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Total Variation Regularized Low-Rank Tensor Decomposition with nonlocal for single image denoising

机译:用非局部进行总变化正则化低级张量分解,用于单图像去噪

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Various noises in the image will reduce the quality of the image and seriously affect the processing of subsequent computer tasks. The recovery of single images is a more challenging problem than recovery of spectral images due to the lack of spectral information. In order to solve this problem, in this paper, we propose a method combining non-local self-similar priors and tensor decomposition to fully explore the inherent low-rank structure of a single image. Specifically, we use tucker decomposition to characterize the global self-similar patch of a single image. At the same time, we introduce anisotropic spatial-spectral total variation regularization to describe the segmented smooth structure in the image. In order to deal with the complex noise situation in the real scene. We model the noise in two parts, one part is sparse spot noise, and the other part is ubiquitous noise. Then we use the augmented Lagrange multiplier method to solve it. Experiments have proved that the introduction of non-local self-similar priors is crucial to the denoising problem of a single image. The proposed method is superior to all comparison methods.
机译:图像中的各种噪声将降低图像的质量,并严重影响后续计算机任务的处理。由于缺乏光谱信息,单个图像的恢复是比频谱图像的恢复更具挑战性问题。为了解决这个问题,在本文中,我们提出了一种组合非本地自我类似前景和张量分解的方法来完全探索单个图像的固有低级结构。具体来说,我们使用Tucker分解来表征单个图像的全局自相似补丁。同时,我们引入各向异性空间光谱总变化正则化,以描述图像中的分段平滑结构。为了处理真实场景中的复杂噪声情况。我们模拟了两部分的噪声,一部分是稀疏的光斑噪声,另一部分是无处不在的噪声。然后我们使用增强拉格朗日乘数方法来解决它。实验证明,非局部自我类似前锋的引入对于单一图像的去噪问题至关重要。所提出的方法优于所有比较方法。

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