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首页> 外文期刊>Engineering analysis with boundary elements >Application of hierarchical matrices to boundary element methods for elastodynamics based on Green's functions for a horizontally layered halfspace
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Application of hierarchical matrices to boundary element methods for elastodynamics based on Green's functions for a horizontally layered halfspace

机译:基于格林函数的水平分层半空间的层次矩阵在弹性力学边界元方法中的应用

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摘要

This paper presents the application of hierarchical matrices to boundary element methods for elastodynamics based on Green's Functions for a horizontally layered halfspace. These Green's functions are computed by means of the direct stiffness method; their application avoids meshing of the free surface and the layer interfaces. The effectiveness of the methodology is demonstrated through numerical examples, indicating that a significant reduction of memory and CPU time can be achieved with respect to the classical boundary element method. This allows increasing the problem size by one order of magnitude. The proposed methodology therefore offers perspectives to study large scale problems involving three-dimensional elastodynamic wave propagation in a layered halfspace, with possible applications in seismology and dynamic soil-structure interaction.
机译:本文介绍了层次矩阵在基于水平分层半空间格林函数的弹性力学边界元方法中的应用。这些格林函数是通过直接刚度法计算的。它们的应用避免了自由表面和层界面的啮合。通过数值示例证明了该方法的有效性,表明相对于经典边界元方法,可以显着减少内存和CPU时间。这允许将问题大小增加一个数量级。因此,所提出的方法为研究涉及层状半空间中三维弹性动力波传播的大规模问题提供了前景,并可能在地震学和动态土-结构相互作用中得到应用。

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