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Seismic data interpolation using generalised velocity‐dependent seislet transform

Geophysical prospecting, v.65 suppl.1, 2017년, pp.82 - 93  

Liu, Yang (College of Geo‐) ,  Zhang, Peng (exploration Science and Technology, Jilin University, No. 938 Ximinzhu Avenue, Changchun, Jilin, China, 130026) ,  Liu, Cai (College of Geo‐)

Abstract AI-Helper 아이콘AI-Helper

ABSTRACTData interpolation is an important step for seismic data analysis because many processing tasks, such as multiple attenuation and migration, are based on regularly sampled seismic data. Failed interpolations may introduce artifacts and eventually lead to inaccurate final processing results. ...

주제어

참고문헌 (57)

  1. Abma, Ray, Kabir, Nurul. 3D interpolation of irregular data with a POCS algorithm. Geophysics, vol.71, no.6, E91-E97.

  2. AbmaR.andKabirN.2006b.Comparisons of interpolation methods in the presence of aliased events. 73rd annual international meeting SEG Expanded Abstracts 1909-1912. 

  3. Amaldi, Edoardo, Kann, Viggo. On the approximability of minimizing nonzero variables or unsatisfied relations in linear systems. Theoretical computer science, vol.209, no.1, 237-260.

  4. Biondi, Biondo, Palacharla, Gopal. 3-D prestack migration of common‐azimuth data. Geophysics, vol.61, no.6, 1822-1832.

  5. Boßmann, Florian, Ma, Jianwei. Asymmetric chirplet transform for sparse representation of seismic data. Geophysics, vol.80, no.6, WD89-WD100.

  6. Castle, Richard J.. A theory of normal moveout. Geophysics, vol.59, no.6, 983-999.

  7. Journal of Seismic Exploration Chen Y. 327 24 2015 Seismic data interpolation using nonlinear shaping regularization 

  8. Chen, Zhonghuan, Fomel, Sergey, Lu, Wenkai. Accelerated plane-wave destruction. Geophysics, vol.78, no.1, V1-V9.

  9. Chen, Zhonghuan, Fomel, Sergey, Lu, Wenkai. Omnidirectional plane-wave destruction. Geophysics, vol.78, no.5, V171-V179.

  10. 10.3997/2214-4609.201410744 ClaerboutJ.andNicholsD.1991.Interpolation beyond aliasing by (t‐s) domain PEFs. 53rd annual international meeting EAGE Expanded Abstracts A001. 

  11. Claerbout, Jon F.. TOWARD A UNIFIED THEORY OF REFLECTOR MAPPING. Geophysics, vol.36, no.3, 467-481.

  12. ClaerboutJ.F.2000.Basic earth imaging.Stanford Exploration Project http://sepwww.stanford.edu/sep/prof/. 

  13. Cohen, A., Daubechies, Ingrid, Feauveau, J.‐C.. Biorthogonal bases of compactly supported wavelets. Communications on pure and applied mathematics, vol.45, no.5, 485-560.

  14. 10.1190/1.1817694 CurryW.2003.Interpolation sampled data with nonstationary multiscale prediction‐error filters. 73rd SEG annual international meeting Expanded Abstracts 1913-1916. 

  15. Daubechies, I., Defrise, M., De Mol, C.. An iterative thresholding algorithm for linear inverse problems with a sparsity constraint. Communications on pure and applied mathematics, vol.57, no.11, 1413-1457.

  16. Donoho, D.L.. Compressed sensing. IEEE transactions on information theory, vol.52, no.4, 1289-1306.

  17. Dragoset, William H., Jeričević, Željko. Some remarks on surface multiple attenuation. Geophysics, vol.63, no.2, 772-789.

  18. Fomel, Sergey. Applications of plane‐wave destruction filters. Geophysics, vol.67, no.6, 1946-1960.

  19. Fomel, Sergey. Seismic reflection data interpolation with differential offset and shot continuation. Geophysics, vol.68, no.2, 733-744.

  20. 10.1190/1.2370116 FomelS.2006.Towards the seislet transform. 76th SEG annual international meeting Expanded Abstracts 2847-2851a. 

  21. 10.1190/1.3059294 FomelS.2008.Nonlinear shaping regularization in geophysical inverse problems. 78th SEG annual international meeting Expanded Abstracts 2046-2051. 

  22. Fomel, Sergey. Predictive painting of 3D seismic volumes. Geophysics, vol.75, no.4, A25-A30.

  23. FomelS.andGrechkaV.2001.Nonhyperbolic reflection moveout of P waves. An overview and comparison of reasons in CWP‐372: Colorado School of Mines. 

  24. Fomel, Sergey, Guitton, Antoine. Regularizing seismic inverse problems by model reparameterization using plane-wave construction. Geophysics, vol.71, no.5, A43-A47.

  25. Fomel, Sergey, Liu, Yang. Seislet transform and seislet frame. Geophysics, vol.75, no.3, V25-V38.

  26. Madagascar: open-source software project for multidimensional data analysis and reproducible computational experiments. Journal of open research software, vol.1, no.1, e8-.

  27. French, William S.. TWO‐DIMENSIONAL AND THREE‐DIMENSIONAL MIGRATION OF MODEL‐EXPERIMENT REFLECTION PROFILES. Geophysics, vol.39, no.3, 265-277.

  28. Gao, Jian-Jun, Chen, Xiao-Hong, Li, Jing-Ye, Liu, Guo-Chang, Ma, Jian. Irregular seismic data reconstruction based on exponential threshold model of POCS method. Applied geophysics = 應用地球物理. 英文版, vol.7, no.3, 229-238.

  29. 10.1190/1.1822836 GardnerG.G.F.andCanningA.1994.Effects of irregular sampling on 3D prestack migration. 64th SEG annual international meeting Expanded Abstracts 1553-1556. 

  30. Gülünay, Necati. Seismic trace interpolation in the Fourier transform domain. Geophysics, vol.68, no.1, 355-369.

  31. Herrmann, Felix J., Wang, Deli, Hennenfent, Gilles, Moghaddam, Peyman P.. Curvelet-based seismic data processing: A multiscale and nonlinear approach. Geophysics, vol.73, no.1, A1-A5.

  32. LianC. ChenK. ChenH.andChenL.2001.Lifting based discrete wavelet transform architecture for JPEG2000. The 2001 IEEE international symposium on circuits and systems IEEE II445-II448. 

  33. Liang, Jingwei, Ma, Jianwei, Zhang, Xiaoqun. Seismic data restoration via data-driven tight frame. Geophysics, vol.79, no.3, V65-V74.

  34. Liu, Yang, Fomel, Sergey. OC-seislet: Seislet transform construction with differential offset continuation. Geophysics, vol.75, no.6, WB235-WB245.

  35. Liu, Yang, Fomel, Sergey. Seismic data interpolation beyond aliasing using regularized nonstationary autoregression. Geophysics, vol.76, no.5, V69-V77.

  36. Liu, Yang, Fomel, Sergey, Liu, Cai. Signal and noise separation in prestack seismic data using velocity-dependent seislet transform. Geophysics, vol.80, no.6, WD117-WD128.

  37. MallatS.2009.A wavelet tour of signal processing: the sparse way.Academic Press. 

  38. Applied Geophysics Malovichko A.A. 47 91 1978 A new representation of the traveltime curve of reflected waves in horizontally layered media 

  39. 10.1190/1.1815722 MoriceS. RonenS. CanterP. WelkerK.andClarkD.2000.The impact of positioning differences on 4D repeatability. 70th Annual International Meeting SEG Expanded Abstracts 1611-1614. 

  40. Naghizadeh, Mostafa, Innanen, Kristopher A.. Two‐dimensional fast generalized Fourier interpolation of seismic records. Geophysical prospecting, vol.61, no.1, 62-76.

  41. Naghizadeh, Mostafa, Sacchi, Mauricio D.. f-x adaptive seismic-trace interpolation. Geophysics, vol.74, no.1, V9-V16.

  42. Osher, S., Burger, M., Goldfarb, D., Xu, J., Yin, W.. An Iterative Regularization Method for Total Variation-Based Image Restoration. Multiscale modeling & simulation, vol.4, no.2, 460-489.

  43. Porsani, Milton J.. Seismic trace interpolation using half‐step prediction filters. Geophysics, vol.64, no.5, 1461-1467.

  44. Spitz, S.. Seismic trace interpolation in theF-Xdomain. Geophysics, vol.56, no.6, 785-794.

  45. Stolt, Robert H.. Seismic data mapping and reconstruction. Geophysics, vol.67, no.3, 890-908.

  46. 10.1190/1.9781560802730 StoneD.G.1994.Designing surveys in two and three dimension.Society of Exploration Geophysicists. 

  47. SweldensW.andSchröderP.1996.Building your own wavelets at home inWavelets in Computer Graphics: ACM SIGGRAPH Course notes 15-87. 

  48. SwordC.H.1987.A Soviet look at datum shift. In SEP‐51: Stanford Exploration Project 313-316. 

  49. Verschuur, D. J., Berkhout, A. J., Wapenaar, C. P. A.. Adaptive surface‐related multiple elimination. Geophysics, vol.57, no.9, 1166-1177.

  50. The seismic random noise attenuation method based on enhanced bandelet transform. Journal of applied geophysics, vol.116, 146-155.

  51. Wang, Yanghua. Seismic trace interpolation in the f‐x‐y domain. Geophysics, vol.67, no.4, 1232-1239.

  52. Xu, Sheng, Zhang, Yu, Pham, Don, Lambaré, Gilles. Antileakage Fourier transform for seismic data regularization. Geophysics, vol.70, no.4, V87-V95.

  53. Yin, Wotao, Osher, Stanley, Goldfarb, Donald, Darbon, Jerome. Bregman Iterative Algorithms for $\ell_1$-Minimization with Applications to Compressed Sensing. SIAM journal on imaging sciences, vol.1, no.1, 143-168.

  54. Yu, Siwei, Ma, Jianwei, Zhang, Xiaoqun, Sacchi, Mauricio D.. Interpolation and denoising of high-dimensional seismic data by learning a tight frame. Geophysics, vol.80, no.5, V119-V132.

  55. Zhang, Yu, Zhang, Guanquan, Bleistein, Norman. True amplitude wave equation migration arising from true amplitude one-way wave equations. Inverse problems, vol.19, no.5, 1113-1138.

  56. Zwartjes, P., Gisolf, A.. Fourier reconstruction with sparse inversion. Geophysical prospecting, vol.55, no.2, 199-221.

  57. Zwartjes, P. M., Sacchi, M. D.. Fourier reconstruction of nonuniformly sampled, aliased seismic data. Geophysics, vol.72, no.1, V21-V32.

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