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Closed-form integration of singular terms for constant, linear and quadratic boundary elements. Part 2. SV-P wave propagation

机译:常数,线性和二次边界元素的奇异项的闭合形式积分。第2部分。SV-P波传播

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Part I of these two related papers considered the analytical evaluation of singular integers for anti-plane boundary elements, the results of which were then applied to the evaluation of scattering problems involving SH waves. This second part provides an extension of these results to the more compacted case of in-plane boundary elements, and presents their application to scattering problems involving SV-P waves. First, the singular integrals for constant, linear and quadratic boundary elements are evacuated a in closed form. Thereafter, the formulation is used to model cylindrical inclusions in a two-dimension elastic medium illuminated by dynamic in-plane (plane-strain) line sources. The boundary element method (BEM) results are then compared with the known analytical solutions for these problems.
机译:这两个相关论文的第一部分考虑了对反平面边界元素的奇异整数的分析评估,然后将其结果用于评估涉及SH波的散射问题。第二部分将这些结果扩展到面内边界元素的更紧凑情况,并介绍了它们在涉及SV-P波的散射问题中的应用。首先,将常数,线性和二次边界元素的奇异积分以封闭形式排空。此后,该公式用于对二维弹性介质中的圆柱形夹杂物进行建模,该弹性介质由动态平面内(平面应变)线源照射。然后将边界元法(BEM)的结果与针对这些问题的已知分析解决方案进行比较。

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