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Separation of Signal and Coherent Noise

Separation of Signal and Coherent Noise. Gerard T. Schuster University of Utah. Outline. Problem and Solution Methodology ARCO Field Data Results Multicomponent Data Example Conclusion and Discussion. Problem:. - Data with signal polluted by coherent noise. Solution:.

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Separation of Signal and Coherent Noise

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  1. Separation of Signal and Coherent Noise Gerard T. Schuster University of Utah

  2. Outline • Problem and Solution • Methodology • ARCO Field Data Results • Multicomponent Data Example • Conclusion and Discussion

  3. Problem: - Data with signal polluted by coherent noise Solution: - Separate signal from coherent noise using traditional filtering method and LSMF.

  4. Outline • Problem and Solution • Methodology • ARCO Field Data Results • Multicomponent Data Example • Conclusion and Discussion

  5. Traditional Filtering Method - F-K dip filtering - Filtering in  - p domain linear  - p parabolic  - p hyperbolic  - p

  6. Central Idea of Migration Filtering 1. <= observed data <= model estimates 2. <= reconstructed signal 3. - signal - signal model estimate - coherent noise - coherent noise model estimate - signal modeling operator - coherent noise modeling operator

  7. Outline • Problem and Solution • Methodology • Moveout Difference • Particle Velocity Direction Difference • Separation Process • ARCO Field Data Results • Multicomponent Data Example • Conclusion and Discussion

  8. B A Move-Out Difference * v v v v v v v v v Time Distance

  9. F-K Filtering B Frequency Time A Wavenumber Distance

  10. A B Muting Time Distance F-K Filtering Frequency Wavenumber

  11. Filtering by Linear - p B Time Time A p Distance

  12. A B Time Distance Filtering by Linear - p Muting Time p

  13. Filtering by Parabolic - p B Time Time A p Distance

  14. B Time A Distance Filtering by Parabolic - p Muting Time p

  15. B A Filtering by LSMF * v v v v v v v v v Time Distance

  16. Filtering by Parabolic - p B Time Time A p Distance

  17. -1 L1 -1 L2 M1 M2 Filtering by LSMF B Time A Distance

  18. B L2 Filtering by LSMF Time Distance M2

  19. Outline • Problem and Solution • Methodology • Moveout Difference • Particle Velocity Direction Difference • Separation Process • ARCO Field Data Results • Multicomponent Data Example • Conclusion and Discussion

  20. P S Particle Velocity Direction Difference * v v v v v v v v v Time Distance

  21. Multicomponent Data - F-K and linear  - p filtering plane wave assumption possible for P and S separation - Other filtering in  - p domain impossible for P and S separation

  22. Multicomponent Data - LSMFfiltering raypath known from modeling operator possible for P and S separation

  23. Outline • Problem and Solution • Methodology • Moveout Difference • Particle Velocity Direction Difference • Separation Process • ARCO Field Data Results • Multicomponent Data Example • Conclusion and Discussion

  24. Muting Muting Process B Time Time A p Distance

  25. LSMF Process -1 L1 B M1 Time -1 L2 A M2 Distance

  26. Separation Process - Traditionalfiltering muting based on a range of parameters noise residual and signal damage - LSMF filtering operators based on physics automatically separating S/N

  27. Outline • Objective • Methodology • ARCO Field Data Results • Multicomponent Data Example • Conclusion and Discussion

  28. ARCO Field Data (0.3 sec AGC) Offset (ft) 2000 3500 0 Time (sec) 2.5

  29. F-X Spectrum of ARCO Data Offset (ft) 2000 3500 0 Frequency (Hz) 50

  30. Predicted Surface Waves Offset (ft) 2000 3500 0 Time (sec) 2.5

  31. F-X Spectrum of Surface Waves Offset (ft) 2000 3500 0 Frequency (Hz) 50

  32. LSM Filtered Data (V. Const.) Offset (ft) 2000 3500 0 Time (sec) 2.5

  33. S. of LSM Filtered Data (V. Const) Offset (ft) 2000 3500 0 Frequency (Hz) 50

  34. F-K Filtered Data (13333ft/s) Offset (ft) 2000 3500 0 Time (sec) 2.5

  35. S. of F-K Filtered Data (13333ft/s) Offset (ft) 2000 3500 0 Frequency (Hz) 50

  36. Outline • Objective • Methodology • ARCO Field Data Results • Multicomponent Data Example • Graben Example • Mahogony Example • Conclusion and Discussion

  37. Graben Velocity Model X (m) 0 5000 0 V1=2000 m/s V2=2700 m/s V3=3800 m/s Depth (m) V4=4000 m/s V5=4500 m/s 3000

  38. Synthetic Data Offset (m) Offset (m) 5000 0 5000 0 0 PP1 PP2 Time (s) PP3 PP4 1.4 Horizontal Component Vertical Component

  39. LSMF Separation 5000 0 Offset (m) 5000 0 Offset (m) 0 Time (s) 1.4 Horizontal Component Vertical Component

  40. True P-P and P-SV Reflection 5000 0 Offset (m) 5000 0 Offset (m) 0 Time (s) 1.4 Horizontal Component Vertical Component

  41. F-K Filtering Separation 5000 0 Offset (m) 5000 0 Offset (m) 0 PP1 PP2 Time (s) PP3 PP4 1.4 Horizontal Component Vertical Component

  42. Outline • Objective • Methodology • ARCO Field Data Results • Multicomponent Data Example • Graben Example • Mahogony Field Data • Conclusion and Discussion

  43. CRG1 Data after Using F-K Filtering 0 Time (s) 4 CRG1 (Vertical component)

  44. CRG1 Raw Data 0 Time (s) 4 CRG1 (Vertical component)

  45. CRG1 Data after Using LSMF 0 Time (s) 4 CRG1 (Vertical component)

  46. CRG2 Data after Using F-K Filtering (vertical component) 0 Time (s) 4 CRG2 (Vertical component)

  47. CRG2 Raw Data (vertical component) 0 Time (s) 4 CRG2 (Vertical component)

  48. CRG2 Data after Using LSMF (vertical component) 0 Time (s) 4 CRG2 (Vertical component)

  49. Outline • Objective • Methodology • ARCO Field Data Results • Multicomponent Data Example • Conclusion and Discussion

  50. Conclusions - Filtering signal/noise using: moveout difference particle velocity direction - Traditional filtering is cheaper than LSMF. - LSMF computes moveout and particle velocity direction based on true physics.

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