Numerical Modeling of Scholte Wave in Acoustic-Elastic Coupled TTI Anisotropic Media
Source abstract
Abstract
Numerical modeling of acoustic-elastic media is helpful for seismic exploration in the deepwater environment. We propose an algorithm based on the staggered grid finite difference to simulate wave propagation in the interface between fluid and transversely isotropic media, where the interface does not need to consider the boundary condition. We also derive the stability conditions of the proposed method. Scholte waves, which are generated at the seafloor, exhibit distinctly different propagation behaviors than body waves in ocean-bottom seismograms. Numerical examples are used to characterize the wavefield of Scholte waves and discuss the relationship between travel time and the Thomsen parameters. Thomsen parameters are assigned clear physical meanings, and the magnitude of their values directly indicates the strength of the anisotropy in the media. Numerical results show that the velocity of the Scholte wave is positively correlated with ε and negatively correlated with δ. And the curve of the arrival time of the Scholte wave as a whole is sinusoidal and has no symmetry in inclination. The velocity of the Scholte wave in azimuth is positively related to the polar angle. The energy of the Scholte wave is negatively correlated with the distance from the source to the fluid-solid interface. The above results provide a basis for studying oceanic Scholte waves and are beneficial for utilizing the information provided by Scholte waves.
Source: crossref · Quality: baseline
Research context
OpenAlex topics: Seismic Imaging and Inversion Techniques · Seismic Waves and Analysis · Underwater Acoustics Research
SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.
Affiliations
College of Geo-Exploration Science and Technology, Jilin University, Changchun 130026, China
Funding
National Natural Science Foundation of China · National Science and Technology of China
References (47)
Show source-provided references
1. Geostatistical seismic rock physics AVA inversion with data-driven elastic properties update
2. A unified numerical scheme for coupled multiphysics model10.1109/TGRS.2020.3041870 ↗
3. The physics and simulation of wave propagation at the ocean bottom10.1190/1.1759469 ↗
4. Waves at a fluid-solid interface: Explicit versus implicit formulation of boundary conditions using a discontinuous Galerkin method10.1121/10.0001170 ↗
5. Kovářík, K., and Mužík, J. (2022). The Modified Local Boundary Knots Method for Solution of the Two-Dimensional Advection–Diffusion Equation. Mathematics, 10.10.3390/math10203855 ↗
6. Modified local singular boundary method for solution of two-dimensional diffusion equation10.1016/j.enganabound.2022.07.002 ↗
7. Separating Scholte Wave and Body Wave in OBN Data Using Wave-Equation Migration
8. Decoupled equations for reverse time migration in tilted transversely isotropic media10.1190/geo2011-0175.1 ↗
9. Zdraveva, O., Ogunsakin, A., Hootman, B., Kristiansen, P., and Quadt, E. (2015). Improved imaging of deepwater reservoir by TTI model building and optimized use of OBN data: 85th SEG Annual International Meeting. Expanded Abstracts, Society of Exploration Geophysicists.10.3997/2214-4609.201412580 ↗
10. Joint acoustic and decoupled-elastic least-squares reverse time migration for simultaneously using water-land dual-detector data10.1109/TGRS.2023.3270930 ↗
11. Reservoir hydrocarbon identification method based on pre-stack seismic frequency-dependent anisotropic inversion10.1109/TGRS.2023.3302292 ↗
12. Reflection and refraction of progressive seismic waves10.1063/1.3050759 ↗
13. Scholte waves on fluid-solid interfaces by means of an integral formulation
14. Finite-difference modeling of wave propagation in a fluid-solid configuration10.1190/1.1468623 ↗
15. Improving Scholte-Wave vibration signal recognition based on polarization characteristics in coastal waters10.2112/JCOASTRES-D-19-00096.1 ↗
16. Scholte wave dispersion and particle motion mode in ocean and ocean crust10.1007/s11770-022-0931-9 ↗
17. Angle-dependent phononic dynamics for data-driven source localization10.1121/10.0022325 ↗
18. Auld, B. (1985). Rayleigh wave propagation. Rayleigh-Wave Theory and Application, Proceedings of the International Symposium Organised by the Rank Prize Funds at the Royal Institution, London, UK, 15–17 July 1985, Springer.10.1007/978-3-642-82621-4_2 ↗
19. Waves at fluid–solid interfaces: Explicit versus implicit formulation of the boundary condition10.1093/gji/ggy262 ↗
20. Nonlinearity of acoustic waves at solid–liquid interfaces10.1121/1.1420388 ↗
21. On the character of acoustic waves at the interface between hard and soft solids and liquids10.1121/1.1396333 ↗
22. Theoretical and experimental studies of surface waves on solid–fluid interfaces when the value of the fluid sound velocity is located between the shear and the longitudinal ones in the solid10.1121/1.427084 ↗
23. 2D time-domain acoustic-elastic coupled modeling: A cell-based finite-difference method10.1007/s12303-009-0037-x ↗
24. A comparison of the dispersion relations for anisotropic elastodynamic finite-difference grids10.1190/1.3555530 ↗
25. 3-D multiparameter full-waveform inversion for ocean-bottom seismic data using an efficient fluid–solid coupled spectral-element solver10.1093/gji/ggab484 ↗
26. Efficient acoustic-elastic FD coupling method for anisotropic media10.1016/j.jappgeo.2019.103934 ↗
27. A hybrid grid method in an auxiliary coordinate system for irregular fluid-solid interface modeling10.1093/gji/ggw429 ↗
28. Full-waveform inversion in acoustic-elastic coupled media with irregular seafloor based on the generalized finite-difference method10.1190/geo2022-0408.1 ↗
29. Tensorial elastodynamics for coupled acoustic/elastic anisotropic media: Incorporating bathymetry10.1093/gji/ggab374 ↗
30. The pseudospectral method; accurate representation of interfaces in elastic wave calculations10.1190/1.1442497 ↗
31. Wave propagation near a fluid-solid interface: A spectral-element approach10.1190/1.1444758 ↗
32. Elastic least-squares reverse-time migration based on a modified acoustic-elastic coupled equation for OBS four-component data10.1109/TGRS.2020.3047117 ↗
33. Acoustic-elastic coupled equation for ocean bottom seismic data elastic reverse time migration10.1190/geo2015-0535.1 ↗
34. Separating quasi-P-wave in transversely isotropic media with a vertical symmetry axis by synthesized pressure applied to ocean-bottom seismic data elastic reverse time migration10.1190/geo2016-0108.1 ↗
35. Acoustic-elastic coupled equations in vertical transverse isotropic media for pseudoacoustic-wave reverse time migration of ocean-bottom 4C seismic data10.1190/geo2018-0295.1 ↗
36. Incorporating the nearly constant Q models into 3-D poro-viscoelastic anisotropic wave modeling10.1109/TGRS.2023.3267519 ↗
37. Modeling 3-D Elastic Wave Propagation in TI Media Using Discontinuous Galerkin Method on Tetrahedral Meshes
38. Mathewson, J., Bachrach, R., Ortin, M., Decker, M., Kainkaryam, S., Cegna, A., Paramo, P., Vincent, K., and Kommedal, J. (2015, January 18–23). Offshore Trinidad tilted orthorhombic imaging of full-azimuth OBC data. Proceedings of the SEG International Exposition and Annual Meeting, New Orleans, LA, USA.10.3997/2214-4609.201412726 ↗
39. Orthorhombic full-waveform inversion for imaging the Luda field using wide-azimuth ocean-bottom-cable data10.1190/tle36010075.1 ↗
40. Raymer, D., Kendall, J., Pedlar, D., Kendall, R., Mueller, M., and Beaudoin, G. (2000, January 11–16). The significance of salt anisotropy in seismic imaging. Proceedings of the SEG International Exposition and Annual Meeting, Online.10.1190/1.1816123 ↗
41. The offset-midpoint travel-time pyramid for P-wave in 2D transversely isotropic media with a tilted symmetry axis10.1111/1365-2478.12201 ↗
42. Elastic metasurfaces for Scholte–Stoneley wave control
43. Stability of the staggered-grid high-order difference method for first-order elastic wave equation10.1002/cjg2.107 ↗
44. Anisotropic wave propagation through finite-difference grids10.1190/1.1443849 ↗
45. Eliminating time dispersion from seismic wave modeling10.1093/gji/ggx563 ↗
46. Seismic modeling by optimizing regularized staggered-grid finite-difference operators using a time-space-domain dispersion-relationship-preserving method10.1190/geo2014-0078.1 ↗
47. The spectral element method: An efficient tool to simulate the seismic response of 2D and 3D geological structures10.1785/BSSA0880020368 ↗