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Efficient and accurate multi-layered elastostatic Green's functions via the bi-material Green's function

机译:通过双材料格林函数实现高效,准确的多层弹性静电格林函数

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摘要

The three-dimensional elastostatic Green's functions for multi-layered half-spaces are expressed in terms of a cylindrical system of vector functions using the propagator matrix method. To obtain efficient and accurate results near the singularity at the interface between layers, the singularity extraction method is employed in the transform domain, based on the singular solutions for the bi-material full space expressed here in vector cylindrical function form. Numerical trials demonstrate that this approach improves on previous work, which relied on singularity extraction based on the well-known singular (Kelvin) solution for the homogenous full-space. A boundary element implementation illustrates the practical potential of this work to boundary value problems.
机译:多层半空间的三维弹性静电格林函数用传播矩阵方法用矢量函数的圆柱系统表示。为了在层之间的界面处的奇异点附近获得有效和准确的结果,基于矢量圆柱函数形式在此表示的双材料全空间的奇异解,在变换域中采用了奇异点提取方法。数值试验表明,该方法改进了以前的工作,该工作依赖于基于均匀全空间的众所周知的奇异(Kelvin)解的奇异性提取。边界元素的实现说明了这项工作对边值问题的实际潜力。

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