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APPLICATION

Figure 1 is a 3-D view of a small data volume with good local plane wave behavior. While faults with large throw are clearly visible, those with smaller displacement are not. Equation (5) with a three point spatial and a 44 millisecond temporal smoother, was used to derive the dip-magnitude cube shown in Figure 2. Figure 2 is indicative of the fact that typical cross-sectional views of dip-magnitude cubes are not pleasing and reveal little about potential interesting events in the data.

 
Fig1
Fig1
Figure 1
Original 3-D Data Volume
view

 
Fig2
Fig2
Figure 2
Dip Magnitude 3-D Data Volume
view

Figure 3 is a time slice through the dip-magnitude data set at 2.76 seconds. It should be compared with the equivalent input time slice in Figure 4. Interesting anamolies are now easily recognized. A careful review of the dip-magnitude volume shows that many low resolution events are highlighted and much more easily recognized. The availability of dip-magnitude data has certainly increased the overall information content.

 
fig3
fig3
Figure 3
Dip Magnitude Slice at 2.76 Seconds
view

 
fig4
fig4
Figure 4
Original Slice at 2.76 Seconds
view

 
fig5
fig5
Figure 5
Coherency Slice at 2.76 Seconds
view

 
Fig6
Fig6
Figure 6
Coherency 3-D data Volume
view


previous up next print clean
Next: ENHANCEMENTS Up: Bednar: Least squares dip Previous: DETECTION OF PLANE WAVES
Stanford Exploration Project
10/10/1997