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Nonlinear soil-structure interaction analysis in poroelastic soil using midpoint integrated finite elements and perfectly matched discrete layers

机译:中点积分有限元与完全匹配离散层的多孔弹性土非线性结构相互作用分析

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摘要

A numerical approach for a nonlinear analysis of soil-structure interaction in poroelastic soil is proposed. Nonlinear behavior in the near-field region of soil is considered by conventional finite elements. The far-field region of soil is represented by mid-point integrated finite elements and perfectly matched discrete layers (PMDLs) in order to consider the energy radiation into infinity. The mid-point integrated finite elements can be formulated identically to conventional finite elements. Thus, PMDLs for poroelastic media are formulated in this study. A means by which to represent a layered poroelastic half-space with conventional finite elements, mid-point integrated finite elements, and the developed PMDLs is proposed. The proposed numerical approach is verified from various perspectives. The approach is applied to a nonlinear analysis of the earthquake responses of a structural system on poroelastic soil. It is demonstrated via the application that the proposed approach can be applied successfully to nonlinear dynamic soil-structure interaction problems.
机译:提出了一种用于多孔弹性土中土-结构相互作用非线性分析的数值方法。常规有限元考虑了土壤近场区域的非线性行为。土壤的远场区域由中点积分有限元和完美匹配的离散层(PMDL)表示,以便将能量辐射考虑为无穷大。中点积分有限元可以用与常规有限元相同的公式表示。因此,在这项研究中制定了多孔弹性介质的PMDL。提出了一种用常规有限元,中点积分有限元和已开发的PMDL表示层状多孔弹性半空间的方法。所提出的数值方法已从各个角度进行了验证。该方法应用于多孔弹性土壤结构系统地震响应的非线性分析。通过应用表明,所提出的方法可以成功地应用于非线性动力土-结构相互作用问题。

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