Multi-azimuth three-component surface seismic modeling for viscoelastic cracked monoclinic media

Applied Geophysics

Volumn 4, Issue 1, 2007, Pages 16-24

  Wang, Enli ^a   Han, Liguo ^a   Wang, Deli ^a  

^a JILIN UNIVERSITY   (China)

Author keywords

Finite difference; Monoclinic anisotropy; Simulation; Variable azimuth

Indexed keywords

EID: 34447104836     PISSN: 16727975     EISSN: None     Source Type: Journal    
DOI: 10.1007/s11770-007-0003-1     Document Type: Article

References (20)

1. Carcione, J. M., 1995, Constitutive model and wave equations for linear, viscoelastic, anisotropic media: Geophysics, 60(2), 537-548.
2. Carcione, J. M., 1999, Staggered mesh for the anisotropic and viscoelastic wave equation: Geophysics, 64(6), 1863-1866.
3. Carcione, J. M., 2001, Wave fields in real media: Wave propagation in anisotropic, anelastic and porous media: Handbook of Geophysical Exploration, Elsevier Science Press, 65-73, 147-153.
4. Cerjan, C., Kosloff, D., Kosloff, R., and Moshe, R., 1985, A non-reflection boundary condition for discrete acoustic and elastic wave equation: Geophysics, 50(4), 705-708.
5. Dong, L.G., Ma, Z.T., and Cao, J.Z., 2000, A staggered-grid high-order difference method of one-order elastic wave equation: Chinese Journal of Geophysics (in Chinese), 43(3), 411-419.
6. Dong, Z. X., and McMechan, G. A., 1995, 3-D viscoelastic anisotropic modeling of data from a multicomponent, multiazimuth seismic experiment in northeast Texas: Geophysics, 60(4), 1128-1138.
7. Faria, E. L., and Stoffa, P. L., 1994, Finite-difference modeling in transversely isotropic media: Geophysics, 59(2), 282-289.
8. Hou, A.N., He, Q.D., and Ma, Z.T., 1995, A study on the errors of elastic wave staggered-grid high-order difference method in anisotropic media: Journal of Changchun College of Geology (in Chinese), 25(4), 446-451.
9. Igel, H., Mora, P., and Riolet, B., 1995, Anisotropic wave propagation through finite-difference grids: Geophysics, 60(4), 1203-1216.
10. Martinez, R. J., Ortega, A. A., and McMechan, G. A., 2000, 3-D seismic modeling for cracked media: Shear-wave splitting at zero-offset: Geophysics, 65(1), 211-221.
11. Pei, Z. L., 2004, Three-dimensional numerical simulation of elastic wave propagation in 3-D anisotropic media with staggered-grid high-order difference method: Journal of China University of Petroleum (Natural Science Edition) (in Chinese), 28(5), 23-29.
12. Pei, Z. L., 2006a, A staggered-grid high-order finite difference method for modeling elastic wave equation in 3-D dual-phase anisotropic media: Journal of China University of Petroleum (Natural Science Edition) (in Chinese), 30(2), 608-615.
13. Pei, Z. L., 2006b, Numeric simulation of S-wave splitting and second splitting in layered anisotropic media: Oil Geophysical Prospecting (in Chinese), 41(1), 17-25.
14. Robertsson, J. O. A., Blanch, J.O., and Symes, W. W., 1994, Viscoelastic finite-difference modeling: Geophysics, 59(9), 1444-1456.
15. Samec, P., and Blangy, J. P., 1992, Viscoelastic, attenuation, anisotropy, and AVO: Geophysics, 57(3), 441-450.
16. Shao, Z.G., 2003, The application of pseudo-spectral forward modeling of seismic wave field in visco-elastic media: Msc. Dissertation (in Chinese), Jilin University, 32-33.
17. Virieux, J., 1984, SH-wave propagation in heterogeneous media: velocity-stress finite-difference method: Geophysics, 49(11), 1933-1957.
18. Virieux, J., 1986, P-SV wave propagation in heterogeneous media: velocity-stress finite-difference method: Geophysics, 51(4), 889-901.
19. Wang, D.L., and He, Q.D., 2002, Elastic constants calculation method and propagation properties for cracked monoclinic media: Journal of Jilin University (Earth Science Edition) (in Chinese), 32(2), 91-96.
20. Wang, D.L., He, Q.D., and Han, L.G., 2005, Multi-azimuth three-component surface seismic modeling for cracked monoclinic media: Chinese Journal of Geophysics (in Chinese), 48(2), 386-393.