Statistics – Computation
Scientific paper
May 2008
adsabs.harvard.edu/cgi-bin/nph-data_query?bibcode=2008geoji.173..566p&link_type=abstract
Geophysical Journal International, Volume 173, Issue 8, pp. 566-576.
Statistics
Computation
4
Computational Seismology, Theoretical Seismology, Wave Scattering And Diffusion, Wave Propagation
Scientific paper
We present Monte Carlo solutions of the 3-D radiative transfer (RT) equations for energy transport in elastic media with randomly fluctuating velocity and density. It includes mode conversions from P- to S-wave energy and vice versa and considers angular-dependent scattering patterns following from the Born approximation. Synthesis of the space-time distribution of seismic energy emitted from point sources with arbitrary radiation patterns can be achieved. The method offers a unique way to model complete mean square envelopes of high-frequency wavefields in the presence of random heterogeneity starting from the first P-wave onset until the late S-wave coda.
Validation of the method is achieved through a comparison of mean square envelopes from an isotropic P-wave radiation point source with full 3-D wavefield simulations for the whole envelope shape and with the analytical Markov approximation for small lapse times. RT yields accurate envelope shapes even for parameter ranges where strong and direction-dependent scattering occurs. Peak amplitudes, envelope broadening and coda decay at long lapse times are correctly modelled. A breakdown of RT with Born scattering coefficients only occurs in the vicinity of a point source: waveform modelling shows that even for a pure compressional source, some per cent of shear wave energy are generated by near-source scattering that are not explained within the framework of Born approximation.
Korn Michael
Przybilla Jens
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