4.7 Article

Hyperspectral Image Super-Resolution Method Based on Spectral Smoothing Prior and Tensor Tubal Row-Sparse Representation

期刊

REMOTE SENSING
卷 14, 期 9, 页码 -

出版社

MDPI
DOI: 10.3390/rs14092142

关键词

hyperspectral image fusion; super-resolution; tensor decomposition; tensor sparse representation

资金

  1. National Natural Science Foundation of China [61971233, 62076137]
  2. Henan Key Laboratory of Food Safety Data Intelligence [KF2020Z-D01]

向作者/读者索取更多资源

The study proposed an HSI super-resolution model based on spectral smoothing prior and tensor tubal row-sparse representation, termed SSTSR, which reconstructs HSI with high spatial resolution and spectral resolution through nonlocal priors, tensor decomposition, and regularization. Experimental results showed that the method outperformed many advanced HSI super-resolution methods.
Due to the limited hardware conditions, hyperspectral image (HSI) has a low spatial resolution, while multispectral image (MSI) can gain higher spatial resolution. Therefore, derived from the idea of fusion, we reconstructed HSI with high spatial resolution and spectral resolution from HSI and MSI and put forward an HSI Super-Resolution model based on Spectral Smoothing prior and Tensor tubal row-sparse representation, termed SSTSR. Foremost, nonlocal priors are applied to refine the super-resolution task into reconstructing each nonlocal clustering tensor. Then per nonlocal cluster tensor is decomposed into two sub tensors under the tensor t-prodcut framework, one sub-tensor is called tersor dictionary and the other is called tensor coefficient. Meanwhile, in the process of dictionary learning and sparse coding, spectral smoothing constraint is imposed on the tensor dictionary, and L-1,L-1,L-2 norm based tubal row-sparse regularizer is enforced on the tensor coefficient to enhance the structured sparsity. With this model, the spatial similarity and spectral similarity of the nonlocal cluster tensor are fully utilized. Finally, the alternating direction method of multipliers (ADMM) was employed to optimize the solution of our method. Experiments on three simulated datasets and one real dataset show that our approach is superior to many advanced HSI super-resolution methods.

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