Hyper-Laplacian Regularized Unidirectional Low-Rank Tensor Recovery for Multispectral Image Denoising

Yi Chang, Luxin Yan, Sheng Zhong
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引用次数: 141

Abstract

Recent low-rank based matrix/tensor recovery methods have been widely explored in multispectral images (MSI) denoising. These methods, however, ignore the difference of the intrinsic structure correlation along spatial sparsity, spectral correlation and non-local self-similarity mode. In this paper, we go further by giving a detailed analysis about the rank properties both in matrix and tensor cases, and figure out the non-local self-similarity is the key ingredient, while the low-rank assumption of others may not hold. This motivates us to design a simple yet effective unidirectional low-rank tensor recovery model that is capable of truthfully capturing the intrinsic structure correlation with reduced computational burden. However, the low-rank models suffer from the ringing artifacts, due to the aggregation of overlapped patches/cubics. While previous methods resort to spatial information, we offer a new perspective by utilizing the exclusively spectral information in MSIs to address the issue. The analysis-based hyper-Laplacian prior is introduced to model the global spectral structures, so as to indirectly alleviate the ringing artifacts in spatial domain. The advantages of the proposed method over the existing ones are multi-fold: more reasonably structure correlation representability, less processing time, and less artifacts in the overlapped regions. The proposed method is extensively evaluated on several benchmarks, and significantly outperforms state-of-the-art MSI denoising methods.
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多光谱图像去噪的超拉普拉斯正则化单向低秩张量恢复
近年来基于低秩的矩阵/张量恢复方法在多光谱图像去噪中得到了广泛的探索。然而,这些方法忽略了内在结构相关性在空间稀疏性、谱相关性和非局部自相似模式上的差异。在本文中,我们进一步详细分析了矩阵和张量情况下的秩性质,并指出非局部自相似是关键因素,而其他情况下的低秩假设可能不成立。这促使我们设计一种简单而有效的单向低秩张量恢复模型,该模型能够真实地捕获内在结构相关性并减少计算负担。然而,由于重叠的斑块/立方体聚集,低秩模型会受到环形伪影的影响。与以往的方法依赖于空间信息相比,我们提供了一个新的视角,即利用msi中专有的光谱信息来解决这个问题。引入基于分析的超拉普拉斯先验对全局谱结构进行建模,间接缓解了空间域的环形伪影。与现有方法相比,该方法具有结构相关性更合理、处理时间更短、重叠区域伪影更少等优点。所提出的方法在几个基准上进行了广泛的评估,并且明显优于最先进的MSI去噪方法。
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