Compact Multi-level-prior Tensor Representation for Hyperspectral Image Super-resolution

• URL: http://arxiv.org/abs/2510.06098v1
• Date: Tue, 07 Oct 2025 16:26:34 GMT
• Title: Compact Multi-level-prior Tensor Representation for Hyperspectral Image Super-resolution
• Authors: Yinjian Wang, Wei Li, Yuanyuan Gui, Gemine Vivone,
• Abstract summary: Fusing a hyperspectral image with a multispectral image over the same scene, textiti.e., hyperspectral image super-resolution, has become a popular computational way to access the high-spatial-spectral-resolution image.<n>We present a novel hyperspectral superresolution model compactly characterizing these multilevel priors of hyperspectral images within the tensor framework.
• Score: 12.432457307235092
• License: http://arxiv.org/licenses/nonexclusive-distrib/1.0/
• Abstract: Fusing a hyperspectral image with a multispectral image acquired over the same scene, \textit{i.e.}, hyperspectral image super-resolution, has become a popular computational way to access the latent high-spatial-spectral-resolution image. To date, a variety of fusion methods have been proposed, among which the tensor-based ones have testified that multiple priors, such as multidimensional low-rankness and spatial total variation at multiple levels, effectively drive the fusion process. However, existing tensor-based models can only effectively leverage one or two priors at one or two levels, since simultaneously incorporating multi-level priors inevitably increases model complexity. This introduces challenges in both balancing the weights of different priors and optimizing multi-block structures. Concerning this, we present a novel hyperspectral super-resolution model compactly characterizing these multi-level priors of hyperspectral images within the tensor framework. Firstly, the proposed model decouples the spectral low-rankness and spatial priors by casting the latent high-spatial-spectral-resolution image into spectral subspace and spatial maps via block term decomposition. Secondly, these spatial maps are stacked as the spatial tensor encoding the high-order spatial low-rankness and smoothness priors, which are co-modeled via the proposed non-convex mode-shuffled tensor correlated total variation. Finally, we draw inspiration from the linearized alternating direction method of multipliers to design an efficient algorithm to optimize the resulting model, theoretically proving its Karush-Kuhn-Tucker convergence under mild conditions. Experiments on multiple datasets demonstrate the effectiveness of the proposed algorithm. The code implementation will be available from https://github.com/WongYinJ.

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