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Matrix Algorithms for Modeling Acoustic Waves in Piezoelectric Multilayers

机译:压电多层中声波建模的矩阵算法

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摘要

Matrix algorithms for modeling acoustic waves in piezoelectric multilayers are presented. All the algorithms considered are capable of resolving the numerical instability of transfer matrix at high frequency-thickness product. The formulation of basic matrices for the algorithm building blocks, and the development of recursive algorithms for the stack matrices, are systematically presented for both the conventional scattering and impedance matrices as well as the more recent hybrid matrix. Many variants of the algorithms are discussed, along with their respective usefulness and deficiency. Comparisons are made in their computational efficiency and numerical stability. For unconditional stability throughout large and small thicknesses, both scattering and hybrid matrix algorithms are applicable. For most efficiency, the algorithms that syner- gize both scattering and hybrid or impedance submatrices are superior, using surface matrix approach. Other aspects of algorithms such as formula conciseness, physical insight, versatility in incorporating boundary conditions, etc., are also noted.
机译:提出了用于对压电多层中的声波建模的矩阵算法。所有考虑的算法都能够解决高频厚度乘积下传递矩阵的数值不稳定性。针对常规散射和阻抗矩阵以及最新的混合矩阵,系统地介绍了用于算法构建块的基本矩阵的公式以及用于堆栈矩阵的递归算法的开发。讨论了算法的许多变体,以及它们各自的有用性和不足。比较它们的计算效率和数值稳定性。为了在大大小小的厚度上保持无条件的稳定性,散射和混合矩阵算法均适用。为了获得最高的效率,使用表面矩阵方法可以使散射,混合或阻抗子矩阵协同工作。还应注意算法的其他方面,例如公式简洁性,物理洞察力,合并边界条件的通用性等。

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