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VTI介质频率-空间域准P波正演模拟 被引量:38

Quasi P-wave forward modeling in frequency-space domain in VTI media.
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摘要 本文从VTI介质弹性波波动方程出发,借助VTI介质弹性参数和Thomsen参数,结合Kelvin-Christoffel方程,推导了VTI介质中准P波波动方程,并对VTI介质准P波进行了正演模拟。在正演模拟中,为了克服常规差分算子的数值频散,采用了25点优化差分算子;再依据最优化理论求取的优化系数建立了频率-空间域中准P波波动方程的差分格式;为了消除人为边界反射,根据特征分析方法并利用Kelvin-Christoffel方程,构建了VTI介质中准P波方程在不同边界和角点处的边界条件;再由准P波波动方程和边界条件,通过频率-空间域有限差分法,对准P波在均匀VTI介质、层状VTI介质和凹陷模型中的传播过程进行了数值正演模拟。通过正演模拟,得到了单频波波场、时间切片和共炮点记录,为研究地震成像及反演等提供了依据。 Coming from elastic wave equation in VTI me- dia,by the aid of elastic parameters of VTI media and Thomsen parameters and combining with Kelvin-Christoffel equation, the paper deduced quasi P-wave equation in VTI media and implemented its forward simulation. During the process of forward simulation ,in order to overcome the numeric dispersion in ordinary finite-difference operator, we adopted optimized 25 points finite-difference operator; differential format of quasi P-wave equation in frequency-space domain was created on the basis of optimum coefficients computed by way of optimization theory;in order to eliminate the reflections from the artificial boundary,the boundary conditions in different boundaries and corners for quasi P-wave equation in VTI media were constructed according to eigenvalue analysis and by using Kelvin-Christoffel equation; coming from the quasi P-wave equation and boundary conditions, the numeric forward simulations were conducted for the quasi P-wave propagation in homogeneous VTI medium,layered VTI medium and sag model separately by finite-difference algorithm in frequency-space domain. Single-frequency wavefields, time slices and common-shot-point records were obtained by forward simulation that provided a foundation for studying seismic imaging and inversion.
作者 吴国忱 梁锴
出处 《石油地球物理勘探》 EI CSCD 北大核心 2005年第5期535-545,共11页 Oil Geophysical Prospecting
关键词 VTI介质 正演模拟 优化差分算子 边界条件 频率-空间域 空间域 P波 频率 弹性波动方程 THOMSEN参数 VTI media, forward simulation, optimum finite-difference operator, boundary condition, frequency-space domain
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二级参考文献2

  • 1范祯祥,地震波数值模拟与偏移成像,1994年
  • 2陆金甫,偏微分方程数值解法,1989年

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