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Efficient evaluation of plate-half space interaction using contour integrals

机译:使用轮廓积分有效评估板半空间相互作用

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In this paper, the domain integrals resulting from plate -half space interaction are transformed to contour integrals along the plate internal cells' boundaries. The half space sub grade tractions are assumed to have cell-wise constant variation underneath the plate domain. The plate can be modeled using either the thin or the thick plate theory. Whereas, the half space is modeled using the Boussinesq-Cerruti model. Two new sets of equivalent contour integrals Are derived. The first formulation is based on Green's first identity (GFI). Whereas, the second formulation is based on The multiple reciprocity method (MRM). The necessary kernels and the relevant particular solutions are derived and Listed. Two numerical examples are presented to show the accuracy of the present formulation.
机译:在本文中,由板-半空间相互作用产生的区域积分被转换为沿板内部单元边界的轮廓积分。假定半空间次坡牵引力在板域下方具有单元方向的恒定变化。可以使用薄板或厚板理论对板进行建模。而半空间是使用Boussinesq-Cerruti模型建模的。导出了两组新的等效轮廓积分。第一种表述基于格林的第一身份(GFI)。鉴于第二种表述基于多重互易方法(MRM)。导出并列出了必要的内核和相关的特定解决方案。给出两个数值示例,以显示本配方的准确性。

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