Multi-wave amplitude-preserved AVO modeling considering wave propagation effects

被引:1
|
作者
Hou Bo [1 ,2 ]
Chen Xiao-Hong [1 ,2 ]
Li Jing-Ye [1 ,2 ]
Zhang Xiao-Zhen [3 ]
机构
[1] State Key Lab Petr Resource & Prospecting, Beijing 102249, Peoples R China
[2] China Univ Petr, CNPC Key Lab, Beijing 102249, Peoples R China
[3] SINOPEC, Geol Sci Res Inst Shengli Oilfield, Dongying 257015, Peoples R China
基金
中国国家自然科学基金;
关键词
Amplitude-preserved AVO; geometric spreading; attenuation; transmission loss; complex traveltime; multi-wave; SYNTHETIC SEISMOGRAMS; REFLECTIVITY METHOD; GAS SANDS; MEDIA;
D O I
10.1007/s11770-011-0292-2
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
Traditional AVO forward modeling only considers the impact of reflection coefficients at the interface on seismic wave field amplitude and ignores various propagation effects. Introducing wave propagation effects including geometric spreading, transmission loss, attenuation into seismic wave propagation, multi-wave amplitude-preserved AVO forward modeling for horizontally layered media based on ray theory is proposed in this paper. We derived the multi-wave geometric spreading correction formulas for horizontally layered media in order to describe the geometric spreading effect of multi-wave propagation. Introducing the complex traveltime directly, we built the relationship between complex traveltime and quality factor without the help of complex velocity to describe the attenuation of viscoelastic media. Multi-wave transmission coefficients, obtained by solving the Zoeppritz equations directly, is used to describe the transmission loss. Numerical results show that the effects of geometric spreading, attenuation, and transmission loss on multi-wave amplitude varies with offset and multi-wave amplitude-preserved AVO forward modeling should consider the reconstructive effect of wave propagation on reflection amplitude.
引用
收藏
页码:207 / 216
页数:10
相关论文
共 50 条
  • [21] Exact multi-wave solutions for the KdV equation
    Huang, Ying
    NONLINEAR DYNAMICS, 2014, 77 (03) : 437 - 444
  • [22] Observation of modulationally unstable multi-wave mixing
    Fatome, J.
    Finot, C.
    Armaroli, A.
    Trillo, S.
    OPTICS LETTERS, 2013, 38 (02) : 181 - 183
  • [23] SIMULATION OF MULTI-WAVE ANTENNAS FOR TELECOMMUNICATION SYSTEMS
    Muravyev, V. V.
    Tamelo, A. A.
    Lebedev, V. M.
    Stepuk, A. A.
    SCIENCE & TECHNIQUE, 2013, (04): : 49 - 53
  • [24] THE MULTI-WAVE METHOD FOR NONLINEAR EVOLUTION EQUATIONS
    Shi, Yeqiong
    Dai, Zhengde
    Han, Song
    Huang, Liwei
    MATHEMATICAL & COMPUTATIONAL APPLICATIONS, 2010, 15 (05): : 776 - 783
  • [25] Multi-wave resonances in the diatomic α-FPUT system
    Pezzi, A.
    Deng, G.
    Lvov, Y.
    Lorenzo, M.
    Onorato, M.
    CHAOS SOLITONS & FRACTALS, 2025, 192
  • [26] A formulation of a multi-wave elastodynamic infinite element
    Kazakov, K.
    COMPUTATIONAL METHODS AND EXPERIMENTAL MEASUREMENTS XIII, 2007, 46 : 97 - 105
  • [27] Stationary multi-wave resonant ensembles in a microtubule
    Nikitenkova, S. P.
    Kovriguine, D. A.
    COMMUNICATIONS IN NONLINEAR SCIENCE AND NUMERICAL SIMULATION, 2019, 67 : 314 - 333
  • [28] Exact multi-wave solutions for the KdV equation
    Ying Huang
    Nonlinear Dynamics, 2014, 77 : 437 - 444
  • [29] Multi-wave complexiton, multi-wave, interaction-wave and the travelling wave solutions to the (2+1)-dimensional Boiti-Leon-Manna-Pempinelli equation for the incompressible fluid
    Wang, Kang-Jia
    PRAMANA-JOURNAL OF PHYSICS, 2024, 98 (02):
  • [30] Multi-wave, breather wave, and interaction solutions of the Hirota–Satsuma–Ito equation
    Jian-Guo Liu
    Wen-Hui Zhu
    Li Zhou
    The European Physical Journal Plus, 135