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Total Variation with Overlapping Group Sparsity for Image Deblurring under Impulse Noise

机译:脉冲噪声下图像去模糊的重叠群稀疏性总变化

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摘要

The total variation (TV) regularization method is an effective method for image deblurring in preserving edges. However, the TV based solutions usually have some staircase effects. In order to alleviate the staircase effects, we propose a new model for restoring blurred images under impulse noise. The model consists of an ℓ1-fidelity term and a TV with overlapping group sparsity (OGS) regularization term. Moreover, we impose a box constraint to the proposed model for getting more accurate solutions. The solving algorithm for our model is under the framework of the alternating direction method of multipliers (ADMM). We use an inner loop which is nested inside the majorization minimization (MM) iteration for the subproblem of the proposed method. Compared with other TV-based methods, numerical results illustrate that the proposed method can significantly improve the restoration quality, both in terms of peak signal-to-noise ratio (PSNR) and relative error (ReE).
机译:总变化(TV)正则化方法是一种在保留边缘时对图像进行去模糊的有效方法。但是,基于电视的解决方案通常会产生一些阶梯效应。为了减轻阶梯效应,我们提出了一种在脉冲噪声下恢复模糊图像的新模型。该模型由一个1保真度项和一个具有重叠组稀疏性(OGS)正则化项的电视组成。此外,我们对提出的模型施加了盒约束,以获取更准确的解决方案。我们模型的求解算法是在乘法器交替方向法(ADMM)的框架下进行的。对于所提出方法的子问题,我们使用嵌套在最大化最小化(MM)迭代内部的内部循环。与其他基于电视的方法相比,数值结果表明,该方法可以在峰值信噪比(PSNR)和相对误差(ReE)方面显着提高恢复质量。

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