界元方法。由于基本解的表达复杂,并且在评估动态基本解时需要花费大量计算成本。在参考文献中只能观察到基于静态基本解的结果[2,3]。在本文中,我们根据Wang和Achenbach [4]和Norris [5],推导了具有完全各向异性的材料常数的压电固体3D时谐振动的基本解决方案。正如在完全各向异性固体的相应基本解中一样,当前问题的基本解包括其奇异部分[4]和正则部分。

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