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利用单频双程波动方程计算初至走时及其振幅

First-arrival traveltime and amplitude calculation from monochromatic two-way wave equation in frequency domain

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【作者】 秦义龙张中杰Shin ChangsooSeungwon Ko陈赟陈竞一UkHan

【Author】 QIN Yi-Long 1, ZHANG Zhong-Jie 1, Shin Changsoo 2, Seungwon Ko 2, CHEN Yun 1, CHEN Jing-Yi 1, Uk Han 3 1 Institute of Geology and Geophysics, Chinese Academy of Sciences, Beijing 100029, China 2 Seoul National University, School of Civil, Urban and Geosystem Engineering, Seoul, 151-742, Korea 3 Department of Environment Science, Korea Military Academy, Seoul, 139-799, Korea

【机构】 中国科学院地质与地球物理研究所Seoul National UniversitySchool of CivilUrban and Geosystem EngineeringSeoul151-742KoreaDepartment of Environment ScienceKorea Military Academy139-799Korea 北京100029北京100029北京100029

【摘要】 通过在频率域双程波动方程模拟算法中加入一个复数频率(实部表示频率,虚部表示衰减因子)压制地震波初至走时之后的能量,从而把初至走时及其振幅的计算问题转换为单一频率波场中最大能量走时和振幅的拾取问题,然后利用单一频率域波场的相位项和振幅项分别计算初至走时及其振幅.本文还提出利用参数分析方法求取最优的复数频率,并给出数值计算例子,将本方法的计算结果与有限差分程函方程初至走时和最大能量走时振幅进行比较,结果表明,该方法具有适应于任意复杂介质和多炮多接收点走时和振幅的计算.

【Abstract】 By adding one complex frequency (real part is frequency and the imaginary part is damping factor) into the frequency-domain wave equation, the energy or amplitude after first-arrival wave can be damped. Therefore, the first-arrival traveltime and amplitude can be transformed into the pick of maximum energy and its amplitude in the monochromatic wavefield. Then, the first-arrival traveltime and amplitude can be extracted from the phase and amplitude of monochromatic frequency-domain wavefield. In order to obtain the optimum combination of the frequency and damping factor, we propose a parameter analysis scheme for all possible combinations. The numerical examples are compared with finite-difference eikonal solvers and most-energetic amplitude. The results show that our algorithm has good applicability to multi-shot and multi-receiver computation in complex media.

【基金】 国家自然科学基金项目 (4 0 2 3 40 44 ,40 40 40 10 );韩国高等教育财团共同资助
  • 【文献出处】 地球物理学报 ,Chinese Journal of Geophysics , 编辑部邮箱 ,2005年02期
  • 【分类号】P631.4
  • 【被引频次】17
  • 【下载频次】210
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