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FACIAL SOFT BIOMETRICS - Library of Ph.D. Theses | EURASIP

FACIAL SOFT BIOMETRICS - Library of Ph.D. Theses | EURASIP

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6510.90.80.7Skin colorHair colorShirt colorAll0.6Perr0.50.40.30.20.12 4 6 8 10 12 14 16 18 20Subjects NFigure 5.3: Boosting <strong>of</strong> s<strong>of</strong>t biometric patches.Section 5.2.3, instead we use the discrete HS distribution <strong>of</strong> colors. By doing so we do not haveanymore human compliant categories, but a more refined and efficient classification.5.2.4.1 Boosting <strong>of</strong> patch colorBoosting is referred to additive logistic regression and is the combination <strong>of</strong> weak classifiers,which classifiers alone should perform slightly better than random into one higher accuracyclassifier. This combined classifier is a sum <strong>of</strong> the weighed weak classifiers, where the weight<strong>of</strong> each classifier is a function <strong>of</strong> the accuracy <strong>of</strong> the corresponding classifier. This concept isconsistent with the concept <strong>of</strong> s<strong>of</strong>t biometrics, where we have a multitude <strong>of</strong> weak biometric informationthat we want to combine to a stronger classification hypothesis. We selected a discreteAdaBoost.MH algorithm, see [SS98] for multi class classification, for its good performance androbustness against overfitting.We train hue and saturation (HS) per gallery patch using AdaBoost and evaluate posteriorprobabilities <strong>of</strong> the HS vectors <strong>of</strong> the probe patch related to the target subject and each patch <strong>of</strong>the n trained subjects. An error occurs, if the HS vectors <strong>of</strong> gallery and probe patch <strong>of</strong> the targetsubject do not match. The results on error probability as a function <strong>of</strong> the authentication groupsize n for each patch color and the combined color patches are illustrated in 5.3. As expected,and similar to the collision experiment in Section 5.2.3, the re-identification error probability isincreasing with an increasing authentication group. We further observe that clothing color has thestrongest distinctiveness. The explanation therefore is that clothing color is distributed in a highrange <strong>of</strong> colors and is thus easier to distinguish. Furthermore we surprisingly notice a much higherperformance <strong>of</strong> skin or hair color than in the pure collision analysis, see Figure 5.2. For example,in an authentication group <strong>of</strong> 5 subjects, AdaBoost re-identification provides an error probabilityfor skin color <strong>of</strong> about 0.48, where in the collision analysis we achieve only 0.85. This interestingerror decrease is due to the limited human capability for distinguishing and classification <strong>of</strong> skincolor in only three categories, which classification was only used in the collision analysis. In thecurrent AdaBoost estimation setting the classification is hidden, non human compliant but <strong>of</strong> ahigher efficiency.As expected the combined classifier has a stronger classification accuracy than the single classifiers.The performance <strong>of</strong> the combined classifier is though enticed by several factors. Firstlythe traits used are partly correlated, see 3.4.1. Furthermore the estimation errors <strong>of</strong> traits are cor-

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