Free-surface multiple prediction and subtraction from slowness relations in 2D and 3D synthetic data

Cao, J. and McMechan, G.A., 2011. Free-surface multiple prediction and subtraction from slowness relations in 2D and 3D synthetic data. Journal of Seismic Exploration, 20: 235-255. A target-oriented, data-adaptive, algorithm is developed for the prediction and subtraction of free-surface multiples from seismic data, without knowledge of the subsurface velocities. It uses only slowness relations between the primary reflections on split-spread common-source and common-receiver gathers. It is based on matching slownesses at all source and receiver locations and combining offsets and times of primary reflections to kinematically predict multiples. Our use of only the slownesses p in the multiple prediction eliminates many of the assumptions and complexities that are involved in previous algorithms. This method is extended to 3D and to predict all higher-order multiples. The inputs are the traveltimes, of the primary reflections that produce the multiples, picked from common-source gathers. The subtraction involves flattening the multiple events on their predicted traveltime trajectories, estimating and subtracting a local spatial average trace from the center trace in a moving trace window, and then shifting each trace back to its original time. The effectiveness of this algorithm is illustrated using 2D and 3D synthetic examples. Multiple reduction is clearly visible in common-source and common-offset sections, before and after prestack migration.
- Berkhout, A.J., 1982. Seismic Migration. Imaging of Acoustic Energy by Wave Field
- Extrapolation. Elsevier Science Publishing Company, Amsterdam.
- Berkhout, A.J., 2006. Seismic processing in the inverse data space. Geophysics, 71: A29-A33.
- Berkhout, A.J. and Verschuur, D.J., 1997. Estimation of multiple scattering by iterative inversion,
- Part 1: Theoretical considerations. Geophysics, 57: 1586-1595.
- Berkhout, A.J. and Verschuur, D.J., 2007a. Seismic processing in the inverse data space, removalof surface-related and internal multiples. Extended Abstr., 69th EAGE Conf., London:B036.
- Berkhout, A.J. and Verschuur, D.J., 2007b. Time-lapse processing in the inverse data space.
- Expanded Abstr., 79th Ann. Internat. SEG Mtg., San Antonio: 2919-2923.
- Biersteker, J., 2001. MAGIC: Shell’s surface multiple attenuation technique. Expanded Abstr., 71stAnn. Internat. SEG Mtg., San Antonio; 1301-1304.
- Cao, J. and McMechan, G.A., 2010. Multiple prediction and subtraction from apparent slownessrelations in 2D synthetic and field ocean-bottom cable data. Geophysics, 75, 6: V89-V99.
- Gasparotto, A.F., Weglein, A.B., Carvalho, P.M. and Stolt, R.H., 1994. Inverse scattering seriesfor multiple attenuation: Am example with surface and internal multiples. Expanded Abstr.,64th Ann. Internat. SEG Mtg., Los Angeles: 1039-1041.
- Herrmann, F.J., Wang, D. and Verschuur, D.J., 2008. Adaptive curvelet-domain primary multipleseparation. Geophysics, 73, 3: A17-A21.
- Huo, S. and Wang, Y., 2009. Improving adaptive subtraction in seismic multiple attenuation.Geophysics, 74: V59-V67.
- Kelamis, P.G., Zhu, W. and Rufaii, K.O., 2006. Land multiple attenuation -The future is bright.
- Expanded Abstr., 78th Ann. Internat. Mtg., New Orleans: 2699-2703.
- Keydar, S., Landa, E., Gelchinsky, B. and Belfer, I., 1998. Multiple prediction using thehomomorphic-imaging technique. Geophys. Prosp., 46: 423-440.
- Landa, E., Belfer, I. and Keydar, S., 1999a. Multiple attenuation in the parabolic 7-p domain usingwavefront characteristics of multiple-generating primaries. Geophysics, 64: 1806-1815.
- Landa, E., Keydar, S. and Belfer, I., 1999b. Multiple prediction and attenuation using wavefrontcharacteristics of multiple-generating primaries. The Leading Edge, 18: 6064.
- Liu, F., Sen, M.K. and Stoffa, P.L., 2000. Dip selective 2-D multiple attenuation in the plane wavedomain. Geophysics, 65: 264-274.
- Ma, J., Sen, M.K. and Chen, X., 2009. Free-surface multiple attenuation using inverse dataprocessing in the coupled plane-wave domain. Geophysics, 74: V75-V81.
- Reshef, M., Arad, S. and Landa, E., 2006. 3D prediction of surface-related and interbed multiples.Geophysics, 71: V1-V6.
- Van Dedem, E.J., 2002. 3D Surface-Related Multiple Prediction. Ph.D. thesis, Delft University ofTechnology.
- Van Dedem, E.J. and Verschuur, D.J., 2005. 3D surface-related multiple prediction: A sparseinversion approach. Geophysics, 70: V31-V43.
- Verschuur, D.J., 1991. Surface-related Multiple Elimination, an Inversion Approach. Ph.D. thesis,Delft University of Technology.
- Verschuur, D.J., Berkhout, A.J. and Wapenaar, C.P.A., 1992. Adaptive surface-related multipleelimination. Geophysics, 57: 1166-1177.
- Weglein, A.B., 1999. Multiple attenuation: An overview of recent advances and the road ahead. TheLeading Edge, 18: 40-44.
- Weglein, A.B. and Gasparotto, F.A., 1997. An inverse-scattering series method for attenuatingmultiples in seismic reflection data. Geophysics, 62: 1975-1989.
- Zaske, J., 2000. Identification and Attenuation of Multiple Reflections Using Wavefront
- Characteristics. Ph.D. thesis, Karlsruhe University.