On seismic gradiometric wave equation inversion for density

被引:1
|
作者
Faber, Marthe [1 ]
Curtis, Andrew [1 ]
机构
[1] Univ Edinburgh, Sch Geosci, Edinburgh EH9 3FE, Scotland
基金
英国自然环境研究理事会;
关键词
Inverse theory; Crustal imaging; Seismic noise; Rock physics; CRITICAL ZONE ARCHITECTURE; FINITE-DIFFERENCE METHOD; FORM INVERSION; BULK-DENSITY; PEDOTRANSFER FUNCTIONS; SURFACE-WAVES; TOMOGRAPHY; SOIL; PROPAGATION; DISPERSION;
D O I
10.1093/gji/ggae097
中图分类号
P3 [地球物理学]; P59 [地球化学];
学科分类号
0708 ; 070902 ;
摘要
Material density remains poorly constrained in seismic imaging problems, yet knowledge of density would provide important insight into physical material properties for the interpretation of subsurface structures. We test the sensitivity to subsurface density contrasts of spatial and temporal gradients of seismic ambient noise wavefields, using wave equation inversion (WEI), a form of seismic gradiometry. Synthetic results for 3-D acoustic media suggest that it is possible to estimate relative density structure with WEI by using a full acoustic formulation for wave propagation and gradiometry. We show that imposing a constant density assumption on the medium can be detrimental to subsurface seismic velocity images. By contrast, the full acoustic formulation allows us to estimate density as an additional material parameter, as well as to improve phase velocity estimates. In 3-D elastic media, severe approximations in the governing wave physics are necessary in order to invert for density using only an array of receivers on the Earth's free surface. It is then not straightforward to isolate the comparatively weak density signal from the influence of phase velocity using gradiometric WEI. However, by using receivers both at the surface and in the shallow subsurface we show that it is possible to estimate density using fully elastic volumetric WEI.
引用
收藏
页码:1459 / 1489
页数:31
相关论文
共 50 条
  • [1] Prestack seismic inversion based on wave-equation
    Sun ChengYu
    Yao ZhenAn
    Wu DunShi
    Yu ZhiChao
    CHINESE JOURNAL OF GEOPHYSICS-CHINESE EDITION, 2019, 62 (02): : 604 - 618
  • [2] Wavefield reconstruction and wave equation inversion for seismic surface waves
    Shaiban, A.
    de Ridder, S. A. L.
    Curtis, A.
    GEOPHYSICAL JOURNAL INTERNATIONAL, 2022, 229 (03) : 1870 - 1880
  • [3] Acoustic wave-equation traveltime and waveform inversion of crosshole seismic data
    1600, Soc of Exploration Geophysicists, Tulsa, OK, USA (60):
  • [4] Nonlinear inversion of the SH wave equation in a half-space for density
    Dai, H.
    Zhong, W.
    Wu, G.
    Huazhong Ligong Daxue Xuebao/Journal Huazhong (Central China) University of Science and Technology, 2001, 29 (04): : 96 - 98
  • [5] Seismic scalar wave equation inversion based on an improved particle swarm optimization algorithm
    Zhu Tong
    Li Xiao-Fan
    Li Yi-Qiong
    Zhang Mei-Gen
    CHINESE JOURNAL OF GEOPHYSICS-CHINESE EDITION, 2011, 54 (11): : 2951 - 2959
  • [6] Deep learning seismic waveform inversion based on the forward modeling guidance of wave equation
    Duan Y.
    Cui L.
    Sun Q.
    Du Q.
    Shiyou Diqiu Wuli Kantan/Oil Geophysical Prospecting, 2023, 58 (03): : 485 - 494
  • [7] Rapid method for acoustic wave-equation WTW inversion of crosshole seismic data
    Ding Ji-Cai
    Chang Xu
    Liu Yi-Ke
    Zhao Wei
    CHINESE JOURNAL OF GEOPHYSICS-CHINESE EDITION, 2007, 50 (05): : 1527 - 1533
  • [8] WAVE SCATTERING DECONVOLUTION BY SEISMIC INVERSION
    SARWAR, AKM
    SMITH, DL
    GEOPHYSICAL PROSPECTING, 1987, 35 (05) : 491 - 501
  • [9] ACOUSTIC WAVE-EQUATION TRAVEL-TIME AND WAVE-FORM INVERSION OF CROSSHOLE SEISMIC DATA
    ZHOU, CX
    CAI, WY
    LUO, Y
    SCHUSTER, GT
    HASSANZADEH, S
    GEOPHYSICS, 1995, 60 (03) : 765 - 773
  • [10] Reservoir-oriented wave-equation-based seismic amplitude variation with offset inversion
    Gisolf, Dries
    Haffinger, Peter R.
    Doulgeris, Panos
    INTERPRETATION-A JOURNAL OF SUBSURFACE CHARACTERIZATION, 2017, 5 (03): : SL43 - SL56