previous up next print clean
Next: SPECULATIONS ON THE USE Up: OTHER APPLICATIONS OF TWO-D Previous: 2-D local-mono-plane wave annihilation

Steep-dip deconvolution

The most recent application is Jon Claerbout's 1993 steep-dip deconvolution work. This approach involves predicting and removing undesired events, as opposed to predicting the desired events and disregarding everything else. These filters have a shape shown in Filter (9).  
 \begin{displaymath}
\begin{array}
{ccccc}
 a_{1,1} & a_{1,2} & a_{1,3} & a_{1,4}...
 ...\cdot & \cdot \\  \cdot & \cdot & 1 & \cdot & \cdot \end{array}\end{displaymath} (9)

Steep-dip deconvolution allows events with velocities slower than the velocities of the desired events to be eliminated. Ground roll and water arrivals may be eliminated with this process.


previous up next print clean
Next: SPECULATIONS ON THE USE Up: OTHER APPLICATIONS OF TWO-D Previous: 2-D local-mono-plane wave annihilation
Stanford Exploration Project
11/17/1997