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A Novel Variation-Based Block Compressed Sensing Restoration Method

机译:一种基于变异的块压缩感知恢复新方法

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In order to improve the performance of the current restoration method for block compressed sensing under the low complexity, we propose a novel variation-based block compressed sensing restoration method. The method decomposes the image into several non-overlapping blocks first, followed by the scanning according to the column and measurement by blocks, respectively, so as to obtain several column vectors of measurement value. The decoding end integrated the column vectors of measurement value received into matrixes, making the sparsity of image regular terms as the prior knowledge and minimizing the augmented Lagrange function as the goal. In this way, the sub-problems can be orderly solved with the variant alternating direction multiplier method, while the column vector space of image blocks was reconstructed. Finally, an anti-scanning was performed before it was combined into images. The innovation point is to apply the total variation model into the restoration framework for block compressed sensing with a small amount of calculation cost, and to extent it to a mixed variation model which can contain multiple regular terms and generality. Contrast to the current restoration algorithm relating to block compressed sensing, the simulation results show that the proposed method can achieve a better SSIM and the fastest restoration speed, while the SSIM and PSNR of the proposed method can achieve the best result.
机译:为了提高低复杂度下当前块压缩感知恢复方法的性能,提出了一种基于变异的块压缩感知恢复方法。该方法首先将图像分解成几个不重叠的块,然后分别按列进行扫描和按块进行测量,从而获得多个测量值的列向量。解码端将接收到的测量值的列向量集成到矩阵中,使图像稀疏性成为先验知识,并以目标最小化增强的拉格朗日函数为目标。这样,在重构图像块的列向量空间的同时,可以使用变向交替方向乘子法有序地解决子问题。最后,在将反扫描合并为图像之前进行了反扫描。创新点是将总变异模型应用于具有少量计算成本的块压缩感测的恢复框架,并将其扩展到可以包含多个正则项和通用性的混合变异模型。仿真结果表明,与现有的块压缩感知恢复算法相比,该方法可以实现更好的SSIM和最快的恢复速度,而SSIM和PSNR可以达到最佳效果。

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