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声衍射层析成像中吸收型散射体的Rytov二阶近似重建
引用本文:陶智勇,陆振球,谭春虎.声衍射层析成像中吸收型散射体的Rytov二阶近似重建[J].地球物理学报,2004,47(1):112-118.
作者姓名:陶智勇  陆振球  谭春虎
作者单位:1.南京大学电子科学与工程系, 南京 2100932 南开大学物理科学学院, 天津 300071
基金项目:国家自然科学基金资助课题 (69872 0 17)
摘    要:文中详细讨论了Rytov二阶近似下的声逆散射微扰论公式,并考察了它的适用范围. 介 绍了吸收型散射体的Rytov二阶近似重建算法,重建了散射体内部的波数和吸收系数. 这种 散射体的重建与纯位相型散射体的重建一样,不同的只是在计算正散射时考虑了吸收的影响 . 数值模拟给出了Born一阶、二阶和Rytov一阶、二阶近似重建的例子,说明Rytov二阶近似 在一定范围内比其他三种近似算法好.

关 键 词:衍射层析成像  Rytov变换  吸收型散射体  逆散射微扰论  
文章编号:0001-5733(2004)01-112-07
收稿时间:2002-12-17
修稿时间:2002-06-04

Acoustical Tomography for Absorbing Scatterers Based on the Second-Order Rytov Transform Perturbation Approximation
TAO Zhi Yong \ LU Zhen Qiu TAN Chun Hu Nanjing University,Nanjing ,China Institute of Physics,Nankai University,Tianjin ,China.Acoustical Tomography for Absorbing Scatterers Based on the Second-Order Rytov Transform Perturbation Approximation[J].Chinese Journal of Geophysics,2004,47(1):112-118.
Authors:TAO Zhi Yong \ LU Zhen Qiu TAN Chun Hu Nanjing University  Nanjing  China Institute of Physics  Nankai University  Tianjin  China
Institution:1.Nanjing University, Nanjing 210093, China 2 Institute of Physics, Nankai University, Tianjin 300071, China
Abstract:In this paper, a reconstruction algorithm of acoustical tomography is presented for absorbing scatterers based on the second order Rytov transform perturbation approximation. Both the wave number and the absorbing coefficient of the scatterers are reconstructed. The reconstruction algorithm is similar to one for phase scatterers, but the computation of the direct scattering is different, because the attenuation must be calculated. A comparison of some reconstruction algorithms is also given, such as those based on the first and second order Born approximations and those based on the first and second order Rytov approximations. The results show that the algorithm based on the second order Rytov approximation has an advantage over the other three algorithms in the most cases.
Keywords:Diffraction tomography  Rytov transform  Absorbing scatterers  Perturbation theories
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