Compressed Sensing and Low-Rank Matrix Decomposition in Multisource Images Fusion

We propose a novel super-resolution multisource images fusion scheme via compressive sensing and dictionary learning theory. Under the sparsity prior of images patches and the framework of the compressive sensing theory, the multisource images fusion is reduced to a signal recovery problem from the...

Full description

Bibliographic Details
Main Authors: Kan Ren, Fuyuan Xu, Guohua Gu
Format: Article
Language:English
Published: Hindawi Limited 2014-01-01
Series:Mathematical Problems in Engineering
Online Access:http://dx.doi.org/10.1155/2014/278945
id doaj-3effde512f0c4579a918bd3724a8fc42
record_format Article
spelling doaj-3effde512f0c4579a918bd3724a8fc422020-11-24T22:03:03ZengHindawi LimitedMathematical Problems in Engineering1024-123X1563-51472014-01-01201410.1155/2014/278945278945Compressed Sensing and Low-Rank Matrix Decomposition in Multisource Images FusionKan Ren0Fuyuan Xu1Guohua Gu2School of Electronic Engineering and Optoelectronic Technology, Nanjing University of Science and Technology, Nanjing, Jiangsu 210094, ChinaSchool of Electronic Engineering and Optoelectronic Technology, Nanjing University of Science and Technology, Nanjing, Jiangsu 210094, ChinaSchool of Electronic Engineering and Optoelectronic Technology, Nanjing University of Science and Technology, Nanjing, Jiangsu 210094, ChinaWe propose a novel super-resolution multisource images fusion scheme via compressive sensing and dictionary learning theory. Under the sparsity prior of images patches and the framework of the compressive sensing theory, the multisource images fusion is reduced to a signal recovery problem from the compressive measurements. Then, a set of multiscale dictionaries are learned from several groups of high-resolution sample image’s patches via a nonlinear optimization algorithm. Moreover, a new linear weights fusion rule is proposed to obtain the high-resolution image. Some experiments are taken to investigate the performance of our proposed method, and the results prove its superiority to its counterparts.http://dx.doi.org/10.1155/2014/278945
collection DOAJ
language English
format Article
sources DOAJ
author Kan Ren
Fuyuan Xu
Guohua Gu
spellingShingle Kan Ren
Fuyuan Xu
Guohua Gu
Compressed Sensing and Low-Rank Matrix Decomposition in Multisource Images Fusion
Mathematical Problems in Engineering
author_facet Kan Ren
Fuyuan Xu
Guohua Gu
author_sort Kan Ren
title Compressed Sensing and Low-Rank Matrix Decomposition in Multisource Images Fusion
title_short Compressed Sensing and Low-Rank Matrix Decomposition in Multisource Images Fusion
title_full Compressed Sensing and Low-Rank Matrix Decomposition in Multisource Images Fusion
title_fullStr Compressed Sensing and Low-Rank Matrix Decomposition in Multisource Images Fusion
title_full_unstemmed Compressed Sensing and Low-Rank Matrix Decomposition in Multisource Images Fusion
title_sort compressed sensing and low-rank matrix decomposition in multisource images fusion
publisher Hindawi Limited
series Mathematical Problems in Engineering
issn 1024-123X
1563-5147
publishDate 2014-01-01
description We propose a novel super-resolution multisource images fusion scheme via compressive sensing and dictionary learning theory. Under the sparsity prior of images patches and the framework of the compressive sensing theory, the multisource images fusion is reduced to a signal recovery problem from the compressive measurements. Then, a set of multiscale dictionaries are learned from several groups of high-resolution sample image’s patches via a nonlinear optimization algorithm. Moreover, a new linear weights fusion rule is proposed to obtain the high-resolution image. Some experiments are taken to investigate the performance of our proposed method, and the results prove its superiority to its counterparts.
url http://dx.doi.org/10.1155/2014/278945
work_keys_str_mv AT kanren compressedsensingandlowrankmatrixdecompositioninmultisourceimagesfusion
AT fuyuanxu compressedsensingandlowrankmatrixdecompositioninmultisourceimagesfusion
AT guohuagu compressedsensingandlowrankmatrixdecompositioninmultisourceimagesfusion
_version_ 1725833479144341504