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Image processing (1409.2413v1)

Published 25 Aug 2014 in cs.CV

Abstract: Gabor filters can extract multi-orientation and multiscale features from face images. Researchers have designed different ways to use the magnitude of the filtered results for face recognition: Gabor Fisher classifier exploited only the magnitude information of Gabor magnitude pictures (GMPs); Local Gabor Binary Pattern uses only the gradient information. In this paper, we regard GMPs as smooth surfaces. By completely describing the shape of GMPs, we get a face representation method called Gabor Surface Feature (GSF). First, we compute the magnitude, 1st and 2nd derivatives of GMPs, then binarize them and transform them into decimal values. Finally we construct joint histograms and use subspace methods for classification. Experiments on FERET, ORL and FRGC 1.0.4 database show the effectiveness of GSF.

Citations (224)

Summary

  • The paper introduces the GSF method, processing complete Gabor Magnitude Pictures as smooth surfaces by combining magnitude, first, and second derivative information.
  • The methodology binarizes derivative data to form joint histograms and utilizes Ensemble Piecewise Fisher Discriminant Analysis for effective classification.
  • Experimental evaluations on FERET, ORL, and FRGC datasets demonstrate improved resilience to illumination, pose, and expression variations compared to traditional methods.

An Analysis of Gabor Surface Feature for Face Recognition

The paper "Gabor Surface Feature for Face Recognition" by Ke Yan and Youbin Chen introduces an innovative approach to face recognition by leveraging Gabor filters to consider the entirety of the Gabor Magnitude Pictures (GMPs) as smooth surfaces. The proposed method, termed Gabor Surface Feature (GSF), aims to enhance face recognition accuracy by integrating magnitude, first, and second derivative information into the feature extraction process.

Summary of the Approach

Face recognition systems typically comprise feature extraction and classification stages, requiring robust features to counter variations in illumination, pose, and expression. Traditional methods using Gabor Fisher Classifier (GFC) or Local Gabor Binary Pattern (LGBP) exhibit promising performance but face challenges due to high dimensionality and insufficient discriminating power.

This work proposes a novel method of processing faces by treating the GMPs not merely as collections of magnitude information but as surfaces. The GSF method involves a two-pronged approach:

  1. Compute the magnitude, first, and second derivatives of the GMPs, followed by a binarization step.
  2. Transform the binary data into decimal values and construct joint histograms. This feature extraction is complemented by a classification phase leveraging Ensemble of Piecewise Fisher Discriminant Analysis (EPFDA).

Experimental Evaluation

The efficacy of the proposed GSF method is demonstrated using well-established face databases: FERET, ORL, and FRGC-1.0.4. The experiments reveal several key insights:

  • FERET Database: Performance metrics indicate that without illumination preprocessing, GSF2 (devoid of magnitude information) outperforms other configurations such as LGBPHS and LGBP with EPFDA, particularly in duplicate subsets, due to its resilience against illumination changes. Post-illumination preprocessing, and with added weighting, the GSF method records significant improvements across all subsets.
  • ORL and FRGC Databases: GSF similarly outstrips traditional methods in these datasets, reinforcing the robustness of the technique against varied pose and lighting conditions inherent in the ORL and FRGC settings.

Implications and Future Directions

The use of GSF marks a substantial step forward in the domain of face recognition by addressing some of the limitations associated with high-dimensional feature spaces and enhancing robustness against non-uniform lighting. The method’s integration of derivative information along with magnitude information results in a more discriminating representation that alleviates some traditional constraints of Gabor-based methods.

Moving forward, an intriguing avenue for exploration lies in incorporating Gabor phase information alongside the magnitude and derivative data. The analytical treatment of Gabor phase patterns could further unify this approach under a comprehensive framework capable of managing more of the intrinsic variances observed in face recognition tasks.

The findings within this paper can profoundly impact both practical applications in surveillance and authentication systems and theoretical development in feature extraction techniques across various computer vision tasks. As this method evolves, striving for reduced computational overhead while maintaining high recognition accuracy will be paramount. This paper lends a pivotal foundation for the continued pursuit of more effective and efficient face recognition methodologies.