Correction factors and error redistribution for art in geophisical applications

C. Balanis, H. Hill, K. Freeland
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Abstract

An algorithm which is used widely to reconstruct geophysical profiles, from remote sensed measurements, is the Algebraic Reconstruction Technique (ART) [ l ] [2]. In addition, the ART has also servea as a prominent method for reconstruction of images in medical applications. The ART is basically an iterative method whose successive profiles are based upon those derived in previous iterations. In applying the ART, the scanned environment is subdivided into cells (usually of rectangular shape) whereby the electrical properties o f the medium within a given cell are assumed to be constant. The iteration process progresses by operating on all the cells in a given path before proceeding to
地球物理应用中艺术校正因子与误差再分配
一种广泛用于从遥感测量中重建地球物理剖面的算法是代数重建技术(algeaic Reconstruction Technique, ART)[1][2]。此外,ART也已成为医学应用中图像重建的重要方法。ART基本上是一种迭代方法,其连续的轮廓是基于先前迭代中导出的轮廓。在应用ART时,被扫描的环境被细分为单元(通常为矩形),其中假定给定单元内介质的电学特性是恒定的。迭代过程在继续进行之前,先对给定路径中的所有单元进行操作
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