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Quantitative Image Restoration

机译:定量图像恢复

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摘要

Even with the most extensive precautions and careful planning, space based imagers will inevitablyexperience problems resulting in partial data corruption and possible loss. Such a loss occurs, forexample, when individual image detectors are damaged. For a scanning imager this results in missinglines in the image. Images with missing lines can wreak havoc since algorithms not typically designedto handle missing pixels. Currently the metadata stores the locations of missing data, and naivespatial interpolation is used to fill it in.Naive interpolation methods can create image artifacts and even statistically or physically im-plausible image values. We present a general method, which uses non-linear statistical regressionto estimate the values of the missing data in a principled manner. A statistically based estimateis desirable because it will preserve the statistical structure of the uncorrupted data and avoid theartifacts of naive interpolation. It also means that the restored images are suitable as input forhigher-level statistical products.Previous methods replaced the missing values with those of a single closely related band, byapplying a function or lookup table. We propose to use the redundant information in multiplebands to restore the lost information. The estimator we present in this paper uses values in aneighborhood of the pixel to be estimated, and propose a value based on training data from theuncorrupted pixels. Since we use the spatial variations in other channels, we avoid the blurringinherent spatial interpolation, which have implicit smoothness priors.
机译:即使具有最广泛的预防措施和谨慎的规划,空间的成像仪也会不可避免地经验性问题,导致部分数据损坏和可能的损失。当各个图像检测器损坏时,发生这种损失。对于扫描成像仪,这会导致图像中的遗失线。具有缺失线的图像可以避免避难所,因为算法通常不是丢失缺失像素。目前,元数据存储缺失数据的位置,并且NaivesPatial插值用于填充它.NAIVE插值方法可以创建图像伪像甚至统计或物理上可粘合图像值。我们介绍了一种使用非线性统计回归的一般方法,以原则的方式估计缺失数据的值。基于统计基于的估算值,因为它将保留未损坏数据的统计结构并避免幼稚插值的逐步。这还意味着还原的图像适合于输入高度级别的统计产品。另外的方法用单个密切相关的频段的缺失值替换为缺少函数或查找表。我们建议使用多箱中的冗余信息来恢复丢失的信息。我们在本文中存在的估计器使用要估计的像素的ANEIGHBORHOORS中的值,并提出基于来自突破像素的训练数据的值。由于我们使用其他通道的空间变化,因此我们避免了隐含的空间插值,这具有隐含的平滑度前沿。

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