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Reconstruction of cylindrically layered media using an iterative algorithm with a stable solution

Reconstruction of cylindrically layered media using an iterative algorithm with a stable solution
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摘要 Abstract The reconstruction of cylindrically layered media is investigated in this article. The inverse problem is modeled using a source-type integral equation with a series of cylindrical waves as incidences, and a conventional Born iterative procedure is modified for solving the integral equation. In the modified iterative procedure, a conventional single-point approximation for the calculation of the field inside media is replaced by a multi-points approximation to improve the numerical stability of its solution. Numerical simulations for different permittivity distributions are demonstrated in terms of artificial scattering data with the procedure. The result shows that the procedure enjoys both accuracy and stability in the numerical computation. Abstract The reconstruction of cylindrically layered media is investigated in this article. The inverse problem is modeled using a source-type integral equation with a series of cylindrical waves as incidences, and a conventional Born iterative procedure is modified for solving the integral equation. In the modified iterative procedure, a conventional single-point approximation for the calculation of the field inside media is replaced by a multi-points approximation to improve the numerical stability of its solution. Numerical simulations for different permittivity distributions are demonstrated in terms of artificial scattering data with the procedure. The result shows that the procedure enjoys both accuracy and stability in the numerical computation.
出处 《The Journal of China Universities of Posts and Telecommunications》 EI CSCD 2007年第4期118-121,共4页 中国邮电高校学报(英文版)
基金 the National Natural Science Foundation of China(60671065).
关键词 layered media inverse problems integral equations iterative methods layered media, inverse problems, integral equations,iterative methods
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参考文献13

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