A CMG collected along the Oquirrh Fault, Utah is shown in Figure 1.9.
Here the
midpoint xm and half-offset xh coordinates in a CMG are
related to the source xs and geophone xg coordinates in
a CSG by
| xm= (xg+xs)/2 | ; | xh=(xg-xs)/2 . | (1.2) |
all emanated from apex of deepest raypath shown in this figure.
This redundancy will be exploited (as discussed later)
by stacking these redundant
reflections together to increase the S/N ratio of the
seismic record.
In contrast,
the R2 reflections in the CSG in Figure 1.8
emanate from different
parts of this reflector and so do not redundantly sample the R2
reflector.
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Figure 1.10 depicts the rays and traces associated with CSG's and CMG's, and the html movie shows how these data were created. Note, all of the common midpoint (CMP) rays in the second to the bottom graph in Figure 1.10 emanate from the same reflection point.
The number of traces in a CMP gather defines the foldof the data. For example, the total number
of traces in Figure 1.9 define the fold number.
Large fold data means we have redundantly sampled
a subsurface reflection point many
times, so that after stacking (explained below) we will most
likely have a stacked trace with a good S/N ratio.
From the html movie,
note the fold of a CMG decreases as the midpoint position
approaches the end of the recording aperture.
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The next step in order to realize the goal of ideal ZO data is to apply time shifts (i.e., Normal Moveout (NMO) corrections to be discussed in the next section) to the traces in a CMP gather to correct them to the zero-offset reflection time. These corrected traces in the CMG are then added together (i.e., stacked) to produce a stacked trace with a large S/N ratio. Presumably, most of the coherent noise can be eliminated by this stacking process because the time shifts only aligned the reflections with one another so that only the primary reflections coherently added together after stacking.