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A new iterative algorithm for ionospheric tomography

机译:一种新的电离层面迭代算法

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An ionospheric tomography system consists of a satellite and several ground stations located in a line under the path of the satellite. The data collected at the ground stations are the integrals of electron density along many paths between the ground stations and the satellite. From this data an image of electron density in the plane defined by the satellite orbit and the ground stations can be reconstructed using tomographic techniques. However, the data obtained from an ionospheric tomography system is not complete, so a priori information must be used in the reconstruction algorithm in order to obtain a useful solution. The orthogonal decomposition algorithm (ODA) provides a way of incorporating a priori information into the reconstruction. However, due to problems with numerical conditioning, ODA by itself does not yield a solution. This paper presents a new algorithm for ionospheric tomography reconstruction called the recursive correction method (RCM). RCM is a fast, stable, iterative algorithm that takes advantage of the special structure of the ionospheric tomography problem. This paper will also present convergence analysis of RCM, comparison between RCM and algebraic reconstruction technique (ART), and an example using simulated data.
机译:电离层断层扫描系统由位于卫星路径下的一条线上的卫星和几个地面站组成。在地站收集的数据是沿着地面站和卫星之间的许多路径的电子密度的积分。从该数据可以使用断层技术来重建由卫星轨道和地站限定的平面中的电子密度的图像。但是,从电离层断层扫描系统获得的数据不完整,因此必须在重建算法中使用先验信息以获得有用的解决方案。正交分解算法(ODA)提供了将先验信息结合到重建中的方法。但是,由于数值调节问题,ODA本身不会产生解决方案。本文介绍了一种新的电离层断层扫描重建算法,称为递归校正方法(RCM)。 RCM是一种快速,稳定,迭代算法,利用电离层断层扫描问题的特殊结构。本文还将呈现RCM的收敛分析,RCM与代数重建技术(ART)的比较,以及使用模拟数据的示例。

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