Next: Refining both t and
Up: INTERPOLATION WITH SPATIAL PREDICTORS
Previous: INTERPOLATION WITH SPATIAL PREDICTORS
A spatial prediction filter can take the form of a dip filter.
Using linear least squares we can estimate the coefficients
(a,b,c,d,e) in the 2D filter
a
b
1 c
d
e
Fitting the filter to two neighboring traces
that are identical but for a time shift,
the filter (a,b,c,d,e) should turn out to be
the negative of an interpolation filter.
Ideally you might see
(-1,0,0,0,0) or
(0,0,-.5,-.5, 0).
But if the two channels are not fully coherent you expect to see
something like
(-.9,0,0,0,0) or
(0,0,-.4,-.4,0).
Next: Refining both t and
Up: INTERPOLATION WITH SPATIAL PREDICTORS
Previous: INTERPOLATION WITH SPATIAL PREDICTORS
Stanford Exploration Project
1/13/1998