Modeling of wavefields by the modification to the matrix method in anisotropic media

被引:0
|
作者
Pavlova, A. [1 ]
机构
[1] NAS Ukraine, Carpatian Branch, Subbotin Inst Geophys, Lvov, Ukraine
关键词
Matrix method; Wave propagator; Source-time function; Synthetic seismograms; SEISMIC-WAVES; RAY THEORY; PROPAGATION;
D O I
10.1016/j.jappgeo.2014.07.001
中图分类号
P [天文学、地球科学];
学科分类号
07 ;
摘要
The modification to the matrix method of construction of wavefield on the free surface of an anisotropic medium is presented. The earthquake source represented by a randomly oriented force or a seismic moment tensor is placed on an arbitrary boundary of a layered anisotropic medium. It is shown that for anisotropic layered medium the matrix propagator can be represented by a "wave propagator" in each layer. The matrix propagator acts on the free surface of the layered medium and generates stress-displacement vector at depth z. The displacement field on the free surface of an anisotropic medium is obtained from the received system of equations considering the radiation condition and that the free surface is stressless. The described theory is the first step of determining of the earthquake parameters. The approbation of the modification to the matrix method for anisotropic media with TI symmetry is done. A comparative analysis of our results with the synthetic seismic records obtained by other methods is shown. (C) 2014 Elsevier B.V. All rights reserved.
引用
收藏
页码:90 / 94
页数:5
相关论文
共 50 条
  • [31] A two-dimensional hybrid method for modeling seismic wave propagation in anisotropic media
    Zhao, Liang
    Wen, Lianxing
    Chen, Ling
    Zheng, Tianyu
    JOURNAL OF GEOPHYSICAL RESEARCH-SOLID EARTH, 2008, 113 (B12)
  • [32] Modeling Elastic Waves in Heterogeneous Anisotropic Media using a k-Space Method
    Firouzi, Kamyar
    Nikoozadeh, Amin
    Khuri-Yakub, Butrus T.
    2014 IEEE INTERNATIONAL ULTRASONICS SYMPOSIUM (IUS), 2014, : 1356 - 1359
  • [33] Wavefield forward modeling with the pseudo-spectral method in viscoelastic and azimuthally anisotropic media
    Du, Qi-Zhen
    Wuli Xuebao/Acta Physica Sinica, 2004, 53 (12): : 4428 - 4434
  • [34] FOURIER TRANSFORMED MATRIX-METHOD OF FINDING PROPAGATION CHARACTERISTICS OF COMPLEX ANISOTROPIC LAYERED MEDIA
    KROWNE, CM
    IEEE TRANSACTIONS ON MICROWAVE THEORY AND TECHNIQUES, 1984, 32 (12) : 1617 - 1625
  • [35] Stable recursive algorithm for elastic wave propagation in layered anisotropic media: Stiffness matrix method
    Rokhlin, SI
    Wang, L
    JOURNAL OF THE ACOUSTICAL SOCIETY OF AMERICA, 2002, 112 (03): : 822 - 834
  • [36] Distorted Born iterative T-matrix method for inversion of CSEM data in anisotropic media
    Jakobsen, Morten
    Tveit, Svenn
    GEOPHYSICAL JOURNAL INTERNATIONAL, 2018, 214 (03) : 1524 - 1537
  • [37] CHARACTERISTIC MATRIX-METHOD FOR STRATIFIED ANISOTROPIC MEDIA - OPTICAL-PROPERTIES OF SPECIAL CONFIGURATIONS
    WOHLER, H
    FRITSCH, M
    HAAS, G
    MLYNSKI, DA
    JOURNAL OF THE OPTICAL SOCIETY OF AMERICA A-OPTICS IMAGE SCIENCE AND VISION, 1991, 8 (03): : 536 - 540
  • [38] BEAM PROPAGATION METHOD IN ANISOTROPIC MEDIA
    THYLEN, L
    YEVICK, D
    APPLIED OPTICS, 1982, 21 (15): : 2751 - 2754
  • [39] The linear sampling method for anisotropic media
    Cakoni, F
    Colton, D
    Haddar, H
    JOURNAL OF COMPUTATIONAL AND APPLIED MATHEMATICS, 2002, 146 (02) : 285 - 299
  • [40] Applications of the Marchenko Method in Anisotropic Media
    Shen, Tianjing
    Hu, Yezheng
    Chen, Xiaochun
    Chen, Kai
    Huang, Xuri
    IEEE GEOSCIENCE AND REMOTE SENSING LETTERS, 2024, 21