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Bayesian combination of sparse and non-sparse priors in image super resolution

机译:图像超分辨率中稀疏先验和非稀疏先验的贝叶斯组合

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摘要

In this paper the application of image prior combinations to the Bayesian Super Resolution (SR) image registration and reconstruction problem is studied. Two sparse image priors, a Total Variation (TV) prior and a prior based on the ?1 norm of horizontal and vertical first-order differences (f.o.d.), are combined with a non-sparse Simultaneous Auto Regressive (SAR) prior. Since, for a given observation model, each prior produces a different posterior distribution of the underlying High Resolution (HR) image, the use of variational approximation will produce as many posterior approximations as priors we want to combine. A unique approximation is obtained here by finding the distribution on the HR image given the observations that minimizes a linear convex combination of Kullback-Leibler (KL) divergences. We find this distribution in closed form. The estimated HR images are compared with the ones obtained by other SR reconstruction methods.
机译:本文研究了图像先验组合在贝叶斯超分辨率(SR)图像配准和重构问题中的应用。将两个稀疏图像先验,总变异(TV)先验和基于水平和垂直一阶差(f.o.d.)的?1范数的先验与非稀疏同时自回归(SAR)先验结合。由于对于给定的观察模型,每个先验会产生基础高分辨率(HR)图像的不同后验分布,因此使用变分近似将产生与我们要组合的先验一样多的后验近似。在给定观测值的情况下,通过找到HR图像上的分布,可以最小化Kullback-Leibler(KL)散度的线性凸组合,从而获得唯一逼近。我们发现此分布为封闭形式。将估计的HR图像与通过其他SR重建方法获得的HR图像进行比较。

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