Discriminative Zernike and Pseudo Zernike Moments for Face Recognition

Usually magnitude coefficients of some selected orders of ZMs and PZMs have been used as invariant image features. The careful selection of the set of features, with higher discrimination competence, may increase the recognition performance. In this paper, the authors have used a statistical method to estimate the discrimination strength of all the extracted coefficients of ZMs and PZMs whereas for classification, only the coefficients with estimated higher discrimination strength are used in the feature vector. The performance of these selected Discriminative ZMs DZMs and Discriminative PZMs DPZMs features have been compared to that of their corresponding conventional approaches on YALE, ORL and FERET databases against illumination, expression, scale and pose variations. An extension to these DZMs and DPZMs have been proposed by combining them with PCA and FLD. It has been observed from the exhaustive experimentation that the recognition rate is improved by 2-6%, at reduced dimensions and with less computational complexity, than that of using the successive ZMs and PZMs features.

[1]  Matthew Turk,et al.  A Random Walk through Eigenspace , 2001 .

[2]  Hakan Cevikalp,et al.  Two-dimensional subspace classifiers for face recognition , 2009, Neurocomputing.

[3]  Jian Yang,et al.  An approach for directly extracting features from matrix data and its application in face recognition , 2008, Neurocomputing.

[4]  Dinggang Shen,et al.  Discriminative wavelet shape descriptors for recognition of 2-D patterns , 1999, Pattern Recognit..

[5]  Azriel Rosenfeld,et al.  Face recognition: A literature survey , 2003, CSUR.

[6]  C. Singh,et al.  Magnitude and Phase Coefficients of Zernike and Pseudo Zernike Moments for Robust Face Recognition , 2011, RA 2011.

[7]  P. Hancock,et al.  Robust representations for face recognition: The power of averages , 2005, Cognitive Psychology.

[8]  Qiuqi Ruan,et al.  Two-dimensional direct and weighted linear discriminant analysis for face recognition , 2008, Neurocomputing.

[9]  E. Walia Face Recognition Using Improved Fast PCA Algorithm , 2008, 2008 Congress on Image and Signal Processing.

[10]  M. Teague Image analysis via the general theory of moments , 1980 .

[11]  Raveendran Paramesran,et al.  On the computational aspects of Zernike moments , 2007, Image Vis. Comput..

[12]  Karim Faez,et al.  An Efficient Feature Extraction Method with Pseudo-Zernike Moment in RBF Neural Network-Based Human Face Recognition System , 2003, EURASIP J. Adv. Signal Process..

[13]  Daoqiang Zhang,et al.  (2D)2PCA: Two-directional two-dimensional PCA for efficient face representation and recognition , 2005, Neurocomputing.

[14]  M. Ahmadi,et al.  Human Face Recognition Using Different Moment Invariants: A Comparative Study , 2008, 2008 Congress on Image and Signal Processing.

[15]  Erik Hjelmås,et al.  Face Detection: A Survey , 2001, Comput. Vis. Image Underst..

[16]  Chandan Singh Improved quality of reconstructed images using floating point arithmetic for moment calculation , 2006, Pattern Recognit..

[17]  Paramesran Raveendran,et al.  A Comparative Analysis of Zernike moments and Principal Component Analysis as Feature extractors for Face Recognition , 2007 .

[18]  Mandyam D. Srinath,et al.  Combined features of cubic B-spline wavelet moments and Zernike moments for invariant character recognition , 2001, Proceedings International Conference on Information Technology: Coding and Computing.

[19]  Ekta Walia,et al.  Rotation invariant complex Zernike moments features and their applications to human face and character recognition , 2011 .

[20]  Zahir M. Hussain,et al.  Higher order orthogonal moments for invariant facial expression recognition , 2010, Digit. Signal Process..

[21]  Andrew Beng Jin Teoh,et al.  Enhanced pseudo Zernike moments in face recognition , 2005, IEICE Electron. Express.

[22]  N. Selvanathan,et al.  Human Face Recognition using Zernike moments and Nearest Neighbor classifier , 2006, 2006 4th Student Conference on Research and Development.

[23]  Karim Faez,et al.  An efficient method for recognition of human faces using higher orders Pseudo Zernike Moment Invariant , 2002, Proceedings of Fifth IEEE International Conference on Automatic Face Gesture Recognition.

[24]  Karim Faez,et al.  A Performance Comparison of the ZM, PZM and LM in the Face Recognition System in Presence of Salt-pepper Noise , 2006, 2006 IEEE International Conference on Systems, Man and Cybernetics.

[25]  David J. Kriegman,et al.  Eigenfaces vs. Fisherfaces: Recognition Using Class Specific Linear Projection , 1996, ECCV.

[26]  C. Singh,et al.  Face recognition using Zernike and complex Zernike moment features , 2011, Pattern Recognition and Image Analysis.

[27]  Andrew Beng Jin Teoh,et al.  A Discriminant Pseudo Zernike Moments in Face Recognition , 2006, J. Res. Pract. Inf. Technol..

[28]  Witold Pedrycz,et al.  Face recognition using a fuzzy fisherface classifier , 2005, Pattern Recognit..

[29]  Bernard Colin,et al.  A novel Bayesian logistic discriminant model: An application to face recognition , 2010, Pattern Recognit..

[30]  Avinash C. Kak,et al.  PCA versus LDA , 2001, IEEE Trans. Pattern Anal. Mach. Intell..

[31]  K. Etemad,et al.  Discriminant analysis for recognition of human face images , 1997 .

[32]  Ali Aghagolzadeh,et al.  Feature extraction using discrete cosine transform and discrimination power analysis with a face recognition technology , 2010, Pattern Recognit..

[33]  H Moon,et al.  Computational and Performance Aspects of PCA-Based Face-Recognition Algorithms , 2001, Perception.