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Efficient JPEG decompression by the alternating direction method of multipliers

机译:通过乘法器交替方向方法进行有效的JPEG解压缩

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Standard decompression of JPEG images produces artifacts along edges and a disturbing checkerboard pattern. To reduce these artifacts, decompression can be formulated as an image reconstruction problem within Bayesian maximum a posteriori probability framework. In this type of problem, the prior information about an image is typically given by the l1 norm of its sparse domain representation. In this paper, we show how the solution of this problem can be achieved very efficiently using the alternating direction method of multipliers if the sparsity domain forms a tight frame. The proposed algorithm restores images without disturbing JPEG artifacts in several iterations, typically considerably less than competing algorithms. The quality of reconstruction both visually and in terms of SNR primarily depends on the tight frame used.
机译:JPEG图像的标准解压缩会沿边缘产生伪像,并产生令人不安的棋盘图案。为了减少这些伪像,可以将减压公式化为贝叶斯最大后验概率框架内的图像重建问题。在这种类型的问题中,有关图像的先验信息通常由其稀疏域表示形式的l1范数给出。在本文中,我们展示了如果稀疏域形成一个紧密的框架,那么如何使用乘法器的交替方向方法可以非常有效地解决这个问题。所提出的算法可以在不影响JPEG伪像几次迭代的情况下恢复图像,通常比竞争算法要少得多。视觉上和SNR方面的重建质量主要取决于所使用的紧帧。

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