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A Deterministic Evaluation of eismic Fidelity using Velocity Modeling ...

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the raw field data and the initial migrated volume led to the conclusion that a more<br />

comprehensive processing flow would be required to reduce the noise.<br />

Examining the coherence <strong>of</strong> brute stacks and the uniform moveout on super shot gathers<br />

was a QC used to determine if both the geometry and field static were correct (Figure<br />

36). Common mid-point (CMP) sorted shot data with datum static shift had spherical<br />

divergence gain applied. I ran these data through deconvolution. Using several band<br />

pass filters, I tested the filters to determine the best one to remove the ground roll (Figure<br />

37). Data without ground roll that maintained the broadest bandwidth, the 16-17-70-80<br />

filter, were then used to calculate the residual static (Table 1). This required <strong>using</strong> a<br />

detailed velocity field. In order to maintain continuity with the commercially processed<br />

PSTM data, I used the velocities used for the PSTM for calculating the residual static.<br />

After calculating and applying a residual static, I reevaluated the data to determine<br />

additional processing steps needed to improve the signal. I designed a second processing<br />

flow to improve the signal-to-noise ratio for migration. The new processing flow<br />

consisted <strong>of</strong> taking CMP sorted data, applying both the field static and the residual static<br />

and boosting the gain <strong>using</strong> spherical divergence. These data had a shot deconvolution<br />

applied and were filtered. Shot deconvolution calculates a wavelet for both the source and<br />

the receiver. After each processing step, I applied an NMO <strong>using</strong> the same velocity as<br />

used to calculate the residual static. I applied the NMO along with a mute (Figures 36a,<br />

54

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