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双重弹性波波场分离数值模拟及相关理论证明
引用本文:陈可洋,吴清岭,范兴才,陈树民,李来林,刘振宽,王建民,关昕.双重弹性波波场分离数值模拟及相关理论证明[J].计算物理,2013,30(6):843-854.
作者姓名:陈可洋  吴清岭  范兴才  陈树民  李来林  刘振宽  王建民  关昕
作者单位:1. 中国石油大庆油田有限责任公司勘探开发研究院, 黑龙 江大庆 163712;2. 中国石油大庆油田有限责任公司勘探事业部, 黑龙江 大庆 163453
基金项目:国家重点基础研究发展计划(973)(2009CB219307)资助项目
摘    要:提出一种等效的双重弹性波波场分离数值模拟方法,用于模拟纯纵波和纯横波分离模式的质点振动速度、位移以及散度场和旋度场,并将该方法应用于全弹性波波动方程数值模拟中.同时,详细推导双重弹性波波场分离波动方程的高阶交错网格有限差分数值计算公式及其稳定性条件、数值频散关系和完全匹配层(PML)吸收边界条件.理论分析和数值计算均表明,该方法可以实现高精度双重弹性波波场分离数值模拟,且纯纵波和纯横波得到完全分离,边界吸收效果较好.与前人工作相比,存储量和计算时间均得到有效改善,数值计算结果进一步验证了该方法的优越性.

关 键 词:双重波场分离  弹性波  稳定性条件  PML吸收边界  高阶交错网格  时域有限差分  
收稿时间:2012-12-31
修稿时间:2013-05-13

Dual Elastic Wave Wavefield Separating Simulation Method and Related Theory Derivation
CHEN Keyang,WU Qingling,FAN Xingcai,CHEN Shumin,LI Lailin,LIU Zhenkuan,WANG Jianmin,GUAN Xin.Dual Elastic Wave Wavefield Separating Simulation Method and Related Theory Derivation[J].Chinese Journal of Computational Physics,2013,30(6):843-854.
Authors:CHEN Keyang  WU Qingling  FAN Xingcai  CHEN Shumin  LI Lailin  LIU Zhenkuan  WANG Jianmin  GUAN Xin
Institution:1. Exploration and Development Research Institute of Daqing Oilfield Company Limited of CNPC, Daqing 163712, China;2. Exploration Company of Daqing Oil Field Co. Ltd of CNPC, Daqing 163453, China
Abstract:We present an equivalent dual elastic wave separation equation, which simulates particle-velocity, pressure, divergence and curl fields in pure P- and S- modes. The method is used in full elastic wave numerical simulations. We give complete derivations of explicit high-order staggered-grid finite difference discrete equations, together with stability condition, dispersion relation and perfectly matched layer (PML) absorbing boundary condition. Theoretical analysis and numerical simulations show that pare P-waves and S-waves in final numerical results are completely separated in the method. Effect of absorbing boundary is perfect. Storage and computing time requirements are greatly reduced compared with previous works.
Keywords:dual wavefield separation  elastic wave  stability condition  PML absorbing boundary condition  high-order staggered-grid  time-domain finite-difference  
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