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Kernel subspace LDA with optimized kernel parameters on face recognition | IEEE Conference Publication | IEEE Xplore

Kernel subspace LDA with optimized kernel parameters on face recognition


Abstract:

This work addresses the problem of selection of kernel parameters in kernel fisher discriminant for face recognition. We propose a new criterion and derive a new formatio...Show More

Abstract:

This work addresses the problem of selection of kernel parameters in kernel fisher discriminant for face recognition. We propose a new criterion and derive a new formation in optimizing the parameters in RBF kernel based on the gradient descent algorithm. The proposed formulation is further integrated into a subspace LDA algorithm and a new face recognition algorithm is developed. FERET database is used for evaluation. Comparing with the existing kernel LDA-based methods with kernel parameter selected by experiment manually, the results are encouraging.
Date of Conference: 19-19 May 2004
Date Added to IEEE Xplore: 07 June 2004
Print ISBN:0-7695-2122-3
Conference Location: Seoul, Korea (South)

1. Introduction

Face recognition is a highly complex and nonlinear problem because there exists so many image variations such as pose, illumination and facial expression [10]. These variations would give a nonlinear distribution of face images of an individual. In turn linear methods, such as linear discriminant analysis (LDA) [3], [4] could not provide sufficient nonlinear discriminant power to handle the problem. To overcome this limitation, Kernel approach has been proposed [5]. Follows the success of applying kernel trick in SVM, a lot of Kernel-based recognition algorithms have been developed to solve nonlinear problems in face recognition such as Kernel Fisher discriminant (KFD) [2], [7], kernel principle component analysis (KPCA) [6]. It is also shown that kernel-based approach is a feasible approach to solve the nonlinear problems in face recognition. However, there are a number of open questions that we need to solve such as the selection of kernel functions and selection of kernel parameters. This paper mainly focuses on the selection of kernel parameters. We select the “universal kernel” in this paper, in which there are a number of scale factors as follows, $$K(x,y)=\exp\left(-\sum\limits_{i}{(x_{i}-y_{i})^{2}\over 2\theta_{i}^{2}}\right)\eqno{\hbox{(1)}}$$

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References

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