3-D versus 2-D finite-difference seismic synthetics including real surface topography

Physics of the Earth and Planetary Interiors

Volumn 113, Issue 1-4, 1999, Pages 339-354

  Hestholm, Stig O ^a   Ruud, Bent O ^b   Husebye, Eystein S ^b  

^a RICE UNIVERSITY   (United States)

^b UNIVERSITY OF BERGEN   (Norway)

Author keywords

Finite difference (F D); Seismic synthesis; Surface topography

Indexed keywords

DATA PROCESSING; FINITE DIFFERENCE METHOD; SYNTHETIC SEISMOGRAM; TOPOGRAPHY;

EID: 0033370704     PISSN: 00319201     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0031-9201(99)00010-2     Document Type: Conference Paper

References (36)

1. Achenbach, J.D., 1975. Wave Propagation in Elastic Solids. North-Holland, The Netherlands.
2. Bannister S.C., Husebye E.S., Ruud B.O. Teleseismic P-coda analyzed by three-component and array techniques - deterministic location of topographic P-to-Rg scattering near the NORESS array. Bull. Seismol. Soc. Am. 80:1990;1969-1986.
3. Bouchon M., Schultz C.A., Toksöz M.N. Effect of three-dimensional topography on seismic motion. J. Geophys. Res. 101:1996;5835-5846.
4. Cerjan C., Kosloff D., Kosloff R., Reshef M. Short note on a nonreflecting boundary condition for discrete acoustic-wave and elastic-wave equations. Geophysics. 50:1985;705-708.
5. Charrette III, E.E., 1991. Elastic Wave Scattering in Laterally Inhomogeneous Media. PhD thesis, Massachusetts Institute of Technology.
6. Dainty, A.M., 1995. The influence of seismic scattering on monitoring. In: Husebye, E.S., Dainty, A.M. (Eds.), Monitoring a Comprehensive Test Ban Treaty. Kluwer Academic Publishers, Dordrecht, The Netherlands, pp. 663-688.
7. Fornberg B. Generation of finite difference formulas on arbitrary spaced grids. Mathematics of Computation. 51:1988;699-706.
8. Frankel A., Leith W. Evaluation of topographic effects on P and S-waves of explosions at the Northern Novaya Zemlya test site using 3-D numerical simulations. Geophys. Res. Lett. 19:1992;1887-1890.
9. Gupta I.N., Lynnes C.S., Wagner R.A. An array study of the effects of known local scatterers on regional phases. Bull. Seismol. Soc. Am. 83:1993;53-63.
10. Haddon R.A.W., Husebye E.S. Joint interpretation of P-wave travel time and amplitude anomalies in terms of lithospheric heterogeneities. Geophys. J. R. Astron. Soc. 55:1978;19-44.
11. Hedlin M.A., Minster J.B., Orcutt J.A. Beam-stack imaging using a small aperture array. Geophys. Res. Lett. 18:1991;1771-1774.
12. Hedlin M.A., Minster J.B., Orcutt J.A. Resolution of prominent crustal scatterers near the NORESS small-aperture array. Geoph. J. Int. 119:1994;101-115.
13. Hestholm, S.O., 1999. 3-D finite difference viscoelastic wave modeling including surface topography. Geoph. Prosp., submitted for publication.
14. Hestholm S.O., Ruud B.O. 2D finite difference elastic wave modeling including surface topography. Geoph. Prosp. 42:1994;371-390.
15. Hestholm S.O., Ruud B.O. 3-D finite difference elastic wave modeling including surface topography. Geophysics. 63:1998;613-622.
16. Hestholm S.O., Husebye E.S., Ruud B.O. Seismic wave propagation in complex crust-upper mantle media using 2-D finite-difference synthetics. Geoph. J. Int. 118:1994;643-670.
17. Husebye, E.S., Ruud, B.O., 1989. Array seismology - past, present and future developments. In: Litehiser, J.J. (Ed.), Observatory Seismology. Berkeley Univ. Press, Berkeley, CA, pp. 123-153.
18. Imhof, M.G., 1996. Scattering of Elastic Waves Using Non-orthogonal Expansions. PhD thesis, Massachusetts Institute of Technology.
19. Jih R.S., McLaughlin K.L., Der Z.A. Free-boundary conditions of arbitrary topography in a two-dimensional explicit finite difference scheme. Geophysics. 53:1988;1045-1055.
20. Kindelan M., Kamel A., Sguazzero P. On the construction and efficiency of staggered numerical differentiators for the wave equation. Geophysics. 55:1990;107-110.
21. Komatitsch D., Coutel F., Mora P. Tensorial formulation of the wave equation for modelling curved interfaces. Geoph. J. Int. 127:1996;156-168.
22. Levander A.R. Fourth-order finite-difference P-SV seismograms. Geophysics. 53:1988;1425-1436.
23. Levander A.R., Hill N.R. P-SV resonances in irregular low-velocity surface layers. Bull. Seismol. Soc. Am. 75:1985;847-864.
24. Peng C., Toksöz M.N. An optimal absorbing boundary condition for finite difference modeling of acoustic and elastic wave propagation. J. Acoust. Soc. Am. 95:1994;733-745.
25. Pitarka A., Irikura K. Modeling 3D surface topography by finite-difference method: Kobe-JMA station site, Japan, case study. Geophys. Res. Lett. 23:1996;2729-2732.
26. Renaut R.A., Petersen J. Stability of wide-angle absorbing boundary conditions for the wave equation. Geophysics. 54:1989;1153-1163.
27. Robertsson J.O.A. A numerical free-surface condition for elastic/viscoelastic finite-difference modeling in the presence of topography. Geophysics. 61:1996;1921-1934.
28. Ruud B.O., Husebye E.S., Hestholm S.O. Rg observations from four continents: inverse- and forward-modelling experiments. Geoph. J. Int. 114:1993;465-472.
29. Sanchez-Sesma F.J., Campillo M. Diffraction of P, SV and Rayleigh waves by topographic features: a boundary integral formulation. Bull. Seismol. Soc. Am. 81:1991;2234-2253.
30. Sanchez-Sesma F.J., Luzon F. Seismic response of three-dimensional alluvial valleys for incident P, S, and Rayleigh waves. Bull. Seismol. Soc. Am. 85:1995;269-284.
31. Sguazzero, P., Kindelan, M., Kamel, A., 1989. Dispersion-bounded numerical integration of the elastodynamic equations, Proc. ICOSAHOM Conference, Como, Italy, June, 89. North-Holland, The Netherlands, pp. 165-172.
32. Simone A., Hestholm S. Instabilities in applying absorbing boundary conditions to high order seismic modeling algorithms. Geophysics. 63:1998;1017-1023.
33. Sun R., McMechan G.A. 2-D full-wavefield inversion for wide-aperture, elastic, seismic data. Geoph. J. Int. 111:1992;1-10.
34. Tessmer E., Kosloff D. 3-D elastic modeling with surface topography by a Chebychev spectral method. Geophysics. 59:1994;464-473.
35. Tessmer E., Kosloff D., Behle A. Elastic wave propagation simulation in the presence of surface topography. Geoph. J. Int. 108:1992;621-632.
36. Virieux J. P-SV wave propagation in heterogeneous media: velocity-stress finite-difference method. Geophysics. 51:1986;889-901.