Traveltimes and Amplitudes of Waves in Random Media

Adam M. Baig and F. A. Dahlen

Princeton University

Email: abaig@princeton.edu

poster/oral: poster

Recently, Fréchet kernels for teleseismic body wave amplitudes and traveltimes have been derived with the aid of the Born approximation. These developments allow for an expansion from the realm of ray-theoretical analysis by accounting for singly scattered wavefronts that constructively or destructively interfere with the ballistic wavefront. Thus, we expect predictions based on these Born-Fréchet kernels to better predict measured observables than purely ray-theoretical schemes when scattering is prevalent. To confirm our suspicions, we plot the predicted value of a quantity, be it the amplitude or traveltime perturbation, against the same quantity measured from `ground-truth' seismograms of acoustic waves in a variety of regimes of random media. With these scatter-plots, we are able to ascertain in which regimes we can reasonably forward model amplitudes and traveltimes with our Born-Fréchet kernels as well as determine in which regimes these kernels outperform the ray-theoretical formulation.


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