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  • https://doi.org/10.1190/1.3627694Copy DOI Icon

A blocky regularization scheme for full waveform inversion

  • Jan 1, 2011
  • Antoine Guitton
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Abstract

With ill‐posed inverse problems such as Full‐Waveform Inversion (FWI), regularization schemes are needed to constrain the solution. Whereas many regularization schemes end up smoothing the model, an undesirable effect with FWI where high‐resolution maps are sought, blocky regularization doesn't: it identifies and preserves strong velocity contrasts leading to step‐like functions. In addition, blocky models might be required in some geological settings. These models might be needed for imaging with wave‐equation based techniques such as Reverse Time Migration (RTM). Enforcing blockiness in the model space amounts to enforcing sparseness in the derivative of the model. Sparseness can be obtained using the ℓ1 norm or Cauchy function which are related to long‐tailed density functions. By using different directions for the derivatives, the model can be made blocky in more than one direction: horizontally, vertically, or both. Whereas the Cauchy function produces better blocky models, the ℓ1 norm has the advantage of being convex without any need for hyperparameter estimation.

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