Fusion of locally linear embedding and principal component analysis for face recognition (FLLEPCA)

We proposed a novel approach for face recognition to address the challenging task of recognition using a fusion of nonlinear dimensional reduction; Locally Linear Embedding (LLE) and Principal Component Analysis (PCA) LLE computes a compact representation of high dimensional data combining the major...

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Main Authors: Abusham, , EE, Teoh,, A, Ngo,, , D
Format: Article
Published: 2005
Subjects:
Online Access:http://shdl.mmu.edu.my/2303/
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author Abusham, , EE
Teoh,, A
Ngo,, , D
author_facet Abusham, , EE
Teoh,, A
Ngo,, , D
author_sort Abusham, , EE
building MMU Institutional Repository
collection Online Access
description We proposed a novel approach for face recognition to address the challenging task of recognition using a fusion of nonlinear dimensional reduction; Locally Linear Embedding (LLE) and Principal Component Analysis (PCA) LLE computes a compact representation of high dimensional data combining the major advantages of linear methods, With the advantages of nonlinear approaches which is flexible to learn a broad of class on nonlinear manifolds. The application of LLE, however, is limited due to its lack of a parametric mapping between the observation and the low-dimensional output. In addition, the revealed underlying manifold can only be observed subjectively. To overcome these limitations, we propose our method for recognition by fusion of LLE and Principal Component Analysis (FLLEPCA) and validate their efficiency. Experiments on CMU AMP Face EXpression Database and JAFFE databases show the advantages of our proposed novel approach.
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spelling mmu-23032011-08-24T05:47:31Z http://shdl.mmu.edu.my/2303/ Fusion of locally linear embedding and principal component analysis for face recognition (FLLEPCA) Abusham, , EE Teoh,, A Ngo,, , D QA75.5-76.95 Electronic computers. Computer science We proposed a novel approach for face recognition to address the challenging task of recognition using a fusion of nonlinear dimensional reduction; Locally Linear Embedding (LLE) and Principal Component Analysis (PCA) LLE computes a compact representation of high dimensional data combining the major advantages of linear methods, With the advantages of nonlinear approaches which is flexible to learn a broad of class on nonlinear manifolds. The application of LLE, however, is limited due to its lack of a parametric mapping between the observation and the low-dimensional output. In addition, the revealed underlying manifold can only be observed subjectively. To overcome these limitations, we propose our method for recognition by fusion of LLE and Principal Component Analysis (FLLEPCA) and validate their efficiency. Experiments on CMU AMP Face EXpression Database and JAFFE databases show the advantages of our proposed novel approach. 2005 Article NonPeerReviewed Abusham, , EE and Teoh,, A and Ngo,, , D (2005) Fusion of locally linear embedding and principal component analysis for face recognition (FLLEPCA). PATTERN RECOGNITION AND IMAGE ANALYSIS, PT 2, PROCEEDINGS, 3687 . pp. 326-333. ISSN 0302-9743
spellingShingle QA75.5-76.95 Electronic computers. Computer science
Abusham, , EE
Teoh,, A
Ngo,, , D
Fusion of locally linear embedding and principal component analysis for face recognition (FLLEPCA)
title Fusion of locally linear embedding and principal component analysis for face recognition (FLLEPCA)
title_full Fusion of locally linear embedding and principal component analysis for face recognition (FLLEPCA)
title_fullStr Fusion of locally linear embedding and principal component analysis for face recognition (FLLEPCA)
title_full_unstemmed Fusion of locally linear embedding and principal component analysis for face recognition (FLLEPCA)
title_short Fusion of locally linear embedding and principal component analysis for face recognition (FLLEPCA)
title_sort fusion of locally linear embedding and principal component analysis for face recognition (fllepca)
topic QA75.5-76.95 Electronic computers. Computer science
url http://shdl.mmu.edu.my/2303/