1996
DOI: 10.1109/map.1996.511954
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Conjugate-Gradient Method for Soliving Inverse Scattering with Experimental Data

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Cited by 58 publications
(28 citation statements)
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“…The investigation area is assumed of square shape and side equal to 0.06 m. It is partitioned into 20×20 square subdomains. The algorithm is initialized by using a rough estimate obtained by means of a back-propagation algorithm (Lobel, Kleinman, Pichot, Blanc-Feraud, & Barlaud, 1996). The inner loop (Landweber algorithm) is stopped after a fixed number of iterations = .…”
Section: Preliminary Reconstruction Resultsmentioning
confidence: 99%
“…The investigation area is assumed of square shape and side equal to 0.06 m. It is partitioned into 20×20 square subdomains. The algorithm is initialized by using a rough estimate obtained by means of a back-propagation algorithm (Lobel, Kleinman, Pichot, Blanc-Feraud, & Barlaud, 1996). The inner loop (Landweber algorithm) is stopped after a fixed number of iterations = .…”
Section: Preliminary Reconstruction Resultsmentioning
confidence: 99%
“…To-date there have been a good number of algorithms developed for tomographic image reconstruction including both Born-based methods and iterative methods [8,42,[49][50][51][52][53][54][55][56][57][58][59][60][61]. Iterative image reconstruction algorithms based on Gauss-Newton method [52], Newton-Kantorovich method [50,51], quasi-Newton method [53], Conjugate gradient method [60,61] and sequential quadratic programming method [55] have all been applied in microwave tomography.…”
Section: Technique For Solving the Inverse Scattering Problemmentioning
confidence: 99%
“…Iterative image reconstruction algorithms based on Gauss-Newton method [52], Newton-Kantorovich method [50,51], quasi-Newton method [53], Conjugate gradient method [60,61] and sequential quadratic programming method [55] have all been applied in microwave tomography. These methods would have different complexity, give different rates of convenience in the iterative process, produce images of different qualities, and have different levels of sensitivity to the quality of data.…”
Section: Technique For Solving the Inverse Scattering Problemmentioning
confidence: 99%
“…Among the various algorithms developed, one class comprises gradient methods [Lobel et al, 1996; Kleinman and van den Berg, 1992Berg, , 1993] that cast the inverse problem as an optimization problem, which iteratively converge to the actual profile by minimizing a cost function. The other class of iterative methods comprises Newton-type algorithms that linearize the system at every step.…”
Section: Introductionmentioning
confidence: 99%