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Laplacian Regularized Tensor Low-Rank Minimization for Hyperspectral Snapshot Compressive Imaging

机译:LAPLACIAN正常化张力低级最小化,用于高光谱快照压缩成像

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Snapshot Compressive Imaging (SCI) systems, including hyperspectral compressive imaging and video compressive imaging, are designed to depict high-dimensional signals with limited data by mapping multiple images into one. One key module of SCI systems is a high quality reconstruction algorithm for original frames. However, most existing decoding algorithms are based on vectorization representation and fail to capture the intrinsic structural information of high dimensional signals. In this paper, we propose a tensor-based low-rank reconstruction algorithm with hyper-Laplacian constraint for hyperspectral SCI systems. First, we integrate the non-local self-similarity and tensor low-rank minimization approach to explore the intrinsic structural correlations along spatial and spectral domains. Then, we introduce a hyper-Laplacian constraint to model the global spectral structures, alleviating the ringing artifacts in the spatial domain. Experimental results on hyperspectral image corpus demonstrate the proposed algorithm achieves average 0.8~2.9 dB improvement in PSNR over state-of-the-art work.
机译:快照压缩成像(SCI)系统(包括高光谱压缩成像和视频压缩成像)被设计用于描绘通过将多个图像映射到一个的具有有限数据的高维信号。 SCI系统的一个关键模块是用于原始帧的高质量重建算法。然而,大多数现有的解码算法基于矢量化表示,并且不能捕获高维信号的内在结构信息。在本文中,我们提出了一种基于张量的低级重建算法,具有超光谱SCI系统的Hyper-Laplacian约束。首先,我们整合非局部自相似性和张力低级最小化方法来探讨沿空间和光谱域的内在结构相关性。然后,我们介绍一个超级拉普拉斯限制来模拟全局光谱结构,减轻空间域中的振铃伪像。高光谱图像语料库上的实验结果证明了所提出的算法在最先进的工作中实现了PSNR的平均0.8〜2.9 dB。

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