Laplace–Fourier-Domain Full Waveform Inversion of Deep-Sea Seismic Data Acquired with Limited Offsets
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  • 作者:Yongchae Cho ; Wansoo Ha ; Youngseo Kim ; Changsoo Shin…
  • 关键词:Full waveform inversion ; Laplace–Fourier domain ; downward continuation
  • 刊名:Pure and Applied Geophysics
  • 出版年:2016
  • 出版时间:March 2016
  • 年:2016
  • 卷:173
  • 期:3
  • 页码:749-773
  • 全文大小:23,934 KB
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  • 作者单位:Yongchae Cho (1)
    Wansoo Ha (2)
    Youngseo Kim (3)
    Changsoo Shin (4)
    Satish Singh (5)
    Eunjin Park (4)

    1. Schlumberger Information Solutions, 136 Sejong-daero, Jung-gu, Seoul, 100-768, Republic of Korea
    2. Pukyong National University, 45 Yongso-ro, Nam-gu, Busan, 608-737, Republic of Korea
    3. Saudi Aramco, Dhahran, Saudi Arabia
    4. Seoul National University, 1 Gwanak-ro, Gwnak-gu, Seoul, 151-744, Republic of Korea
    5. Institute de Physique du Globe de Paris, 1 Avenue Jussieu, 75238, Paris, France
  • 刊物类别:Earth and Environmental Science
  • 刊物主题:Earth sciences
    Geophysics and Geodesy
  • 出版者:Birkh盲user Basel
  • ISSN:1420-9136
文摘
Laplace–Fourier-domain full waveform inversion is considered one of the most reliable schemes to alleviate the drawbacks of conventional frequency-domain inversion, such as local minima. Using a damped wavefield, we can reduce the possibility of converging to local minima and produce an accurate long-wavelength velocity model. Then, we can obtain final inversion results using high-frequency components and low damping coefficients. However, the imaging area is limited because this scheme uses a damped wavefield that makes the magnitudes of the gradient and residual small in deep areas. Generally, the imaging depth of Laplace–Fourier-domain full waveform inversion is half the streamer length. Thus, dealing with seismic data in the deep-sea layer is difficult. The deep-sea layer reduces the amplitude of signals and acts as an obstacle for computing an exact gradient image. To reduce the water layer’s effect, we extrapolated the wavefield with a downward continuation and performed refraction tomography. Then, we performed Laplace–Fourier-domain full waveform inversion using the refraction tomography results as an initial model. After obtaining a final velocity model, we verified the inversion results using Kirchhoff migration. We presented common image gathers and a synthetic seismogram of Sumatra field data to prove the reliability of the velocity model obtained by Laplace–Fourier-domain full waveform inversion. Through the test, we concluded that Laplace–Fourier-domain full waveform inversion with refraction tomography of the downward-continued wavefield recovers the subsurface structures located at depth despite a relatively short streamer length compared to the water depth.

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