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APPLIED GEOPHYSICS  2011, Vol. 8 Issue (3): 217-224    DOI: 10.1007/s11770-011-0286-0
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Shifted first arrival point travel time NMO inversion
Tan Chen-Qing1, Wu Yan-Gang1, Han Li-Guo1, Gong Xiang-Bo1, and Cui Jie1
1. College of Geo-exploration science and technology, Jilin University, Changchun 130026, China.
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Abstract Serious stretch appears in shallow long offset signals after NMO correction.In this article we study the generation mechanism of NMO stretch, demonstrate that the conventional travel time equation cannot accurately describe the travel time of the samples within the same refl ection wavelet. As a result, conventional NMO inversion based on the travel time of the wavelet’s central point occurs with errors. In this article, a travel time equation for the samples within the same wavelet is reconstructed through our theoretical derivation (the shifted fi rst arrival point travel time equation), a new NMO inversion method based on the wavelet’s fi rst arrival point is proposed. While dealing with synthetic data, the semblance coeffi cient algorithm equation is modifi ed so that wavelet fi rst arrival points can be extracted. After that, NMO inversion based on the new velocity analysis is adopted on shot offset records. The precision of the results is signifi cantly improved compared with the traditional method. Finally, the block move NMO correction based on the fi rst arrival points travel times is adopted on long offset records and non-stretched results are achieved, which verify the proposed new equation.
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TAN Chen-Qing
WU Yan-Gang
HAN Li-Guo
GONG Xiang-Bo
CUI Jie
Key wordslong offset   NMO stretch   first arrival point   travel time equation   NMO inversion     
Received: 2010-11-24;
Fund:

The research is sponsored by the National Natural Science Foundation of China (No. 41074075).

About author: Tan Chen-Qing received his BS (2008) and MS (2010) degrees from the College of Geo-Exploration Science and Technology at Jilin University. He is currently studying for his PhD at Jilin University majoring in blended seismic acquisition and imaging.
Cite this article:   
TAN Chen-Qing,WU Yan-Gang,HAN Li-Guo et al. Shifted first arrival point travel time NMO inversion[J]. APPLIED GEOPHYSICS, 2011, 8(3): 217-224.
 
[1] Al-Chalabi, M., 1973, Serious approximation in velocity and traveltime computation: Geophys. Prosp., 21(4), 783 - 795.
[2] Alkhalifah, T., 1997, Velocity analysis using nonhyperbolic moveout in transversely isotropic media: Geophysics, 62(6), 1839 - 1854.
[3] Alkhalifah, T., 2000, Acoustic approximations for processing in transversely isotropic media: Geophysics, 65(4), 1239 - 1250.
[4] Alkhalifah, T., and Tsvankin, I., 1995, Velocity analysis for transversely isotropic media: Geophysics, 60(5), 1550 - 1566.
[5] Castle, R., 1994, A theory of normal moveout: Geophysics, 59(6), 983 - 999.
[6] Fomel, S., 2004, On anelliptic approximations for qP velocities in VTI media: Geophys. Prosp., 52(3), 247 - 259.
[7] Hake, H., 1984, Three-term Taylor series for t2-x2 curves of P-wave and S-wave layered transversely isotropic ground: Geophys. Prosp., 32(5), 828 - 850.
[8] Larner, K., and Celis, V., 2007, Selective-correlation velocity analysis: Geophysics, 72(2), 11 - 19.
[9] Rupert, G., B., and Chun, J. H., 1975, The block move sum normal moveout correction: Geophysics, 40(1), 17 - 24.
[10] Shatilo, A., and Aminzadeh, F., 2000, Constant normal-moveout (CNMO) correction: a technique and test results: Geophys. Prosp., 48(3), 473 - 488.
[11] Taner, M. T., and Koehler, F., 1969, Velocity spectra-digital computer derivation and application of velocity functions: Geophysics, 34(6), 859 - 881.
[12] Thomsen, L., 1999, Converted-wave reflection seismology over inhomogeneous anisotropic media: Geophysics, 64(3), 678 - 690.
[13] Trickett, S., 2003, Stretch-free stacking: CSEG Convention, Calgary, Canada.
[14] 薛冈, 王良书, 胡中平, 2003, 大炮检距地震资料动校正方法比较: 石油地球物理勘探, 38(2), 151-155.
[15] 尤建军, 常旭, 刘伊克, 2006, VTI介质长偏移距非双曲动校正公式优化: 地球物理学报, 49(6), 1770-1778.
[16] Yuan, J. X., and Li, X. Y., 2001, PS-wave conversion-point equation in layered anisotropic media: 71st Annual Internat. Mtg., Soc. Expl. Geophys., Expanded Abstracts, 157 - 160.
[17] Yuan, C. F., Peng, S. P., and Li, C. M., 2006, An exact solution of the conversion point for converted waves from a dipping reflector with homogeneous (isotropic) overburden: Geophysics, 71(1), 7 - 11.
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