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Modeling of elastic wave propagation on a curved free surface using an improved finite-difference algorithm 被引量:11

Modeling of elastic wave propagation on a curved free surface using an improved finite-difference algorithm
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摘要 Based on existing direct and imaging methods of a staggered finite-difference scheme, an improved algorithm for staggered finite-difference is proposed to implement rugged topographic free boundary conditions. This method assumes that the free surface can be implemented with horizontal and vertical free surface segments and their corners; the free surface passes through the grid points of shear stress components, instead of the normal stress components. Imaging is carried out for stress components in both horizontal and vertical directions, thus increasing the accuracy. To update particle- velocities, imaging and updating are first performed in the horizontal direction, and then in the vertical direction. The numerical results for elastic flat horizontal free surface with the imaging method and those for flat free surfaces of various slope angles with the proposed method are compared, and are shown to be in good agreement. The advantage of the proposed method is that only the stresses are dealt with in implementing the free surface into the staggered algorithm, which improves computation efficiency. Based on existing direct and imaging methods of a staggered finite-difference scheme, an improved algorithm for staggered finite-difference is proposed to implement rugged topographic free boundary conditions. This method assumes that the free surface can be implemented with horizontal and vertical free surface segments and their corners; the free surface passes through the grid points of shear stress components, instead of the normal stress components. Imaging is carried out for stress components in both horizontal and vertical directions, thus increasing the accuracy. To update particle-velocities, imaging and updating are first performed in the horizontal direction, and then in the vertical direction. The numerical results for elastic flat horizontal free surface with the imaging method and those for flat free surfaces of various slope angles with the proposed method are compared, and are shown to be in good agreement. The advantage of the proposed method is that only the stresses are dealt with in implementing the free surface into the staggered algorithm, which improves computation efficiency.
出处 《Science China(Physics,Mechanics & Astronomy)》 SCIE EI CAS 2004年第5期633-648,共16页 中国科学:物理学、力学、天文学(英文版)
基金 The first author wishes to thank Prof.John McDonald in Curtin University of Technology of Australia for reviewing this paper.This work was partly supported by the National Natural Science Foundation of China(Grant No.10134020).
关键词 ELASTIC WAVE simulation curved free surface staggered finite-difference ALGORITHM stability. elastic wave simulation curved free surface staggered finite-difference algorithm stability
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  • 1Mu Y G.Elastic wave migration with finite element method[].Acta Geophysica Polonica.1984
  • 2Teng Y C.Three-dimensional finite element analysis of waves in an acoustic media with inclusion[].The Journal of The Acoustical Society of America.1988
  • 3Graves R.Simulation seismic wave propagation in 3D elastic media using staggered-grid finite differences[].Bulletin of the Seismological Society of America.1996
  • 4Marfurt K. J.Accuracy of finite-difference and finite-element modeling of the scalar and elastic wave equations[].Geophysics.1984
  • 5Seriani G,Priolo E,Carcione J M,et al.High-order spectral element method for elastic wave modeling[].nd SEG Annual Int Mtg.1992
  • 6Dauksher W,Emery A F.Accuracy in modeling the acoustic wave equation with Chebyshev spectral finite elements[].Finite Elements in Analysis and Design.1997
  • 7G. Seriani.3-D large-scale wave propagation modeling by spectral element method on Cray T3E[].Comp Meth Appl Mech and Eng.1998
  • 8J. F. Zhang,T. L. Liu.Elastic wave modeling in 3D heterogeneous media: 3D grid method[].Geophysical J Inernat.2002
  • 9Orszag S A.Spectral methods for problems in complex geometries[].Journal of Computational Physics.1980
  • 10Gazdag J.Modelling of the acoustic wave equation with transform methods[].Geophysics.1981

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