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1 Local Reverse Time Migration: P-to-S Converted Wave Case Xiang Xiao and Scott Leaney UTAM, Univ. of Utah Feb. 7, 2008
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2 Outline Motivation Theory Numerical Tests Schlumberger VSP data set GOM VSP data set Conclusions Motivation TheoryNumerical Tests Conclusions
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3 Outline Motivation TheoryNumerical Tests Conclusions Motivation Theory Numerical Tests Schlumberger VSP data set GOM VSP data set Conclusions
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4 Standard P-to-S Migration x s m(x) ~ s ~ ds G(x|s) Forward source P P S g G(x|g)* D(g|s)dg Backward data S g * Converted wave VSP D(g|s) Motivation TheoryNumerical Tests Conclusions
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5 Interferometric P-to-S Migration x s P P S D(g|g’) ~ s ~ ds * g’ g D(g’|s) D(g|s) m(x) ~ g’ ~ dg’dg g D(g|g’)G(x|g)G(x|g’) ** Virtual source gather Motivation TheoryNumerical Tests Conclusions
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6 Outline Motivation TheoryNumerical Tests Motivation Theory Numerical Tests Schlumberger VSP data set GOM VSP data set Conclusions
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7 x s P P S m(x) ~ s ~ ds g’ G(x|g’)* D(g’,s) dg’ Backward P G(x|g)* D(g,s)dg Backward S g g’ g * Local Reverse Time Migration Theory Motivation TheoryNumerical Tests Conclusions
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8 Benefits Target oriented! Introduction Numerical Tests –Only a local velocity model near the well is needed. –Salt and overburden is avoided. –Fast and easy to perform. Source statics are automatically accounted for. Immune to salt-related interbed cross- talk. Theory Conclusions
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9 Outline Introduction Numerical Tests Conclusion Motivation Theory Numerical Tests Schlumberger VSP data set GOM VSP data set Conclusions Theory
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10 Depth (km) Offset (km) 10 -1212 0 Schlumberger 2D Isotropic Elastic Model 0 Introduction Numerical TestsTheory Conclusions
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11 Depth (km) 10 0 Offset (km) -12 12 0 (a) Ray tracing direct P (c) PPS events (d) Pp events (b) PSS events Depth (km) 10 0 Offset (km) -12 12 0 Aperture by Ray Tracing Introduction Numerical TestsTheory Conclusions
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12 Direct P PPS PSS Depth (km) Time (s) 8 0 6 VSP CSG X-component VSP CSG Z-component 4 Depth (km) 8 4 Two-component VSP Synthetic Data Set Introduction Numerical Tests Conclusion Theory
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13 Depth (km) 8.5 6 Offset (km) 0 1.8 (a) Standard Kirchhoff (c) Interferometric migration (IM)(d) Local RTM (b) Reduced-time migration (RM) Depth (km) 8.5 6 Offset (km) 1.8 0 Introduction Numerical Tests Conclusion Theory Comparison with Migration Methods
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14 Outline Introduction Numerical Tests Conclusion Motivation Theory Numerical Tests Schlumberger VSP data set GOM VSP data set Conclusions Theory
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15 Depth (m) Offset (m) 4878 0 1829 0 GOM VSP Well and Source Location Source @150 m offset Introduction TheoryNumerical Tests Conclusions 2800 m 3200 m Salt
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16 P-to-S ratio = 2.7 Velocity Profile S Wave P Wave Depth (m) 0 4500 050000 2800 m 3200 m Salt Incorrect velocity model P-to-S ratio = 1.6 Introduction TheoryNumerical Tests Conclusions Velocity (m/s)
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17 Z-Component VSP Data Depth (m) Traveltime (s) 2652 3887 1.23.0 Salt Direct P Reflected P Reverberations Introduction TheoryNumerical Tests Conclusions
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18 X-Component VSP Data Depth (m) Traveltime (s) 2652 3887 1.23.0 Salt Direct P Reflected P ReverberationsDirect S Introduction TheoryNumerical Tests Conclusions
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19 Processing Workflow Original Data Rotate components Pick desired events Median filtering Migration (KM, RM, IM, RTM) Introduction TheoryNumerical Tests Conclusions
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20 Raypath Coverage 2000 4200 0200 Depth (m) Migration of PPS Salt Offset (m) Introduction TheoryNumerical Tests Conclusions
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21 Migration of PPS Salt RMIM 02000 KM 2000 4200 0200 Depth (m) Offset (m) Introduction Numerical Tests Conclusion Theory Offset (m)
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22 Migration of PPS Salt IM, sediment floodLocal RTM 02000 RM 2000 4200 0200 Depth (m) Offset (m) Introduction Numerical Tests Conclusion Theory Offset (m)
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23 Conclusions Local RTM improves salt flank imaging. Introduction TheoryNumerical Tests Conclusions Imaging improvement is attained with a 1D velocity model. Immune to salt-related interbed cross- talks.
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24 Thank you! Thank the sponsors of the 2005 UTAM consortium for their support.
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25 Depth (m) Offset (m) 4878 0 200 0 Local RTM Image Introduction Numerical Tests Conclusion Theory IM 0200 Offset (m)
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26 Future works Motivation TheoryNumerical Tests Conclusions
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27 Separation While Imaging Step 1: Elastic backward propagation of the whole wavefield; Step 2: P- and S- wavefield separation; Devaney and Oristaglio (1986) Dellinger and Etgen (1990) Step 3: Crosscorrelate the P- and S- waves;
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28 Depth (m) Offset (m) 4878 01829 0 Local RTM Image Introduction Numerical Tests Conclusion Theory
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