3D ACOUSTIC REVERSE‐TIME MIGRATION¹

References

1. ABOUDI, J.1971. Numerical simulation of seismic sources. Geophysics36, 810–821.
   [Google Scholar]
2. BERKHOUT, A.J. and DE JONG, B.A.1981. Recursive migration in three dimensions. Geophysical Prospecting29, 758–781.
   [Google Scholar]
3. B.Bolt
   BOORE, D.M.1972. Finite difference method for seismic wave propagation in heterogeneous materials. Methods in Computational Physics, B.Bolt (ed.), Vol. 11, 1–37. Academic Press, Inc.
   [Google Scholar]
4. CHANG, W.F. and MCMECHAN, G.A.1986. Reverse‐time migration of offset vertical seismic profiling data using the excitation time imaging condition. Geophysics51, 67–84.
   [Google Scholar]
5. CLAYTON, R.W. and ENGQUIST, B.1977. Absorbing boundary conditions for acoustic and elastic wave equations. Bulletin of the Seismological Society of America67, 1529–1540.
   [Google Scholar]
6. DICKENSON, J.A.1988. Evaluation of two‐pass 3‐D migration. Geophysics53, 32–49.
   [Google Scholar]
7. FORNBERG, B.1987. The pseudospectral method: comparisons with finite differences for the elastic wave equation. Geophysics52, 483–501.
   [Google Scholar]
8. FRENCH, W.S.1974. Two‐dimensional and three‐dimensional migration of model‐experiment reflection profiles. Geophysics39, 265–277.
   [Google Scholar]
9. FRENCH, W.S.1975. Computer migration of oblique seismic reflection profiles. Geophysics40, 961–980.
   [Google Scholar]
10. GIBSON, B., LARNER, K. and LEVIN, S.1983. Effective three‐dimensional migration in two steps. Geophysical Prospecting31, 1–33.
    [Google Scholar]
11. HAGEDOORN, J.G.1954. A process of seismic reflection interpretation. Geophysical Prospecting2, 85–127.
    [Google Scholar]
12. HERMAN, A.J., ANANIA, R.M., CHUN, J.H., JACEWITZ, C.A. and PEPPER, R.E.F.1982. A fast three‐dimensional modelling technique and fundamentals of three‐dimensional frequency‐domain migration. Geophysics47, 1627–1644.
    [Google Scholar]
13. HILTERMAN, F.J.1970. Three‐dimensional seismic modeling. Geophysics35, 1020–1037.
    [Google Scholar]
14. JAKUBOWICZ, H. AND LEVIN, S.1983. A simple exact method of 3‐D migration. Geophysical Prospecting31, 34–56.
    [Google Scholar]
15. KOSLOFF, D.D. and BAYSAL, E.1983. Migration with the full acoustic wave equation. Geophysics48, 677–687.
    [Google Scholar]
16. LOWENTHAL, D., STOFFA, P.L. and FARIA, E.L.1987. Suppressing the unwanted reflections of the full wave equation. Geophysics52, 1007–1012.
    [Google Scholar]
17. MCMECHAN, G.A.1983. Migration by extrapolation of time‐dependent boundary values. Geophysical Prospecting31, 413–420.
    [Google Scholar]
18. MITCHELL, A.R.1969. Computational Methods in Partial Differential Equations. J. Wiley and Sons, Inc.
    [Google Scholar]
19. MUSGRAVE, A.W.1961. Wavefront charts and three‐dimensional migrations. Geophysics26, 738–753.
    [Google Scholar]
20. ROBINSON, E.A.1983. Migration of Geophysical Data. International Human Resources Development Corporation, Boston .
    [Google Scholar]
21. SATTLEGGER, J.1964. Series for three‐dimensional migration in reflection seismic interpretation. Geophysical Prospecting12, 115–134.
    [Google Scholar]
22. SCHNEIDER, W.A.1978. Integral formulation for migration in two and three dimensions. Geophysics43, 49–76.
    [Google Scholar]
23. STOLT, R.H.1978. Migration by Fourier transform. Geophysics43, 23–48.
    [Google Scholar]
24. SUN, R. and MCMECHAN, G.A.1986. Pre‐stack reverse‐time migration for elastic waves with application to synthetic offset vertical seismic profiles. Proceedings of the Institute of Electrical and Electronic Engineers74, 457–465.
    [Google Scholar]
25. VERWEST, B.J., SUN, J.C. and CARAYANNOPOULOS, N.L.1985. Relation between velocity fields and imaging in the presence of lateral velocity variations. 55th SEG meeting, Washington , D.C. Expanded Abstracts, 425–428.
    [Google Scholar]
26. WEN, J., MCMECHAN, G.A. and BOOTH, M.W.1988. Three‐dimensional modelling and migration of seismic data using Fourier transforms. Geophysics53, 1194–1201.
    [Google Scholar]