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Ultrasonic wave propagation across a thin nonlinear anisotropic layer between two half-spaces

机译:超声波在两个半空间之间的非线性各向异性薄层上的传播

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摘要

Boundary conditions and perturbation theory are combined to create a set of equations which, when solved, yield the reflected and transmitted wave forms in the case of a thin layer of material that is perfectly bonded between two isotropic half-spaces. The set of perturbed boundary conditions is created by first using the fully bonded boundary conditions at each of the two interfaces between the thin layer and the half-spaces. Then, by restricting the layer's thickness to be much smaller than an acoustic wavelength, perturbation theory can be used on these two sets. of boundary equations, producing a set of equations which effectively treat the thin layer as a single interface via a perturbation term. With this set of equations, the full range of incident and polar angles can be considered, with results general enough to use with a layer that is anisotropic, nonlinear, or both anisotropic and nonlinear. Finally the validity of these equations is discussed, comparing the computer simulation results of this theory to results from standard methods, and looking at cases where the results (or various properties of the results) are known or can be predicted. (c) 2005 Acoustical Society of America.
机译:边界条件和微扰理论相结合,创建了一组方程,当求解的薄层材料完美地粘结在两个各向同性的半空间之间时,求解时会产生反射和透射的波形。通过首先在薄层和半空间之间的两个界面的每一个上使用完全键合的边界条件来创建一组扰动的边界条件。然后,通过将层的厚度限制为比声波波长小得多,可以在这两组信号上使用微扰理论。边界方程组,产生一组方程组,该组方程组通过扰动项将薄层有效地视为单个界面。使用这组方程式,可以考虑入射角和极角的整个范围,其结果足以用于各向异性,非线性或各向异性和非线性的层。最后讨论了这些方程式的有效性,将这种理论的计算机模拟结果与标准方法的结果进行了比较,并研究了已知(或结果的各种性质)或可以预测的情况。 (c)2005年美国声学学会。

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