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Weighted Low-rank Tensor Recovery for Hyperspectral Image Restoration

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arxiv 1709.00192 v1 pith:P4Q67HCX submitted 2017-09-01 cs.CV

classification cs.CV
keywords hyperspectrallow-rankrecoveryrestorationspectraltensorwlrtrcorrelation
verification ladder T0 review T1 audit T2 compute T3 formal
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Hyperspectral imaging, providing abundant spatial and spectral information simultaneously, has attracted a lot of interest in recent years. Unfortunately, due to the hardware limitations, the hyperspectral image (HSI) is vulnerable to various degradations, such noises (random noise, HSI denoising), blurs (Gaussian and uniform blur, HSI deblurring), and down-sampled (both spectral and spatial downsample, HSI super-resolution). Previous HSI restoration methods are designed for one specific task only. Besides, most of them start from the 1-D vector or 2-D matrix models and cannot fully exploit the structurally spectral-spatial correlation in 3-D HSI. To overcome these limitations, in this work, we propose a unified low-rank tensor recovery model for comprehensive HSI restoration tasks, in which non-local similarity between spectral-spatial cubic and spectral correlation are simultaneously captured by 3-order tensors. Further, to improve the capability and flexibility, we formulate it as a weighted low-rank tensor recovery (WLRTR) model by treating the singular values differently, and study its analytical solution. We also consider the exclusive stripe noise in HSI as the gross error by extending WLRTR to robust principal component analysis (WLRTR-RPCA). Extensive experiments demonstrate the proposed WLRTR models consistently outperform state-of-the-arts in typical low level vision HSI tasks, including denoising, destriping, deblurring and super-resolution.

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Cited by 1 Pith paper

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  1. Robust Low-Tubal-Rank Tensor Completion under Cross-Concentrated Sampling

    stat.ML 2026-08 conditional novelty 6.0 of 10

    R-ItCUR is an iterative t-CUR algorithm that completes low-tubal-rank tensors from cross-concentrated samples corrupted by sparse outliers, using Welsch robust correction and blockwise projected gradient descent.

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