In Chapter
, I introduce the concept of tau (vertical
travel-time) tomography
and derive the operator relating changes in slowness
to moveout errors in tau space.
I show how tau tomography is less sensitive to the initial
guess at reflector position and slowness estimate.
Figure 8 shows the model of Figure 4
with the correct and initial reflector positions in depth (left) and
tau (right).
![]() |
On a synthetic I show how performing tomography in tau rather than depth better constrains the slowness changes. I show that the tau tomography problem converges faster to a more reasonable result than its depth counterpart. The resulting migration is better focused and the reflectors are better positioned by doing tau rather than depth tomography.