A New Neural Network Approach for Face Recognition Based on Conjugate Gradient Algorithms and Principal Component Analysis


Authors

Hamed Azami - Department of Electrical Engineering, Iran University of Science and Technology. Milad Malekzadeh - Department of Electrical and Computer Engineering, Babol University of Technology. Saeid Sanei - Faculty of Engineering and Physical Sciences, University of Surrey, UK,


Abstract

This paper presents a new approach based on conjugate gradient algorithms (CGAs) and principal component analysis (PCA) for face recognition. First, images are decomposed into a set of time-frequency coefficients using discrete wavelet transform (DWT). Basic back propagation (BP) is a well established technique in training a neural network. However, since in this algorithm the steepest descent direction is not the quickest convergence, it is slow for many practical problems and in many cases including face recognition, its performance is not satisfactory. To overcome this problem, four algorithms, namely, Fletcher-Reeves CGA, Polak-Ribikre CGA, Powell-Beale CGA, and scaled CGA have been proposed. Also, in this paper the PCA as a pre-processing step to create the uncorrelated and distinct features of the DWT of images is used. The simulation results show that all of the proposed methods, compared with the basic BP, have greater accuracies.


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ISRP Style

Hamed Azami, Milad Malekzadeh, Saeid Sanei, A New Neural Network Approach for Face Recognition Based on Conjugate Gradient Algorithms and Principal Component Analysis, Journal of Mathematics and Computer Science, 6 (2013), no. 3, 166 - 175

AMA Style

Azami Hamed, Malekzadeh Milad, Sanei Saeid, A New Neural Network Approach for Face Recognition Based on Conjugate Gradient Algorithms and Principal Component Analysis. J Math Comput SCI-JM. (2013); 6(3):166 - 175

Chicago/Turabian Style

Azami, Hamed, Malekzadeh, Milad, Sanei, Saeid. "A New Neural Network Approach for Face Recognition Based on Conjugate Gradient Algorithms and Principal Component Analysis." Journal of Mathematics and Computer Science, 6, no. 3 (2013): 166 - 175


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