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Implicit extrapolations have several advantages over
explicit methods: they have the potential for unconditional stability,
and shorter filters are required to achieve higher accuracy.
Through the helical coordinate system, I have recast the
2-D deconvolution at the heart of implicit 3-D wavefield
extrapolation, into a one-dimensional problem that can be solved
efficiently by recursion.
I have demonstrated the algorithm by migrating simple constant
velocity synthetic examples with the conventional 45
paraxial wave equation.
The extension to lateral velocity variations is discussed in the next
chapter.
Next: \begin>tex2html_wrap_inline>$V(x,y,z)$\end>tex2html_wrap_inline>\space and non-stationary inverse
Up: Helical factorization of paraxial
Previous: Synthetic examples
Stanford Exploration Project
5/27/2001