Algorithmic Aspects of Extended Waveform Inversion

References

1. Biondi, B. and Almomin, A.
   [2014] Simultaneous inversion of full data bandwidth by tomographic full-waveform inversion. Geophysics, 79, WA129–WA140.
   [Google Scholar]
2. Biondi, B. and Sava, P.
   [2004] Wave-equation migration velocity analysis - I: Theory, and II: Subsalt imaging examples. Geophysics, 52, 593–623.
   [Google Scholar]
3. Fei, W. and Williamson, P.
   [2010] On the gradient artifacts in migration velocity analysis based on differential semblance optimization. In: Expanded Abstracts. Society of Exploration Geophysicists, 4071–4076.
   [Google Scholar]
4. Gao, F. and Williamson, P.
   [2014] A new objective function for full waveform inversion: differential semblance in the data domain. In: Expanded Abstracts. Society of Exploration Geophysicists, 1178–1182.
   [Google Scholar]
5. Hou, J. and Symes, W.
   [2014] An approximate inverse to the extended Born modeling operator. In: Expanded Abstracts. Society of Exploration Geophysicists, 3784–3789.
   [Google Scholar]
6. Kern, M. and Symes, W.W.
   [1994] Inversion of reflection seismograms by differential semblance analysis: Algorithm structure and synthetic examples. Geophysical Prospecting, 99, 565–614.
   [Google Scholar]
7. ten Kroode, F.
   [2012] A wave-equation-based Kirchhoff operator. Inverse Problems, 115013:1–28.
   [Google Scholar]
8. ten Kroode, F.
   [2014] A Lie group associated to seismic velocity estimation. In: Proceedings. Institute of Physics.
   [Google Scholar]
9. Lameloise, C.A., Chauris, H. and Noble, M.
   [2014] Improving the gradient of the image-domain objective function using quantitative migration for a more robust migration velocity analysis. Geophysical Prospecting, 62, (in press).
   [Google Scholar]
10. Plessix, R.E.
    [2000] Automatic cross-well tomography: an application of the differential semblance optimization to two real examples. Geophysical Prospecting, 48, 937–951.
    [Google Scholar]
11. Shen, P., Symes, W.W. and Stolk, C.C.
    [2003] Differential semblance velocity analysis by wave-equation migration. In: Expanded Abstracts. Society of Exploration Geophysicists, 2135–2139.
    [Google Scholar]
12. Stolk, C.C., de Hoop, M.V. and Symes, W.W.
    [2009] Kinematics of shot-geophone migration. Geophysics, 74, WCA18–WCA34.
    [Google Scholar]
13. Stolk, C.C. and Symes, W.W.
    [2003] Smooth objective functionals for seismic velocity inversion. Inverse Problems, 19, 73–89.
    [Google Scholar]
14. Symes, W.
    [2014] Seismic inverse problems: recent developments in theory and practice. In: Proceedings. Institute of Physics.
    [Google Scholar]
15. Symes, W.W.
    [2008] Migration velocity analysis and waveform inversion. Geophysical Prospecting, 56, 765–790.
    [Google Scholar]
16. Tarantola, A.
    [1984] Linearized Inversion of seismic reflection data. Geophysical Prospecting, 32, 998–1015.
    [Google Scholar]
17. Taylor, M.
    [1981] Pseudodifferential Operators. Princeton University Press, Princeton, New Jersey.
    [Google Scholar]
18. Ten Kroode, A.P.E., Smit, D.J. and Verdel, A.R.
    [1998] A Microlocal Analysis of Migration. Wave Motion, 28, 149–172.
    [Google Scholar]
19. Versteeg, R. and Grau, G.
    (Eds.) [1991] The Marmousi Experience: Proceedings of the EAEG Workshop on Practical Aspects of Inversion. IFP/Technip, The Hague.
    [Google Scholar]
20. Vyas, M. and Tang, Y.
    [2010] Gradients for wave-equation migration velocity analysis. In: Expanded Abstracts. Society of Exploration Geophysicists, 4077–4081.
    [Google Scholar]
21. Warner, M. and Guasch, L.
    [2014] Adaptive waveform inversion: Theory. In: Expanded Abstracts. Society of Exploration Geophysicists, 1089–1093.
    [Google Scholar]
22. Weibull, W.W. and Arntsen, B.
    [2014] Anisotropic migration velocity analysis using reverse time migration. Geophysics, 79, R13–R25.
    [Google Scholar]