1887

Abstract

Summary

Based on the energy conservation principle, we derive a scalar imaging condition for anisotropic elastic wavefield migration. Compared to conventional imaging conditions that simply correlate displacement components or potentials from source and receiver wavefields, the proposed imaging condition does not suffer from polarity reversal, which might degrade the image quality after stacking over shots. Our imaging condition also accounts for the directionality of the wavefields in space and time, leading to attenuation of backscattering artifacts, which commonly appear in elastic reverse-time migration images with strong model contrasts. In addition, our new imaging condition does not require wave-mode decomposition, which demands significant additional cost for anisotropic wavefields. This new imaging condition relies on knowledge of the anisotropic model parameters used during migration, and is applicable for any kind of anisotropy. We show the quality of the energy image compared to its conventional counterparts by numerical experiments that simulate complex geological settings.

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/content/papers/10.3997/2214-4609.201601533
2016-05-30
2024-04-25
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References

  1. Balch, A.H. and Erdermir, C.
    [1994] Sign-change correction for prestack migration of P-S converted wave reflections- Geophysical Prospecting, 42, 637–663.
    [Google Scholar]
  2. Chang-W.F. and McMechan, G.A.
    [1987] Elastic reverse-time migration. Geophysics. 52(10), 1365–1375.
    [Google Scholar]
  3. Cheng, J. and Fomel, S.
    [2013] Fast algorithms for elastic-wave-mode separation and vector decomposition using low-rank approximation for anisotropic media. In: SEG Houston 2013 Annual Meeting.
    [Google Scholar]
  4. Claerbout, J.E
    [1971] Toward a unified theory of reflector mapping. Geophysics. 36(3), 467–481.
    [Google Scholar]
  5. Duan, Y. and Sava, P.
    [2014] Converted-waves imaging condition for elastic reverse-time migration. In: SEG 2014 Denver Annual Meeting.
    [Google Scholar]
  6. HokstadK., Mittet, R. and Landro, M.
    [1998] Elastic reverse time migration of marine walkaway vertical seismic profiling data. Geophysics. 63(5), 1685–1695.
    [Google Scholar]
  7. Martin, G., Marfurt, K. and Larsen, S.
    [2002] Mamiousi-2, an updated model for the investigation of AVO in structurally complex areas. In: 2002 SEG Annual Meeting.
    [Google Scholar]
  8. Rocha, D., Tanushev, N. and Sava, P.
    [2015a] Acoustic wavefield imaging using the energy norm. In: SEG New Orleans 2015 Annual Meeting.
    [Google Scholar]
  9. Rocha, D., Tanushev, N. and Sava, R
    [2015b] Elastic wavefield imaging using the energy norm. In: SEG New Orleans 2015 Annual Meeting.
    [Google Scholar]
  10. Slawinski, M.A.
    [2003] Seismic Waves and Rays in Elastic Media, 34. Elsevier Science, 1 edn.
    [Google Scholar]
  11. Yan, J. and Sava, P.
    [2009] Elastic wave-mode separation for VTI media. Geophysics, 74(5), WB19–WB32.
    [Google Scholar]
  12. Yan, J. and Sava.P.
    [2011] Elastic wave-mode separation for tilted transverse isotropy media. Geophysical Prospecting. 60, 29–48.
    [Google Scholar]
  13. Yan, R. and Xie, X.B.
    [2012] An angle-domain imaging condition for elastic reverse time migration and its application to angle gather extraction. Geophysics, 77(5), S105–S115.
    [Google Scholar]
  14. Zhang, Y. and Sun, J.
    [2009] Practical issues in reverse time migration: true amplitude gathers, noise removal and harmonic source encoding. First Break, 27(1), 53–59.
    [Google Scholar]
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