Full-waveform adjoint tomography in a multiscale perspective
We discuss an algorithm to regularize elastic waveform inversions using wavelet-based
constructive approximations of the data, synthetic and observed, in models that evolve as
part of a gradient-based iterative scheme relying on forward and adjoint modeling carried
out with a spectral-element method. For an elastic Marmousi model we show how our
wavelet-based multiscale waveform inversion proceeds successively from large to small
scales in the seismograms, with a progressive increase of the complexity of the resulting …
constructive approximations of the data, synthetic and observed, in models that evolve as
part of a gradient-based iterative scheme relying on forward and adjoint modeling carried
out with a spectral-element method. For an elastic Marmousi model we show how our
wavelet-based multiscale waveform inversion proceeds successively from large to small
scales in the seismograms, with a progressive increase of the complexity of the resulting …
Summary
We discuss an algorithm to regularize elastic waveform inversions using wavelet-based constructive approximations of the data, synthetic and observed, in models that evolve as part of a gradient-based iterative scheme relying on forward and adjoint modeling carried out with a spectral-element method. For an elastic Marmousi model we show how our wavelet-based multiscale waveform inversion proceeds successively from large to small scales in the seismograms, with a progressive increase of the complexity of the resulting model. We explore the sensitivity of surface waves in imaging shallow structure. To circumvent cycle skipping we designed an envelope-misfit function within a wavelet-multiscale framework. We test our approach in a toy model in preparation for inversions at full complexity.
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