Image Deblurring Algorithm Using Block Augmented Lagrangian with Low Rank Gradients

Laya Tojo, M. Devi, V. Maik
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引用次数: 2

Abstract

The proposed paper focuses on using Enhanced Augmented Lagrangian for image deblurring with some additional performance-enhancing parameters. In recent literature, high performance and several benefits have been demonstrated by restoring blurred images using Augmented Lagrangian methods. This paper proposes BLOCK AUGMENTED LAGRANGIAN WITH LOW RANK GRADIENTS (BALLORG) which is novel in the following ways: (i) faster convergence which leads to faster execution times. For most images the minimum is achieved with as little as 20 iterations, (ii) the use of derivatives and low rank together as regularization priors. The BALLORG begins with the lowest rank matrix, which is also the sparsest matrix available, and the final deblurred result is very successful in achieving good dB improvements through rank regulation; (iii) The penalty and regularization weights ensure that each iteration hits a global minimum with steep descent. The simulation experiments demonstrate how well the proposed BALLORG works when opposed to the other state-of-the-art approaches.
低秩梯度块增广拉格朗日图像去模糊算法
本文的重点是利用增强增广拉格朗日函数和一些额外的性能增强参数进行图像去模糊。在最近的文献中,使用增广拉格朗日方法恢复模糊图像证明了高性能和几个好处。本文提出了具有低秩梯度的块增广拉格朗日算法(BALLORG),它具有以下几个方面的创新:(1)更快的收敛速度,从而导致更快的执行时间。对于大多数图像,只需20次迭代即可达到最小值,(ii)使用导数和低秩一起作为正则化先验。BALLORG从最低秩矩阵开始,这也是可用的最稀疏矩阵,最终的去模糊结果非常成功地通过秩调节实现了良好的dB改进;(iii)惩罚和正则化权重确保每次迭代在急剧下降的情况下达到全局最小值。仿真实验表明,与其他最先进的方法相比,所提出的BALLORG的工作效果如何。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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