ICCM Conferences, THE 11TH INTERNATIONAL CONFERENCE ON COMPUTATIONAL METHODS (ICCM2020)

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Convolution quadrature time-domain boundary element method for viscoelastic wave scattering by many cavities in 3-D infinite space
Haruhiko Takeda, Takahiro Saitoh

Last modified: 2020-07-05

Abstract


This paper presents a time-domain boundary element method (BEM) for viscoelastic wave scattering by many cavities in 3-D infinite space. The convolution quadrature method (CQM) is applied to the convolutions of a time-domain boundary integral equation (BIE) to improve the numerical stability of BEM. Scattering of an incident plane wave by cavities is solved by the developed time-domain BEM. The incident plane wave propagating in a viscoelastic solid in time-domain is obtained by using the inverse Fourier transform of that in frequency-domain. The hybrid parallelization using OpenMP and MPI is used to save the computational time and memory. Large-scale multiple scattering wave fields in a viscoelastic solid are demonstrated to verify the time-domain BEM discretized by the CQM.


Keywords


Convolution quadrature method; boundary element method; time-domain; scattering problems; viscoelastic wave propagation

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