A 2.5D coupled FEM-BEM-MFS methodology for longitudinally invariant soil-structure interaction problems

Hassan Liravi*, Robert Arcos Villamarín, Dhananjay Ghangale, Behshad Noori, Jordi Romeu

*Corresponding author for this work

Research output: Contribution to journalArticlepeer-review

Abstract

This paper is concerned with a new prediction methodology for longitudinally invariant soil-structure interaction problems in elastodynamics. The method uses the finite-element method to model the structure, the boundary-element method to model the local soil surrounding the structure and the method of fundamental solutions to model the wave propagation through the soil, all of them formulated in the two-and-a-half dimensional domain. The proposed method firstly obtains the displacement field on the soil-structure interaction boundary making use of a two-and-a-half dimensional coupled finite element–boundary element method. The method of fundamental solutions is used then as a post-processing tool to compute the response of the soil, increasing the computational efficiency of the overall methodology with respect to a methodology that considers the boundary element method as a model of the wave propagation through the soil. The accuracy of the methodology is verified for four calculation examples: a solid cylinder and a circular thin shell embedded in a homogeneous full-space and also in a homogeneous half-space. This verification is performed comparing the results with available analytical or semi-analytical solutions and a conventional two-and-a-half dimensional coupled finite element–boundary element method. Furthermore, a control methodology to increase the robustness of the method is presented.
Original languageEnglish
Article number104009
Number of pages17
JournalComputers and Geotechnics
Volume132
Early online date9 Feb 2021
DOIs
Publication statusPublished - Apr 2021
Externally publishedYes

Keywords

  • Method of fundamental solutions
  • 2.5D FEM-BEM-MFS
  • Elastodynamics
  • Soil-structure interaction
  • Mesh-free methods
  • Homogeneous full-space and half-space
  • problems

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