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Recovering convex edges of an image from noisy tomographic data

机译:从嘈杂的层析图像数据中恢复图像的凸边

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摘要

We consider the problem of recovering edges of an image from noisy tomographic data. The original image is assumed to have a discontinuity jump (edge) along the boundary of a compact convex set. The Radon transform of the image is observed with noise, and the problem is to estimate the edge. We develop an estimation procedure which is based on recovering the support function of the edge. It is shown that the proposed estimator is nearly optimal in order in a minimax sense. Numerical examples illustrate reasonable practical behavior of the estimation procedure.
机译:我们考虑了从嘈杂的层析数据中恢复图像边缘的问题。假定原始图像沿紧凸集的边界具有不连续跳跃(边缘)。用噪声观察到图像的Radon变换,问题是估计边缘。我们开发了一种基于恢复边缘支持功能的估计程序。结果表明,所提出的估计器在极小极大意义上在顺序上几乎是最优的。数值例子说明了估计程序的合理实际行为。

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