next up previous print clean
Next: Event Identification Up: Brown et al.: Converted Previous: Data Background

Migration Algorithm

We use a 2-D Extended Split-Step prestack depth migration algorithm Stoffa et al. (1990) with three so-called ``reference velocities'' to handle lateral velocity variation. Image sampling in depth is 16 meters, which is probably a bit coarse for the regions of the image above the basalt, but adequate for sub-basalt imaging.

The migration algorithm outputs angle domain common image gathers (ADCIG) for velocity analysis. in fact, the ``angle'' axis here is parameterized in terms of offset ray parameter, ph, which is linked to reflection opening angle $\theta$ by the following relationship Prucha et al. (1999).  
 \begin{displaymath}
\frac{\partial{t}}{\partial{h}} = p_{h} = \frac{ 2 \sin{\theta} \cos{\phi}}{V(z,\bold m)}\end{displaymath} (1)
$\phi$ is the reflector dip angle, and $V(z,\bold m)$ is the interval velocity in the neighborhood above the reflector point. Sava and Fomel (2000) show an efficient method for direct computation of ADCIGs as a function of opening angle. In both cases, the ADCIGs are easier to interpret for angle-dependent phenomena than are offset-domain common image gathers, a fact that we feel will improve our ability to identify converted waves in the presence of complex multiples and refracted waves.

We summarize some important parameters for the migration below:


next up previous print clean
Next: Event Identification Up: Brown et al.: Converted Previous: Data Background
Stanford Exploration Project
9/18/2001