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Harvard Seismology: Wave Propagation in 3D media
We have developed and implemented a spectral element method which we use
to simulate the propagation of elastic and anelastic seismic waves in complex
local, regional, and global Earth models. We also use this method to evaluate
site effects and seismic risk in 3D basins (Tokyo, Boston...). In a spectral
element method, spatial derivatives are evaluated using the weak form of
the wave equation, on a grid made of elements on which a Gauss-Lobatto-Legendre
quadrature rule is used. We therefore have to solve an ordinary differential
equation in time, for which temporal derivatives are evaluated by a standard
finite difference method, namely a Newark scheme written in a predictor/multicorrector
algorithm.
Active participants in this project are Dimitri
Komatitsch and Jeroen
Tromp. |