Hyper-Graph Regularized Kernel Subspace Clustering for Band Selection of Hyperspectral Image

Band selection is an effective way to deal with the problem of the Hughes phenomenon and high computation complexity in hyperspectral image (HSI) processing. Based on the hypothesis that all the pixels are sampled from the union of subspaces, many robust band selection algorithms based on subspace c...

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Main Authors: Meng Zeng, Bin Ning, Chunyang Hu, Qiong Gu, Yaoming Cai, Shuijia Li
Format: Article
Language:English
Published: IEEE 2020-01-01
Series:IEEE Access
Subjects:
Online Access:https://ieeexplore.ieee.org/document/9144590/
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spelling doaj-d85001bf10484e88afd46cf8e848f90d2021-03-30T04:24:40ZengIEEEIEEE Access2169-35362020-01-01813592013593210.1109/ACCESS.2020.30105199144590Hyper-Graph Regularized Kernel Subspace Clustering for Band Selection of Hyperspectral ImageMeng Zeng0https://orcid.org/0000-0001-6316-8765Bin Ning1https://orcid.org/0000-0003-4822-716XChunyang Hu2Qiong Gu3Yaoming Cai4https://orcid.org/0000-0002-2609-3036Shuijia Li5School of Computer Engineering, Hubei University of Arts and Science, Xiangyang, ChinaSchool of Computer Engineering, Hubei University of Arts and Science, Xiangyang, ChinaSchool of Computer Engineering, Hubei University of Arts and Science, Xiangyang, ChinaSchool of Computer Engineering, Hubei University of Arts and Science, Xiangyang, ChinaSchool of Computer Science, China University of Geosciences, Wuhan, ChinaSchool of Computer Science, China University of Geosciences, Wuhan, ChinaBand selection is an effective way to deal with the problem of the Hughes phenomenon and high computation complexity in hyperspectral image (HSI) processing. Based on the hypothesis that all the pixels are sampled from the union of subspaces, many robust band selection algorithms based on subspace clustering were introduced in recent works, achieving significant performances. However, these methods focus on linear subspaces, which are not suitable for the typical nonlinear structure of HSIs. In this paper, to deal with these obstacles, a new hyper-graph regularized kernel subspace clustering (HRKSC) is presented for band selection of hyperspectral image. The proposed approach extends subspace clustering to nonlinear manifold by utilizing the kernel trick, which can better fit the nonlinear structure of HSIs. The hyper-graph regularized is introduced to consider the manifold structure reflecting geometric information and accurately describe the multivariate relationship between data points, which makes the modeling of HSIs more accurate. The results of the proposed algorithm are compared with existing band selection methods on three well-known hyperspectral data sets, showing that the HRKSC algorithm can accurately select an informative band subset and outperforming the current state-of-the-art band selection methods.https://ieeexplore.ieee.org/document/9144590/Band selectionhyper-graphkernel subspace clusteringhyperspectral image
collection DOAJ
language English
format Article
sources DOAJ
author Meng Zeng
Bin Ning
Chunyang Hu
Qiong Gu
Yaoming Cai
Shuijia Li
spellingShingle Meng Zeng
Bin Ning
Chunyang Hu
Qiong Gu
Yaoming Cai
Shuijia Li
Hyper-Graph Regularized Kernel Subspace Clustering for Band Selection of Hyperspectral Image
IEEE Access
Band selection
hyper-graph
kernel subspace clustering
hyperspectral image
author_facet Meng Zeng
Bin Ning
Chunyang Hu
Qiong Gu
Yaoming Cai
Shuijia Li
author_sort Meng Zeng
title Hyper-Graph Regularized Kernel Subspace Clustering for Band Selection of Hyperspectral Image
title_short Hyper-Graph Regularized Kernel Subspace Clustering for Band Selection of Hyperspectral Image
title_full Hyper-Graph Regularized Kernel Subspace Clustering for Band Selection of Hyperspectral Image
title_fullStr Hyper-Graph Regularized Kernel Subspace Clustering for Band Selection of Hyperspectral Image
title_full_unstemmed Hyper-Graph Regularized Kernel Subspace Clustering for Band Selection of Hyperspectral Image
title_sort hyper-graph regularized kernel subspace clustering for band selection of hyperspectral image
publisher IEEE
series IEEE Access
issn 2169-3536
publishDate 2020-01-01
description Band selection is an effective way to deal with the problem of the Hughes phenomenon and high computation complexity in hyperspectral image (HSI) processing. Based on the hypothesis that all the pixels are sampled from the union of subspaces, many robust band selection algorithms based on subspace clustering were introduced in recent works, achieving significant performances. However, these methods focus on linear subspaces, which are not suitable for the typical nonlinear structure of HSIs. In this paper, to deal with these obstacles, a new hyper-graph regularized kernel subspace clustering (HRKSC) is presented for band selection of hyperspectral image. The proposed approach extends subspace clustering to nonlinear manifold by utilizing the kernel trick, which can better fit the nonlinear structure of HSIs. The hyper-graph regularized is introduced to consider the manifold structure reflecting geometric information and accurately describe the multivariate relationship between data points, which makes the modeling of HSIs more accurate. The results of the proposed algorithm are compared with existing band selection methods on three well-known hyperspectral data sets, showing that the HRKSC algorithm can accurately select an informative band subset and outperforming the current state-of-the-art band selection methods.
topic Band selection
hyper-graph
kernel subspace clustering
hyperspectral image
url https://ieeexplore.ieee.org/document/9144590/
work_keys_str_mv AT mengzeng hypergraphregularizedkernelsubspaceclusteringforbandselectionofhyperspectralimage
AT binning hypergraphregularizedkernelsubspaceclusteringforbandselectionofhyperspectralimage
AT chunyanghu hypergraphregularizedkernelsubspaceclusteringforbandselectionofhyperspectralimage
AT qionggu hypergraphregularizedkernelsubspaceclusteringforbandselectionofhyperspectralimage
AT yaomingcai hypergraphregularizedkernelsubspaceclusteringforbandselectionofhyperspectralimage
AT shuijiali hypergraphregularizedkernelsubspaceclusteringforbandselectionofhyperspectralimage
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