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探地雷达波波动像的雅可比系数矩阵
引用本文:底青云,王妙月.探地雷达波波动像的雅可比系数矩阵[J].科学技术与工程,2003,3(1):64-66.
作者姓名:底青云  王妙月
作者单位:中国科学院地质与地球物理研究所,北京 100101
基金项目:国家自然科学基金(40074035)
摘    要:波动成像最关切的一步就是求取成像方程的系数矩阵,也就是雅可比系数矩阵,也即波场对物性参数的偏导数矩阵。从探地雷达波满足的有限元波动方程出发,推导得到随时间可变的雅可比系数矩阵满足的波动方程,并阐述了在时间域和频率域分别求解该雅可比系数矩阵的方法。

关 键 词:探地雷达波  成像方程  有限元波动方程  时间域  频率域  雅可比系数矩阵  波动成像
修稿时间:2002年8月21日

Jacobin Coefficents Matrix of Full Wave Tomography for Ground Penetrating Radar
DI Qingyun,WANG Miaoyue Institute of Geology and Geophysics,Chinese Academy of Sciences,Beijing.Jacobin Coefficents Matrix of Full Wave Tomography for Ground Penetrating Radar[J].Science Technology and Engineering,2003,3(1):64-66.
Authors:DI Qingyun  WANG Miaoyue Institute of Geology and Geophysics  Chinese Academy of Sciences  Beijing
Institution:DI Qingyun,WANG Miaoyue Institute of Geology and Geophysics,Chinese Academy of Sciences,Beijing 100101
Abstract:The very important part for wave tomography is to get coefficentmatrix of tomography equations, that is the Jacobin matrix, or deviationderivative matrix of wave field to physical parameters. Basing on the radarwave finite element equations, the motion equations with which the Jacobincoefficiient Matrix are satisfied and introduced also the Jacobin matrix solvingmethod in time domain and frequency domain from such equations.
Keywords:radar wave  Jacobin coefficient matrix  motion wave  tomography
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