Compression of hyper-spectral images using an accelerated nonnegative tensor decomposition

Nonnegative tensor Tucker decomposition (NTD) in a transform domain (e.g., 2D-DWT, etc) has been used in the compression of hyper-spectral images because it can remove redundancies between spectrum bands and also exploit spatial correlations of each band. However, the use of a NTD has a very high co...

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Main Authors: Li Jin, Liu Zilong
Format: Article
Language:English
Published: De Gruyter 2017-12-01
Series:Open Physics
Subjects:
Online Access:https://doi.org/10.1515/phys-2017-0123
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author Li Jin
Liu Zilong
author_facet Li Jin
Liu Zilong
author_sort Li Jin
collection DOAJ
description Nonnegative tensor Tucker decomposition (NTD) in a transform domain (e.g., 2D-DWT, etc) has been used in the compression of hyper-spectral images because it can remove redundancies between spectrum bands and also exploit spatial correlations of each band. However, the use of a NTD has a very high computational cost. In this paper, we propose a low complexity NTD-based compression method of hyper-spectral images. This method is based on a pair-wise multilevel grouping approach for the NTD to overcome its high computational cost. The proposed method has a low complexity under a slight decrease of the coding performance compared to conventional NTD. We experimentally confirm this method, which indicates that this method has the less processing time and keeps a better coding performance than the case that the NTD is not used. The proposed approach has a potential application in the loss compression of hyper-spectral or multi-spectral images
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spelling doaj.art-bac5aee415f3477f99e5725b959b0b392022-12-21T22:40:29ZengDe GruyterOpen Physics2391-54712017-12-0115199299610.1515/phys-2017-0123phys-2017-0123Compression of hyper-spectral images using an accelerated nonnegative tensor decompositionLi Jin0Liu Zilong1Department of Precision Instrument, Tsinghua University, Beijing, ChinaOptic Division, National Institute of Metrology, Beijing, ChinaNonnegative tensor Tucker decomposition (NTD) in a transform domain (e.g., 2D-DWT, etc) has been used in the compression of hyper-spectral images because it can remove redundancies between spectrum bands and also exploit spatial correlations of each band. However, the use of a NTD has a very high computational cost. In this paper, we propose a low complexity NTD-based compression method of hyper-spectral images. This method is based on a pair-wise multilevel grouping approach for the NTD to overcome its high computational cost. The proposed method has a low complexity under a slight decrease of the coding performance compared to conventional NTD. We experimentally confirm this method, which indicates that this method has the less processing time and keeps a better coding performance than the case that the NTD is not used. The proposed approach has a potential application in the loss compression of hyper-spectral or multi-spectral imageshttps://doi.org/10.1515/phys-2017-0123multi/hyper-spectral image compressionnonnegative tensor decompositon (ntd)pairwise multilevel tucker decomposition (pm-td)07.05.pj42.30.va
spellingShingle Li Jin
Liu Zilong
Compression of hyper-spectral images using an accelerated nonnegative tensor decomposition
Open Physics
multi/hyper-spectral image compression
nonnegative tensor decompositon (ntd)
pairwise multilevel tucker decomposition (pm-td)
07.05.pj
42.30.va
title Compression of hyper-spectral images using an accelerated nonnegative tensor decomposition
title_full Compression of hyper-spectral images using an accelerated nonnegative tensor decomposition
title_fullStr Compression of hyper-spectral images using an accelerated nonnegative tensor decomposition
title_full_unstemmed Compression of hyper-spectral images using an accelerated nonnegative tensor decomposition
title_short Compression of hyper-spectral images using an accelerated nonnegative tensor decomposition
title_sort compression of hyper spectral images using an accelerated nonnegative tensor decomposition
topic multi/hyper-spectral image compression
nonnegative tensor decompositon (ntd)
pairwise multilevel tucker decomposition (pm-td)
07.05.pj
42.30.va
url https://doi.org/10.1515/phys-2017-0123
work_keys_str_mv AT lijin compressionofhyperspectralimagesusinganacceleratednonnegativetensordecomposition
AT liuzilong compressionofhyperspectralimagesusinganacceleratednonnegativetensordecomposition