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首页> 外文期刊>Waves in random and complex media >The propagation of in-plane P-SV waves in a layered elastic plate with periodic interface cracks: Exact versus spring boundary conditions
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The propagation of in-plane P-SV waves in a layered elastic plate with periodic interface cracks: Exact versus spring boundary conditions

机译:平面P-SV波在具有周期性界面裂纹的层状弹性板上的传播:精确与弹簧边界条件

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摘要

The propagation of in-plane (P-SV) waves in a symmetrically three-layered thick plate with a periodic array of interface cracks is investigated. The exact dispersion relation is derived based on an integral equation approach and Floquet's theorem. The interface cracks can be a model for interface damage, but a much simpler model is a recently developed spring boundary condition. This boundary condition is used for the thick plate and also in the derivation of plate equations with the help of power series expansions in the thickness coordinate. For low frequencies (cracks small compared to the wavelength) the three approaches give more or less coinciding dispersion curves, and this is a confirmation that the spring boundary condition is a reasonable approximation at low frequencies.
机译:研究了平面(P-SV)波在具有周期性界面裂纹阵列的对称三层厚板中的传播。精确的色散关系是基于积分方程法和Floquet定理得出的。界面裂纹可以是界面损伤的模型,但是更简单的模型是最近开发的弹簧边界条件。该边界条件用于厚板,还可以借助厚度坐标中的幂级数展开来推导板方程。对于低频(比波长小的裂纹),这三种方法给出的色散曲线或多或少一致,这证实了弹簧边界条件是低频的合理近似值。

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