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Wavefield Extrapolation for Migration and Velocity Analysis

This paper explores the use of wavefield extrapolation for migration and velocity analysis in complex geology, with a focus on complex illumination and distance-depth relationships. The objective is to improve imaging methods using wavefield extrapolation techniques.

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Wavefield Extrapolation for Migration and Velocity Analysis

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  1. paul.sava@stanford.edu

  2. Migration and velocity analysis by wavefield extrapolation Paul Sava paul.sava@stanford.edu

  3. Complex geology distance depth paul.sava@stanford.edu

  4. Complex illumination distance depth paul.sava@stanford.edu

  5. Complex wavefields distance depth paul.sava@stanford.edu

  6. Imaging methods overview paul.sava@stanford.edu

  7. Focus of my thesis paul.sava@stanford.edu

  8. Imaging by wavefield extrapolation distance distance depth paul.sava@stanford.edu

  9. Outline Wave-equation migration velocity analysis Operator Image perturbation Example Riemannian wavefield extrapolation paul.sava@stanford.edu

  10. The problem distance depth paul.sava@stanford.edu

  11. Objective function distance WEMVA operator Image perturbation Slowness perturbation depth paul.sava@stanford.edu

  12. Traveltime MVA t: traveltime s: slowness T: operator Wave-equation MVA I: image s: slowness L: operator Comparison of MVA methods paul.sava@stanford.edu

  13. Outline Wave-equation migration velocity analysis Operator Image perturbation Example Riemannian wavefield extrapolation paul.sava@stanford.edu

  14. Requirements WEMVA operator • Image-slowness relation • Wavefield extrapolation • Use the entire image • Linear operator • Cost-effective optimization paul.sava@stanford.edu

  15. Downward continuation WEMVA operator z z+Dz Phase-shift operator paul.sava@stanford.edu

  16. Downward continuation linearization WEMVA operator z z+Dz linear nonlinear paul.sava@stanford.edu

  17. Scattering operator WEMVA operator Wavefield perturbation Slowness perturbation linear nonlinear paul.sava@stanford.edu

  18. WE MVA operator WEMVA operator Image perturbation Slowness perturbation paul.sava@stanford.edu

  19. WE MVA operator example WEMVA operator Slowness perturbation Slowness perturbation Background slowness Background wavefield Forward operator Adjoint operator Wavefield perturbation Wavefield perturbation paul.sava@stanford.edu

  20. WE MVA operator example WEMVA operator Forward operator Adjoint operator paul.sava@stanford.edu

  21. Traveltime MVA Ray paths Infinite frequency band Unstable for sharp contrasts Large shadow zones Wave-equation MVA Wave paths Finite frequency band Stable for sharp contrasts Small shadow zones Sensitivity kernels Sensitivity kernels paul.sava@stanford.edu

  22. Wavepaths gallery Sensitivity kernels distance depth paul.sava@stanford.edu

  23. Multiple wavepaths Sensitivity kernels distance depth paul.sava@stanford.edu

  24. Frequency dependence Sensitivity kernels distance depth paul.sava@stanford.edu

  25. Outline Wave-equation migration velocity analysis Operator Image perturbation Example Riemannian wavefield extrapolation paul.sava@stanford.edu

  26. Requirements Image perturbation • Use image information • Fast and robust • Interpretive control • Consistent with the operator paul.sava@stanford.edu

  27. Focusing information Image perturbation distance depth paul.sava@stanford.edu

  28. Moveout information Image perturbation distance angle depth paul.sava@stanford.edu

  29. Residual migration Image perturbation distance angle depth Residual migration operator paul.sava@stanford.edu

  30. Residual migration linearization Image perturbation distance angle depth nonlinear linear paul.sava@stanford.edu

  31. Linear residual migration operator Image perturbation Image perturbation Ratio perturbation nonlinear linear paul.sava@stanford.edu

  32. WEMVA algorithm Construct an image perturbation Invert for a slowness perturbation paul.sava@stanford.edu

  33. WEMVA flowchart Slowness Slowness perturbation Data Image Image perturbation paul.sava@stanford.edu

  34. Outline Wave-equation migration velocity analysis Operator Image perturbation Example Riemannian wavefield extrapolation paul.sava@stanford.edu

  35. Background slowness WEMVA example Slowness Slowness perturbation Data Image perturbation Image paul.sava@stanford.edu

  36. Background image WEMVA example Slowness Slowness perturbation Data Image perturbation Image paul.sava@stanford.edu

  37. Background image WEMVA example Slowness Slowness perturbation Data Image perturbation Image paul.sava@stanford.edu

  38. Residual migration WEMVA example Slowness Slowness perturbation Data Image perturbation Image paul.sava@stanford.edu

  39. Residual migration WEMVA example Slowness Slowness perturbation Data Image perturbation Image paul.sava@stanford.edu

  40. Image perturbation WEMVA example Slowness Slowness perturbation Data Image perturbation Image paul.sava@stanford.edu

  41. Slowness perturbation WEMVA example Slowness Slowness perturbation Data Image perturbation Image paul.sava@stanford.edu

  42. Slowness update WEMVA example Slowness Slowness perturbation Data Image perturbation Image paul.sava@stanford.edu

  43. Image update WEMVA example Slowness Slowness perturbation Data Image perturbation Image paul.sava@stanford.edu

  44. Image quality WEMVA example Slowness Slowness perturbation Data Image perturbation Image paul.sava@stanford.edu

  45. Outline Wave-equation migration velocity analysis Operator Image perturbation Example Riemannian wavefield extrapolation paul.sava@stanford.edu

  46. Downward continuation Wavefield extrapolation distance depth paul.sava@stanford.edu

  47. Downward continuation limitation Wavefield extrapolation distance depth paul.sava@stanford.edu

  48. Downward continuation limitation Wavefield extrapolation distance depth paul.sava@stanford.edu

  49. Riemannian wavefield extrapolation Wavefield extrapolation • One-way wavefield extrapolation • Generalized coordinate system • Based on wave propagation • Based on acquisition geometry • … • Imaging applications: • Overturning waves • Steep dips • … paul.sava@stanford.edu

  50. Space-domain: velocity Wavefield extrapolation distance depth paul.sava@stanford.edu

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