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首页> 外文期刊>Journal of Applied Mechanics: Transactions of the ASME >Green's Functions for a Half-Space and Two Half-Spaces Bonded to a Thin Anisotropic Elastic Layer
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Green's Functions for a Half-Space and Two Half-Spaces Bonded to a Thin Anisotropic Elastic Layer

机译:半空间和两个半空间结合到各向异性各向异性弹性层的格林函数

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摘要

The Green's function for an anisotropic elastic half-space that is bonded to a thin elastic material of different anisotropy subject to a line force and a line dislocation is presented. Also presented is the Green's function for two different anisotropic elastic half-spaces that are bonded to a thin elastic material of different anisotropy subject to a line force and a line dislocation in one of the half-spaces. The thickness h of the thin layer is assumed to be small compared with a reference length. Thus, instead of finding the solution in the thin layer and imposing the continuity conditions at the interface(s), we derive and apply effective boundary conditions for the interface between the layer and the body that take into account the existence of the layer.
机译:提出了各向异性各向异性半空间的格林函数,该各向异性半空间粘结到受到线力和线错位影响的不同各向异性的薄弹性材料上。还介绍了格林函数,该函数针对两个不同的各向异性弹性半空间,该半空间粘结到具有不同各向异性的薄弹性材料上,在其中一个半空间中承受线力和线错位。假设薄层的厚度h与参考长度相比较小。因此,我们没有在薄层中找到解并在界面上施加连续性条件,而是在考虑到层的存在的情况下,为层和主体之间的界面导出并应用了有效的边界条件。

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