Graph-Based Logarithmic Low-Rank Tensor Decomposition for the Fusion of Remotely Sensed Images

Hyperspectral images with high spatial resolution play an important role in material classification, change detection, and others. However, owing to the limitation of imaging sensors, it is difficult to directly acquire images with both high spatial resolution and high spectral resolution. Therefore...

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Autores principales: Fei Ma, Shuai Huo, Feixia Yang
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Lenguaje:EN
Publicado: IEEE 2021
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Acceso en línea:https://doaj.org/article/daacdba225764451b380e0f01ca8cb1c
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spelling oai:doaj.org-article:daacdba225764451b380e0f01ca8cb1c2021-11-17T00:00:12ZGraph-Based Logarithmic Low-Rank Tensor Decomposition for the Fusion of Remotely Sensed Images2151-153510.1109/JSTARS.2021.3123466https://doaj.org/article/daacdba225764451b380e0f01ca8cb1c2021-01-01T00:00:00Zhttps://ieeexplore.ieee.org/document/9591494/https://doaj.org/toc/2151-1535Hyperspectral images with high spatial resolution play an important role in material classification, change detection, and others. However, owing to the limitation of imaging sensors, it is difficult to directly acquire images with both high spatial resolution and high spectral resolution. Therefore, the fusion of remotely sensed images is an effective way to obtain high-resolution desired data, which is usually an ill-posed inverse problem and susceptible to noise corruption. To address these issues, a low-rank model based on tensor decomposition is proposed to fuse hyperspectral and multispectral images by incorporating graph regularization, in which the logarithmic low-rank function is utilized to suppress the small components for denoising. Furthermore, this article takes advantage of the local spatial similarity of remotely sensed images to enhance the reconstruction performance by constructing spatial graphs, and also promotes signature smoothing between adjacent endmember spectra using the neighborhood-based spectral graph regularization. Finally, a set of efficient solvers is carefully designed via alternating optimization for closed-from solutions and computational reduction, in which vector-matrix operators are adapted to solve the 3-D core tensor. Experimental tests on several real datasets illustrate that the proposed fusion method yields better reconstruction performance than the current state-of-the-art methods, and can significantly suppress noise at the same time.Fei MaShuai HuoFeixia YangIEEEarticleGraph regularizationhyperspectral image (HSI) super-resolutionimage fusionlow ranktensor decompositionOcean engineeringTC1501-1800Geophysics. Cosmic physicsQC801-809ENIEEE Journal of Selected Topics in Applied Earth Observations and Remote Sensing, Vol 14, Pp 11271-11286 (2021)
institution DOAJ
collection DOAJ
language EN
topic Graph regularization
hyperspectral image (HSI) super-resolution
image fusion
low rank
tensor decomposition
Ocean engineering
TC1501-1800
Geophysics. Cosmic physics
QC801-809
spellingShingle Graph regularization
hyperspectral image (HSI) super-resolution
image fusion
low rank
tensor decomposition
Ocean engineering
TC1501-1800
Geophysics. Cosmic physics
QC801-809
Fei Ma
Shuai Huo
Feixia Yang
Graph-Based Logarithmic Low-Rank Tensor Decomposition for the Fusion of Remotely Sensed Images
description Hyperspectral images with high spatial resolution play an important role in material classification, change detection, and others. However, owing to the limitation of imaging sensors, it is difficult to directly acquire images with both high spatial resolution and high spectral resolution. Therefore, the fusion of remotely sensed images is an effective way to obtain high-resolution desired data, which is usually an ill-posed inverse problem and susceptible to noise corruption. To address these issues, a low-rank model based on tensor decomposition is proposed to fuse hyperspectral and multispectral images by incorporating graph regularization, in which the logarithmic low-rank function is utilized to suppress the small components for denoising. Furthermore, this article takes advantage of the local spatial similarity of remotely sensed images to enhance the reconstruction performance by constructing spatial graphs, and also promotes signature smoothing between adjacent endmember spectra using the neighborhood-based spectral graph regularization. Finally, a set of efficient solvers is carefully designed via alternating optimization for closed-from solutions and computational reduction, in which vector-matrix operators are adapted to solve the 3-D core tensor. Experimental tests on several real datasets illustrate that the proposed fusion method yields better reconstruction performance than the current state-of-the-art methods, and can significantly suppress noise at the same time.
format article
author Fei Ma
Shuai Huo
Feixia Yang
author_facet Fei Ma
Shuai Huo
Feixia Yang
author_sort Fei Ma
title Graph-Based Logarithmic Low-Rank Tensor Decomposition for the Fusion of Remotely Sensed Images
title_short Graph-Based Logarithmic Low-Rank Tensor Decomposition for the Fusion of Remotely Sensed Images
title_full Graph-Based Logarithmic Low-Rank Tensor Decomposition for the Fusion of Remotely Sensed Images
title_fullStr Graph-Based Logarithmic Low-Rank Tensor Decomposition for the Fusion of Remotely Sensed Images
title_full_unstemmed Graph-Based Logarithmic Low-Rank Tensor Decomposition for the Fusion of Remotely Sensed Images
title_sort graph-based logarithmic low-rank tensor decomposition for the fusion of remotely sensed images
publisher IEEE
publishDate 2021
url https://doaj.org/article/daacdba225764451b380e0f01ca8cb1c
work_keys_str_mv AT feima graphbasedlogarithmiclowranktensordecompositionforthefusionofremotelysensedimages
AT shuaihuo graphbasedlogarithmiclowranktensordecompositionforthefusionofremotelysensedimages
AT feixiayang graphbasedlogarithmiclowranktensordecompositionforthefusionofremotelysensedimages
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