2018
DOI: 10.1002/zamm.201800023
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Wave propagation through poroelastic soil with underground structures via hybrid BEM‐FEM

Abstract: A hybrid model for evaluation of the seismic response of a complex poroelastic soil region containing an underground structure is developed. The model is based on an efficient computational technique unifying the benefits of both boundary element method (BEM) and finite element method (FEM). The mechanical model takes the whole seismic wave path from the seismic source, through the heterogeneous geological saturated deposits, till the local site with underground structure into consideration. The seismic load c… Show more

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Cited by 7 publications
(8 citation statements)
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“…Now, by applying the boundary condition, F Ω F EM i = −F Ω BEM i along the interface Γ i , the body force terms {Φ Ω BEM Γ i } and the stiffness terms [K b ] from Equation 7 can be added to the respective degrees of freedom body force and stiffness in Equation 8. The similar coupling approach can be found in[5,10].…”
mentioning
confidence: 89%
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“…Now, by applying the boundary condition, F Ω F EM i = −F Ω BEM i along the interface Γ i , the body force terms {Φ Ω BEM Γ i } and the stiffness terms [K b ] from Equation 7 can be added to the respective degrees of freedom body force and stiffness in Equation 8. The similar coupling approach can be found in[5,10].…”
mentioning
confidence: 89%
“…In the case the solution for the domain Ω BEM is not necessary, the degrees of freedom along the boundary that is not in Γ i can be condensed and the system can be reduced to the degrees of freedom along Γ i . The procedure to condense the degree of freedom for BEM matrix and to convert the traction vector to force vector can be found in [5,10]. Now the condensed BEM matrix equation in equivalent force vector term can be obtained in the form:…”
Section: Hybrid Bem-fem Formulation Of the Boundary Value Problemmentioning
confidence: 99%
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