Please use this identifier to cite or link to this item: http://hdl.handle.net/10397/14016
Title: Gabor-based kernel PCA with doubly nonlinear mapping for face recognition with a single face image
Authors: Xie, X
Lam, KM 
Keywords: Doubly nonlinear mapping
Face recognition
Gabor wavelets
Kernel principal component analysis (KPCA)
Issue Date: 2006
Publisher: Institute of Electrical and Electronics Engineers
Source: IEEE transactions on image processing, 2006, v. 15, no. 9, p. 2481-2492 How to cite?
Journal: IEEE transactions on image processing 
Abstract: In this paper, a novel Gabor-based kernel principal component analysis (PCA) with doubly nonlinear mapping is proposed for human face recognition. In our approach, the Gabor wavelets are used to extract facial features, then a doubly nonlinear mapping kernel PCA (DKPCA) is proposed to perform feature transformation and face recognition. The conventional kernel PCA nonlinearly maps an input image into a high-dimensional feature space in order to make the mapped features linearly separable. However, this method does not consider the structural characteristics of the face images, and it is difficult to determine which nonlinear mapping is more effective for face recognition. In this paper, a new method of nonlinear mapping, which is performed in the original feature space, is defined. The proposed nonlinear mapping not only considers the statistical property of the input features, but also adopts an eigenmask to emphasize those important facial feature points. Therefore, after this mapping, the transformed features have a higher discriminating power, and the relative importance of the features adapts to the spatial importance of the face images. This new nonlinear mapping is combined with the conventional kernel PCA to be called "doubly" nonlinear mapping kernel PCA. The proposed algorithm is evaluated based on the Yale database, the AR database, the ORL database and the YaleB database by using different face recognition methods such as PCA, Gabor wavelets plus PCA, and Gabor wavelets plus kernel PCA with fractional power polynomial models. Experiments show that consistent and promising results are obtained.
URI: http://hdl.handle.net/10397/14016
ISSN: 1057-7149 (print)
1941-0042 (online)
DOI: 10.1109/TIP.2006.877435
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