Rayleigh wave nonlinear inversion based on the Firefly algorithm
Zhou Teng-Fei1,2, Peng Geng-Xin3, Hu Tian-Yue1,2, Duan Wen-Sheng3, Yao Feng-Chang1,2, and Liu Yi-Mou3
1. Research Institute of Oil and Gas, Peking University, Beijing 100871, China.
2. Research Institute of Exploration and Development, PetroChina, Beijing 100083, China.
3. Research Institute of Exploration and Development, Tarim Oilfield, PetroChina, Korla, 841000, China.
Abstract:
Rayleigh waves have high amplitude, low frequency, and low velocity, which are treated as strong noise to be attenuated in reflected seismic surveys. This study addresses how to identify useful shear wave velocity profile and stratigraphic information from Rayleigh waves. We choose the Firefly algorithm for inversion of surface waves. The Firefly algorithm, a new type of particle swarm optimization, has the advantages of being robust, highly effective, and allows global searching. This algorithm is feasible and has advantages for use in Rayleigh wave inversion with both synthetic models and field data. The results show that the Firefly algorithm, which is a robust and practical method, can achieve nonlinear inversion of surface waves with high resolution.
ZHOU Teng-Fei,PENG Geng-Xin,HU Tian-Yue et al. Rayleigh wave nonlinear inversion based on the Firefly algorithm[J]. APPLIED GEOPHYSICS, 2014, 11(2): 167-178.
[1]
Basu, B., and Mahanti, G. K., 2011, Fire fly and artificial bees colony algorithm for synthesis of scanned and broadside linear array antenna: Progress In Electromagnetics Research B, 32.
[2]
Fan, Y. H., Liu, J. Q., and Xiao, B. X., 2002, Fast vector-transfer algorithm for computation of Rayleigh wave dispersion curves: Journal of Hunan University (Natural Sciences Edition), (in Chinese), 29(5), 25-30.
[3]
Lin, C. P., Chang, C. C., and Chang, T. S., 2004, The use of MASW method in the assessment of soil liquefaction potential: Soil Dynamics and Earthquake Engineering, 24(9), 689-698.
[4]
Luo, Y. H., Xia, J. H., Liu, J. P., Liu, Q. S., and Xu, S. F., 2007, Joint inversion of high-frequency surface waves with fundamental and higher modes: Journal of Applied Geophysics, 62(4), 375-384.
[5]
Luo, Y. H., Xia, J. H., Miller, R. D., Xu, Y. X., Liu, J. P., and Liu, Q. S., 2008, Rayleigh-wave dispersive energy imaging using a high-resolution linear Radon transform: Pure and Applied Geophysics, 165(5), 903-922.
[6]
Mari, J. L., 1984, Estimation of static corrections for shear-wave profiling using the dispersion properties of Love waves: Geophysics, 49(8), 1169-1179.
[7]
Miller, R. D., Xia, J. H., Park, C. B., and Ivanov, J. M., 1999, Multichannel analysis of surface waves to map bedrock: The Leading Edge, 18(12), 1392-1396.
[8]
Socco, L. V., Foti, S., and Boiero, D., 2010, Surface-wave analysis for building near-surface velocity models—Established approaches and new perspectives: Geophysics, 75(5), 75A83-75A102.
[9]
Xia, J. H., Miller, R. D., Park, C. B., Hunter, J. A., Harris, J. B., and Ivanov, J. M., 2002, Comparing shear-wave velocity profiles inverted from multichannel surface wave with borehole measurements: Soil dynamics and earthquake engineering, 22(3), 181-190.
[10]
Xia, J. H., Miller, R. D., and Park, C. B., 1999, Estimation of near-surface shear-wave velocity by inversion of Rayleigh waves: Geophysics, 64(3), 691-700.
[11]
Yang, X. S., Sadat Hosseini, S. S., and Gandomi, A. H., 2012, Firefly algorithm for solving nonconvex economic dispatch problems with valve loading effect: Applied Soft Computing, 12(3), 1180-1186.
[12]
Yang, X. S., 2010, Firefly algorithm, stochastic test functions and design optimization: International Journal of Bio-Inspired Computation, 2(2), 78-84.
[13]
Yuan, S. Y., Wang, S. X., and Tian, N., 2009, Swarm intelligence optimization and its application in geophysical data inversion: Applied Geophysics, 6(2), 166-174.
[14]
Yuan, S. Y., and Wang, S. X., 2013, Spectral sparse Bayesian learning reflectivity inversion: Geophysical Prospecting, 61(4), 735-746.