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Exploration Geophysics Exploration Geophysics Society
Journal of the Australian Society of Exploration Geophysicists
RESEARCH ARTICLE

A modified excitation amplitude imaging condition for prestack reverse time migration

Bingluo Gu 1 2 3 Youshan Liu 1 2 Xiaona Ma 1 2 Zhiyuan Li 1 Guanghe Liang 1
+ Author Affiliations
- Author Affiliations

1 Institute of Geology and Geophysics, The Chinese Academy of Sciences, No. 19, Beitucheng Western Road, Chaoyang District, Beijing 100029, China.

2 University of the Chinese Academy of Sciences, No. 19A, Yuquan Road, Shijingshan District, Beijing 100049, China.

3 Corresponding author. Email: gubingluo@mail.iggcas.ac.cn

Exploration Geophysics 46(4) 359-370 https://doi.org/10.1071/EG14039
Submitted: 4 April 2014  Accepted: 9 November 2014   Published: 19 December 2014

Abstract

In wave-equation-based migration, the imaging condition is an important factor that impacts migration accuracy and efficiency. Among the commonly used imaging conditions, the excitation amplitude imaging condition has high resolution, accuracy and low storage and input/output burden when compared with others. However, the excitation amplitude extracted by this imaging condition in its current form will produce a distorted migration image for certain scenarios. In this paper, a modified excitation amplitude imaging condition is proposed that addresses the above problem and produces migrated images free from distortion for complicated geologic models. In this paper, we propose a method to effectively use the modified shortest path method (MSPM) for extracting the maximum amplitude around the first-arrival events. Then, the excitation amplitude imaging condition is applied to obtain a continuous and clear migration image. This process can, to some extent, improve the distorted migration image produced by the traditional excitation amplitude imaging condition. Some numerical tests with synthetic data of Sigsbee2a and Marmousi-II models show that the improvement is feasible and effective in complex-structure media.

Key words: excitation amplitude imaging condition, modified shortest path method, reverse time migration, traveltime constraint.


References

Bai, C. Y., Greenhalgh, S., and Zhou, B., 2007, 3D ray tracing using a modified shortest-path method: Geophysics, 72, T27–T36
3D ray tracing using a modified shortest-path method:Crossref | GoogleScholarGoogle Scholar |

Bai, C. Y., Huang, G. J., and Zhao, R., 2010, 2-D/3-D irregular shortest-path ray tracing for multiple arrivals and its applications: Geophysical Journal International, 183, 1596–1612
2-D/3-D irregular shortest-path ray tracing for multiple arrivals and its applications:Crossref | GoogleScholarGoogle Scholar |

Bai, C. Y., Li, X. L., and Tang, X. P., 2011, Seismic wavefront evolution of multiply reflected, transmitted, and converted phases in 2D/3D triangular cell model: Journal of Seismology, 15, 637–652
Seismic wavefront evolution of multiply reflected, transmitted, and converted phases in 2D/3D triangular cell model:Crossref | GoogleScholarGoogle Scholar |

Baysal, E., Kosloff, D., and Sherwood, J., 1983, Reverse time migration: Geophysics, 48, 1514–1524
Reverse time migration:Crossref | GoogleScholarGoogle Scholar |

Chang, W. F., and McMechan, G. A., 1986, Reverse-time migration of offset vertical seismic profiling data using the excitation-time imaging condition: Geophysics, 51, 67–84
Reverse-time migration of offset vertical seismic profiling data using the excitation-time imaging condition:Crossref | GoogleScholarGoogle Scholar |

Chang, W. F., and McMechan, G. A., 1990, 3D acoustic prestack reverse-time migration: Geophysical Prospecting, 38, 737–755
3D acoustic prestack reverse-time migration:Crossref | GoogleScholarGoogle Scholar |

Chattopadhyay, S., and McMechan, G. A., 2008, Imaging conditions for prestack reverse-time migration: Geophysics, 73, S81–S89
Imaging conditions for prestack reverse-time migration:Crossref | GoogleScholarGoogle Scholar |

Clapp, R. G., 2009, Reverse time migration with random boundaries: 79th Annual International Meeting and Exposition, SEG, Expanded Abstracts, 2809–2813.

Collino, F., and Tsogka, C., 2001, Application of the perfectly matched absorbing layer model to the linear elastodynamic problem in anisotropic heterogeneous media: Geophysics, 66, 294–307
Application of the perfectly matched absorbing layer model to the linear elastodynamic problem in anisotropic heterogeneous media:Crossref | GoogleScholarGoogle Scholar |

Gray, S. H., Etgen, J., Dellinger, J., and Whitmore, D., 2001, Seismic migration problems and solutions: Geophysics, 66, 1622–1640
Seismic migration problems and solutions:Crossref | GoogleScholarGoogle Scholar |

Hemon, C., 1978, Equations D’onde et Modeles: Geophysical Prospecting, 26, 790–821
Equations D’onde et Modeles:Crossref | GoogleScholarGoogle Scholar |

Kaelin, B., and Guitton, A., 2006, Imaging condition for reverse time migration: 76th Annual International Meeting and Exposition, SEG, Expanded Abstracts, 2594–2598.

Liu, F., Zhang, G., Morton, S. A., and Leveille, J. P., 2011, An effective imaging condition for reverse-time migration using wavefield decomposition: Geophysics, 76, S29–S39
An effective imaging condition for reverse-time migration using wavefield decomposition:Crossref | GoogleScholarGoogle Scholar |

Loewenthal, D., and Mufti, I. R., 1983, Reverse time migration in the spatial frequency domain: Geophysics, 48, 627–635
Reverse time migration in the spatial frequency domain:Crossref | GoogleScholarGoogle Scholar |

Martin, G. S., Marfurt, K. J., and Larsen, S., 2002, Marmousi-2: an updated model for the investigation of AVO in structurally complex areas: 72nd Annual International Meeting, SEG, Expanded Abstracts, 1979–1982.

McMechan, G. A., 1983, Migration by extrapolation of time-dependent boundary values: Geophysical Prospecting, 31, 413–420
Migration by extrapolation of time-dependent boundary values:Crossref | GoogleScholarGoogle Scholar |

Nguyen, B. D., and McMechan, G. A., 2013, Excitation amplitude imaging condition for prestack reverse-time migration: Geophysics, 78, S37–S46
Excitation amplitude imaging condition for prestack reverse-time migration:Crossref | GoogleScholarGoogle Scholar |

Nichols, D. E., 1996, Maximum energy traveltimes calculated in the seismic frequency band: Geophysics, 61, 253–263
Maximum energy traveltimes calculated in the seismic frequency band:Crossref | GoogleScholarGoogle Scholar |

O’Brien, M., and Gray, S., 1996, Can we image beneath salt?: The Leading Edge, 15, 17–22
Can we image beneath salt?:Crossref | GoogleScholarGoogle Scholar |

Paffenholz, J., Mclain, B., Zaske, J., and Keliher, P., 2002, Subsalt multiple attenuation and imaging: observations from the Sigsbee2B synthetic data set: 72nd Annual International Meeting, SEG, Expanded Abstracts, 2122–2125.

Ravasi, M., and Curtis, A., 2013, Nonlinear scattering based imaging in elastic media: theory, theorems, and imaging conditions: Geophysics, 78, S137–S155
Nonlinear scattering based imaging in elastic media: theory, theorems, and imaging conditions:Crossref | GoogleScholarGoogle Scholar |

Shin, S., Shin, C., and Kim, W., 2000, Traveltime calculation using monochromatic one way wave equation: 70th Annual International Meeting and Exposition, SEG, Expanded Abstracts, 2313–2316.

Shin, C., Min, D., Marfurt, K., Lim, H., Yang, D., Cha, Y., Ko, S., Yoon, K., Ha, T., and Hong, S., 2002, Traveltime and amplitude calculations using the damped wave solution: Geophysics, 67, 1637–1647
Traveltime and amplitude calculations using the damped wave solution:Crossref | GoogleScholarGoogle Scholar |

Shin, C., Ko, S., Marfurt, K., and Yang, D., 2003, Wave equation calculation of most energetic traveltimes and amplitudes for Kirchhoff prestack migration: Geophysics, 68, 2040–2042
Wave equation calculation of most energetic traveltimes and amplitudes for Kirchhoff prestack migration:Crossref | GoogleScholarGoogle Scholar |

Symes, W. M., 2007, Reverse time migration with optimal checkpointing: Geophysics, 72, SM213–SM221
Reverse time migration with optimal checkpointing:Crossref | GoogleScholarGoogle Scholar |

Vidale, J., 1988, Finite-difference calculation of travel times: Bulletin of the Seismological Society of America, 78, 2062–2076

Whitmore, N. D., 1983, Iterative depth migration by backward time propagation: 53th Annual International Meeting and Exposition, SEG, Expanded Abstracts, 382–385.

Yan, J., and Sava, P., 2008, Isotropic angle-domain elastic reverse-time migration: Geophysics, 73, S229–S239
Isotropic angle-domain elastic reverse-time migration:Crossref | GoogleScholarGoogle Scholar |

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, S105–S115
An angle-domain imaging condition for elastic reverse time migration and its application to angle gather extraction:Crossref | GoogleScholarGoogle Scholar |

Yoon, K., and Marfurt, K. J., 2006, Reverse-time migration using the Poynting vector: Exploration Geophysics, 37, 102–107
Reverse-time migration using the Poynting vector:Crossref | GoogleScholarGoogle Scholar |

Zhou, B., and Greenhalgh, S. A., 2005, ‘Shortest path’ ray tracing for most general 2D/3D anisotropic media: Journal of Geophysics and Engineering, 2, 54–63
‘Shortest path’ ray tracing for most general 2D/3D anisotropic media:Crossref | GoogleScholarGoogle Scholar | 1:CAS:528:DC%2BD2MXktFarsbo%3D&md5=f58e141a09551a00b8f72c539ecd4848CAS |