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A POCS-based constrained total least squares algorithm for image restoration

机译:基于POCS的约束总最小二乘图像复原算法。

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摘要

In image restoration, the region of support of the point spread function is often much smaller than the size of the observed degraded image and this property is utilized in many image deconvolution algorithms. For the constrained total least squares (CTLS)-based algorithm, it means that the solution of the CTLS algorithm should retain the block-circulant and sparse structure of the degradation matrix simultaneously. In real image restoration problems, the CTLS method often involves large-scale computation and is often solved using Mesarovic et al.'s algorithm. However, there is concern about whether their algorithm preserves the sparse structure of the degradation matrix. In this paper, we prove that by imposing an extra constraint, the sparse structure in their algorithm can be preserved. Then, we use the projection onto convex sets algorithm to find a solution to this extended formulation. Our experimental study indicates that the proposed method performs competitively, and often better, in terms of visual and objective evaluations.
机译:在图像恢复中,点扩展函数的支持区域通常比观察到的退化图像的大小小得多,并且此属性在许多图像反卷积算法中得到利用。对于基于约束的最小二乘法(CTLS)的算法,这意味着CTLS算法的解决方案应同时保留退化矩阵的块循环和稀疏结构。在实际的图像恢复问题中,CTLS方法通常涉及大规模计算,并且经常使用Mesarovic等人的算法解决。然而,人们担心他们的算法是否保留了退化矩阵的稀疏结构。在本文中,我们证明了通过施加额外的约束,可以保留其算法中的稀疏结构。然后,我们使用凸集投影算法找到此扩展公式的解决方案。我们的实验研究表明,所提出的方法在视觉和客观评估方面具有竞争力,并且通常表现更好。

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