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Hyperspectral Image Super-Resolution via Nonlocal Low-Rank Tensor Approximation and Total Variation Regularization

机译:通过非局部低秩张量逼近和总变化正则化实现高光谱图像超分辨率

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Hyperspectral image (HSI) possesses three intrinsic characteristics: the global correlation across spectral domain, the nonlocal self-similarity across spatial domain, and the local smooth structure across both spatial and spectral domains. This paper proposes a novel tensor based approach to handle the problem of HSI spatial super-resolution by modeling such three underlying characteristics. Specifically, a noncovex tensor penalty is used to exploit the former two intrinsic characteristics hidden in several 4D tensors formed by nonlocal similar patches within the 3D HSI. In addition, the local smoothness in both spatial and spectral modes of the HSI cube is characterized by a 3D total variation (TV) term. Then, we develop an effective algorithm for solving the resulting optimization by using the local linear approximation (LLA) strategy and the alternative direction method of multipliers (ADMM). A series of experiments are carried out to illustrate the superiority of the proposed approach over some state-of-the-art approaches.
机译:高光谱图像(HSI)具有三个固有特征:跨光谱域的全局相关性,跨空间域的非局部自相似性以及跨空间域和光谱域的局部平滑结构。本文提出了一种基于张量的新颖方法,通过对这三个基本特征进行建模来处理HSI空间超分辨率问题。具体而言,使用非凸张量罚分来利用隐藏在3D HSI中非局部相似面片所形成的几个4D张量中的前两个固有特征。另外,HSI立方体在空间和光谱模式下的局部平滑度都以3D总变化(TV)项为特征。然后,我们通过使用局部线性逼近(LLA)策略和乘数的交替方向方法(ADMM),开发了一种有效的算法来求解结果优化。进行了一系列实验,以说明所提出的方法相对于某些最新方法的优越性。

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