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A new method to estimate sparse radon panels has been presented.
This method is based on (1) the decomposition of the model space into
positive and negative values with a bound-constrained optimization
technique, and (2) the summation of the two estimated models.
This decomposition has the property of reducing the null
space and its effects. As illustrated with synthetic and field data
examples, this method yields sparse radon panels and compares
favorably with the Cauchy regularization technique. Compared to the
Cauchy regularization, the proposed method is simpler to parametrize where,
for instance, no Lagrange multiplier is estimated. However, more
iterations are needed for the bound-constrained approach
because two models are estimated independently.
Next: Acknowledgments
Up: Guitton: High resolution Radon
Previous: Examples
Stanford Exploration Project
5/3/2005