Successes and challenges in 3D interpolation and deghosting of single-component marinestreamer

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Successes and challenges in 3D interpolation and deghosting of single-component marinestreamer data James Rickett*, Schlumberger Gould Research Summary Combining deghosting with crossline interpolation enables genuinely 3D deghosting. I show that such a 3D algorithm outperforms an adaptive 2D algorithm on a complex synthetic example. A by-product of the joint interpolation and deghosting is an estimate of the upgoing seismic wavefield with dense crossline sampling. However, although samples at receiver locations have been effectively deghosted, inspection of the interpolation results in the f-x domain reveals strong artifacts at moderate and high frequencies. It is also possible to attempt to reconstruct data with dense crossline sampling with a pure interpolation operation. Results with like-for-like interpolators show that without the ghost model, the aliasing artifacts are even stronger still. We anticipate that the extra information provided by multicomponent streamer measurements would aid the interpolation process. Introduction If a hydrophone is situated below the surface of the ocean, it records both signals traveling from depth and their ghost reflections from the free surface. These ghost reflections cause a loss in frequency content through destructive interference and artifacts in seismic images; therefore, it is useful to attenuate their effects. If the free surface is flat, the receiver is close to the free surface, and the local velocity is homogeneous, then the ghost effect can be modelled as a temporal convolution in the ray-parameter domain: [ ( ) ( )] (1) where, is the depth of the receiver, is the reciprocal of the water velocity, and and are the inline and crossline ray parameters, respectively. For sufficiently well-sampled data, we can perform a transform to the horizontal ray-parameter domain, and calculate the ghost operator explicitly. Usually, sampling is sufficient in the inline direction; however, data are usually sparsely sampled and aliased in the crossline direction. To mitigate the problems of unknown crossline ray parameters, the industry has moved towards adaptive algorithms for single-streamer deghosting (e.g., Wang et al., 2013, Rickett et al., 2014). Although these work effectively much of the time, they can run into problems due to the nonlinearity of the estimation process, particularly in geologically complex areas. Although crossline sampling is aliased, additional streamers clearly contain additional information that is useful for deghosting the wavefield. Özbek, et al. (2010) and Özbek, Vassallo et al. (2010) showed the advantages of jointly interpolating and deghosting seismic data simultaneously rather than sequentially. For slanted-cable acquisition (Soubaras and Dowle, 2010; Moldoveanu et al., 2012), further difficulties arise in that the ghost model in equation 1 is no longer valid, and there is mixing between plane waves, a point also noted by Masoomsadeh et al. (2013). In this paper, we test 3D joint-interpolation and deghosting of slanted marine-streamer data using a sparsityconstrained inversion using local plane-waves. For computational efficiency, the local plane-wave synthesis operator assumes the cables are locally straight and parallel; however, a correction is applied to compensate for dip along the cable, making the algorithm effective for slanted-streamer acquisition. Method Seismic data can be interpolated in the crossline direction by minimizing an objective function of the form [ ] where is the pressure recorded at the streamers, is a basis synthesis operator, m is the set of coefficients, and is a data-conditioning operator. This is an example of the basis pursuit denoise problem (BPDN), which it can be effectively solved with a number of sparsity-promoting solvers. For the examples presented here, the model space, m, contains a five-dimensional set of local plane-wave coefficients, i.e., they are functions of t,,, and the window locations. The synthesis operator,, creates local plane-waves from these coefficients, samples the waves at streamer locations, and then merges them to produce a pressure wavefield for a full 3D shot gather. With this Page 3599

approach, the local plane waves work together to fit the data in a globally optimal sense. The data-conditioning operator,, has an AGC-like formulation, so that it decreases he bjec ive f nc i n s sensitivity to very high amplitudes and increases its sensitivity to lower amplitude signals. Once the model of the wavefield has been estimated, a densely sampled wavefield can be constructed. The L1 constraint on promotes sparse solutions and enables the interpolation to work beyond conventional Nyquist sampling limits. To jointly interpolate and deghost, a ghost operator, G, that implements the convolution in equation 1, can be included in the forward-modeling operator: [ ] Now the model that is constructed can be interpreted as a plane-wave representation of the upgoing wavefield. We can potentially use this wavefield for interpolation, deghosting, or both. For the deghosting application, we can model the downgoing wavefield and subtract it from the total data. This preserves energy in the data that does not survive the sparsity-constrained inversion. Unfortunately, this option is not available for the interpolation application. Figure 1: Synthetic tests of deghosting application. (a) Slanted-streamer input data; (b) results of 2D deghosting; (c) results of 3D deghosting; (d) flat-streamer synthetic data modeled without ghost; (e) error in 2D deghosting; (f) error in 3D deghosting; (g) f-x spectrum of (a); (h) f-x spectrum of (e); (i) f-x spectrum of (f). Page 3600

Slanted cables With slanted-cable acquisition, the ghost model in equation 1 is not strictly valid, and an upgoing plane wave with an apparent in the frame of the streamer will have a different after reflecting from the free surface. For an upgoing wave, whose incidence angle projected into the plane of the streamer is, we have If the streamer dip is small ( inline ray parameter is given by ), the perturbation in the For a cable dipping at 0.5, this will result in a shift of 1.7% of for vertical propagation, which is likely to be of similar magnitude as Δ. Fortunately, he τ-invariant lateral shift in given by above, can be incorporated into the ghost model at effectively no additional cost. Examples Synthetic tests The algorithm was tested on a 3D finite-difference synthetic shot gather generated over the SEAM model (Fehler and Keliher, 2011). The input data were modeled to 60 Hz without a free surface, but the effect of the ghost was simulated by the method of images. The receiver depth varied in a linear fashion from 25 m at the near offsets to 42 m at the far offsets to simulate a slanted-cable acquisition. As a reference, a second simulation was completed without the ghost effects and with a flat cable at 25-m depth. Figure 1 compares the effectiveness the 3D joint interpolation and deghosting algorithm presented here with the adaptive 2D algorithm described by Rickett et al. (2014) for deghosting and redatuming the synthetic data. It is apparent that the errors for the 3D algorithm are significantly reduced compared to the 2D algorithm. Figure 2 shows the shows how the input data are aliased in the crossline direction, and the effectiveness of a portion of data recorded on a single streamer, and compares the results of the 2D adaptive and 3D deghosting algorithms. Field data tests We compared the different flavors of the 3D algorithm on a field dataset acquired in the Gulf of Mexico. The survey had a helical acquisition geometry (Moldoveanu and Kapoor, 2009), and the cables were slanted with receiver depths of 12 m at the front of the spread and 40 m farthest from the towing vessel (Moldoveanu et al., 2012). The shot Figure 2: Crossline panels through synthetic shot gather: left panel shows aliased input data, left panel shows the results of interpolation, deghosting, and redatuming. analyzed in Figures 3 and 4 was acquired crossline to the receiver spread at an offset of about 12 km. Figure 3a shows the heavily aliased input data. It is apparently well reconstructed by the interpolation and joint interpolation/deghosting algorithms in Figures 3b-3c. However, these plots are misleading as severe striping can be seen in the f-x panels in Figure 4, particularly above 40 Hz. The striping is worse if the interpolation does not use the information provided by the ghost model. Conclusions In the synthetic data tests presented here, a genuinely 3D deghosting algorithm that included crossline interpolation outperformed an adaptive 2D algorithm by making use of the additional information provided by multi-streamer measurements. With such alias-tolerant interpolators, it is possible to attempt to interpolate heavily aliased singlecomponent marine-streamer seismic data in the crossline direction. However, although results may appear good in some domains, close inspection of results in other domains (e.g., f-x) reveals artifacts. These artifacts in interpolated results are reduced, but still present, if the extra information provided by the ghost operator is included in the forwardmodeling process. It is anticipated that they would be reduced further if extra information was available through a multi-component streamer system. Acknowledgment I thank Susanne Rentsch for generating the synthetic SEAM shot gather. Page 3601

(a) (b) (c) (d) (e) Figure 3: Crossline interpolation of slanted cable field data: (a) input data, (b) interpolation only, (c) totalwavefield from joint interpolation and deghosting, (d) up-going wavefield from joint interpolation and deghosting interpolation and deghosting, and (e) residual from joint interpolation and deghosting. (a) (b) (c) (d) (e) Figure 4: F-x spectra from Figure 3 in db: (a) input data, (b) interpolation only, (c) total-wavefield from joint interpolation and deghosting, (d) up-going wavefield from joint interpolation and deghosting, and (e) residual from joint interpolation and deghosting. Location of streamers is shown in (b) to highlight interpolation artifacts. Page 3602

References Özbek, A., Özdemir, and M. Vassallo, 2010, Jointly interpolating and deghosting seismic data: US Patent 7,817,495. Özbek, A., Vassallo, M., Özdemir, A. K., van Manen, D., and Eggenberger, K., 2010, Crossline wavefield reconstruction from multicomponent streamer data: Part 2 Joint interpolation and 3D up/down separation by generalized matching pursuit: Geophysics, 75, no. 6, WB69. Rickett, J., van Manen, D.-J., Loganathan, P., and Seymour, N., 2014, Slanted-streamer data-adaptive deghosting with local plane waves: 76 th EAGE Conference and Exhibition, Extended Abstracts. Wang, P., Ray, S., Peng, C., Yi, L. and Poole, G., 2013, Premigration deghosting for marine streamer data using a bootstrap approach in tau-p domain: 75 th EAGE Conference and Exhibition, Extended Abstracts. Fehler, M. and Keliher, P. J., 2011. SEAM Phase 1: Challenges of subsalt imaging in Tertiary basins, with emphasis on deepwater Gulf of Mexico: SEG. Masoomsadeh, H., Woodburn, N. and Hardwick, A., 2013, Broadband processing of linear streamer data: 83rd Annual International Meeting, SEG, Expanded Abstracts, 4635 4639. Moldoveanu, N. and Kapoor, J., 2009. What is the next step after WAZ for exploration in the Gulf of Mexico?: 79th Annual International Meeting, SEG, Expanded Abstracts. Moldoveanu, N., Seymour, N., van Manen, D. J., and Caprioli, P., 2012. Broadband seismic methods for towed-streamer acquisition: 74 th EAGE Conference and Exhibition, Extended Abstracts. Soubaras, R. and Dowle, R., 2010. Variable-depth streamer A broadband marine solution: First Break, 89 96. Page 3603

http://dx.doi.org/10.1190/segam2014-1159.1 EDITED REFERENCES Note: This reference list is a copy-edited version of the reference list submitted by the author. Reference lists for the 2014 SEG Technical Program Expanded Abstracts have been copy edited so that references provided with the online metadata for each paper will achieve a high degree of linking to cited sources that appear on the Web. REFERENCES Fehler, M. and P. J. Keliher, 2011, SEAM Phase 1: Challenges of subsalt imaging in Tertiary basins, with emphasis on deepwater Gulf of Mexico: SEG. Masoomsadeh, H., N. Woodburn, and A. Hardwick, 2013, Broadband processing of linear streamer data: 83 rd Annual International Meeting, SEG, Expanded Abstracts, 4635 4639. Moldoveanu, N., and J. Kapoor, 2009, What is the next step after WAZ for exploration in the Gulf of Mexico?: Presented at the 79 th Annual International Meeting, SEG. Moldoveanu, N., N. Seymour, D. J. van Manen, and P. Caprioli, 2012, Broadband seismic methods for towed-streamer acquisition: Presented at the 74 th Annual International Conference and Exhibition, EAGE. Özbek, A., K. Özdemir, and M. Vassallo, 2010, Jointly interpolating and deghosting seismic data: U. S. Patent 7,817,495. Özbek, A., M. Vassallo, A. K. Özdemir, D. van Manen, and K. Eggenberger, 2010, Crossline wavefield reconstruction from multicomponent streamer data: Part 2 Joint interpolation and 3D up/down separation by generalized matching pursuit : Geophysics, 75, no. 6, WB69 WB85, http://dx.doi.org/10.1190/1.3497316. Rickett, J., D.-J. van Manen, P. Loganathan, and N. Seymour, 2014, Slanted-streamer data-adaptive deghosting with local plane waves: Presented at the 76 th Annual International Conference and Exhibition, EAGE. Soubaras, R. and Dowle, R., 2010. Variable-depth streamer A broadband marine solution: First Break, 28, no. 12, 89 96. Wang, P., S. Ray, C. Peng, L. Yi, and G. Poole, 2013, Premigration deghosting for marine streamer data using a bootstrap approach in tau-p domain: Presented at the 75 th Annual International Conference and Exhibition, EAGE. Page 3604