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The technique is based on a post-multiplication of the matrix
by the diagonal matrix
.
The preconditioning operator introduces a new model
given by
|  |
(15) |
By the preconditioning transformation, we have recast the
original inversion relation equ1 into
|  |
(16) |
After solving for
we easily compute
.
Next: SYNTHETIC EXAMPLE
Up: Inversion to common offset
Previous: Data-space preconditioning
Stanford Exploration Project
7/5/1998