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Figure
illustrates application of the algorithm without the use of
multiples. Only the regularization across offset, equation (
), is in operation.
Though we see some suppression of multiples, the results are not nearly as good as those in Figure
. More insidiously, note the presence of considerable of primary energy
in the difference panel. When exploited as a constraint against crosstalk, the
multiple reflections add considerable information. My approach integrates this information
in a systematic framework.
cmps.devils.hask
Figure 6
Only the regularization which roughens across offset, equation (
) is used in the inversion.
Only one order of pseudo-primary is used, so no information is added by the multiples.
Top row, left to right: Raw Haskell data, NMO applied; Estimated primary panel; difference panel.
Bottom row, left to right: Data residual; first panel of model residuals, equations
(
) and (
), respectively.
Next: A Real Data Example
Up: Results
Previous: Better Understanding the Regularization
Stanford Exploration Project
6/7/2002