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交错网格中基于波数域插值的波场分离方法研究(英文)
引用本文:杜启振,张明强,陈晓冉,公绪飞,郭成锋.交错网格中基于波数域插值的波场分离方法研究(英文)[J].应用地球物理,2014(4):437-446.
作者姓名:杜启振  张明强  陈晓冉  公绪飞  郭成锋
作者单位:中国石油大学(华东)地球科学与技术学院;
基金项目:supported by the National Science Foundation of China(No.41174100);the Large-scale Oil and Gas Field and Coalbed Methane Development Major Projects(No.2011ZX05019-008-08);the China National Petroleum Corporation(No.2014A-3609)
摘    要:应用多分量地震资料进行成像时通常需要先做波场分离,然后再对分离的波型进行成像。其中,波场分离可以在空间域或波数域实现。然而,由于用交错网格有限差分进行弹性波场数值模拟时,用来进行波数域波场分离的质点振动速度分量定义在不同网格节点上,本文提出了利用波数域插值方法来估算同一网格节点所需质点振动速度值;进而给出了先进行波数域插值后进行波场分离的波数域保幅波场分离方案。数值实验结果表明波数域插值方法具有较高的插值精度且保幅波场分离方法具有较好的保幅性,将本文方法进一步应用于弹性波逆时偏移可以获得保幅性较好的成像结果且对存在一定程度速度误差情况具有较好的适应性。

关 键 词:波场分离  保幅性  交错网格有限差分  波数域插值  逆时偏移

True-amplitude wavefield separation using staggered-grid interpolation in the wavenumber domain
Du Qi-Zhen,Zhang Ming-Qiang,Chen Xiao-Ran,Gong Xu-Fei,Guo Cheng-Feng.True-amplitude wavefield separation using staggered-grid interpolation in the wavenumber domain[J].Applied Geophysics,2014(4):437-446.
Authors:Du Qi-Zhen  Zhang Ming-Qiang  Chen Xiao-Ran  Gong Xu-Fei  Guo Cheng-Feng
Institution:Du Qi-Zhen, Zhang Ming-Qiang, Chen Xiao-Ran, Gong Xu-Fei, Guo Cheng-Feng
Abstract:Wavefield separation of multicomponent seismic data to image subsurface structures can be realized in either the space domain or the wavenumber domain. However, as the particle velocity components used in the wavenumber-domain wavefield separation are not defined at the same grid point with the staggered-grid finite-difference method for elastic wavefield simulation, we propose the wavenumber-domain interpolation method to estimate the required values at the common grid points prior to the wavenumber-domain true-amplitude wavefield separation. Moreover, numerical experiments show that the wavenumber-domain interpolation method has high interpolation accuracy and the trueamplitude wavefield separation method shows good amplitude preservation. The application of the proposed methodology to elastic reverse-time migration can obtain good amplitudepreserved images even in the case of some velocity error.
Keywords:wavefield separation  amplitude preservation  staggered-grid finite difference  wavenumber domain interpolation  reverse-time migration
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