Spherical-wave AVO modeling in elastic and anelastic two-layer media

被引:0
|
作者
Haase, Arnim B. [1 ]
Ursenbach, Charles P. [1 ]
机构
[1] Univ Calgary, Dept Geol & Geophys, CREWES, Calgary, AB T2N 1N4, Canada
来源
JOURNAL OF SEISMIC EXPLORATION | 2008年 / 17卷 / 01期
关键词
AVO; modeling; spherical wave; elastic; anelastic; single interface; critical angle; spreading compensation;
D O I
暂无
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
The AVO response of two-layer isotropic models for AVO Class I is investigated for P-waves and converted waves in elastic and anelastic media. Zoeppritz reflection coefficients and the Weyl/Sommerfeld-integral are utilized for the computations. Spherical-wave results for R-pp and R-PS are compared with plane-wave reflectivity. Depth dependence of spherical wave AVO is found to be strongest near critical angles of Class 1. There is a similar depth dependence between R-PP, and R-PS for Class 1. Anelastic effects are introduced via the constant-Q approximation. Anelasticity modifies the AVO response of two-layer isotropic models. However, when reflection amplitude losses due to attenuation are compensated for by unit reflectivity scaling, AVO characteristics similar to the elastic situation are found. Q-factor dependence of spherical-wave AVO is found to be strongest near critical angles of Class 1. This Q-dependence, to some degree, mimics depth dependence of elastic comparisons. Wavelet stretch of converted wave AVO reflection traces is observed in addition to a phase rotation of all anelastic trace examples when compared to the elastic situation. In summary, spherical-wave behaviour affects amplitude versus offset, both for PP and PS reflections in elastic and anelastic isotropic media.
引用
收藏
页码:85 / 101
页数:17
相关论文
共 50 条
  • [21] Frequency-Dependent Spherical-Wave Reflection in Acoustic Media: Analysis and Inversion
    Jingnan Li
    Shangxu Wang
    Jingbo Wang
    Chunhui Dong
    Sanyi Yuan
    Pure and Applied Geophysics, 2017, 174 : 1759 - 1778
  • [22] Frequency-Dependent Spherical-Wave Reflection in Acoustic Media: Analysis and Inversion
    Li, Jingnan
    Wang, Shangxu
    Wang, Jingbo
    Dong, Chunhui
    Yuan, Sanyi
    PURE AND APPLIED GEOPHYSICS, 2017, 174 (04) : 1759 - 1778
  • [23] Mass diffusion into two-layer media
    S. A. Masoud
    A. M. Hassan
    M. A. Al-Nimr
    Heat and Mass Transfer, 2000, 36 : 173 - 176
  • [24] Mass diffusion into two-layer media
    Masoud, SA
    Hassan, AM
    Al-Nimr, MA
    HEAT AND MASS TRANSFER, 2000, 36 (02) : 173 - 176
  • [25] NUMERICAL-METHODS FOR WAVE-PROPAGATION IN ELASTIC AND ANELASTIC MEDIA
    GAUZELLINO, P
    SANTOS, JE
    MATEMATICA APLICADA E COMPUTACIONAL, 1993, 12 (02): : 95 - 111
  • [26] A two-layer approach to wave modelling
    Lynett, P
    Liu, PLF
    PROCEEDINGS OF THE ROYAL SOCIETY A-MATHEMATICAL PHYSICAL AND ENGINEERING SCIENCES, 2004, 460 (2049): : 2637 - 2669
  • [27] Identification of Elastic Properties for Two-Layer Composites
    Stepanenko, I. I.
    MOSCOW UNIVERSITY MECHANICS BULLETIN, 2010, 65 (05) : 120 - 123
  • [28] On the equilibrium of a two-layer elastic body with a crack
    Khludnev A.M.
    Khludnev, A. M. (khlud@hydro.nsc.ru), 1600, Izdatel'stvo Nauka (07): : 370 - 379
  • [29] On the Equilibrium of a Two-Layer Elastic Structure with a Crack
    Fankina I.V.
    Journal of Applied and Industrial Mathematics, 2019, 13 (04) : 629 - 641
  • [30] Contact problems for a two-layer elastic wedge
    Pozharskii, D. A.
    MECHANICS OF SOLIDS, 2009, 44 (02) : 222 - 231