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HOW TO CONTROL ACCEPTANCE THRESHOLD FOR BIOMETRIC SIGNATURES WITH DIFFERENT CONFIDENCE VALUES? Yasushi Makihara( 槇槇 槇 ) , Md. Altab Hossain, Yasushi Yagi( 槇槇 槇槇 ) 槇槇槇槇 ICPR 2010 1 V C L a b , D e p t . o f C o m p u t e r S c i e n c e , N T H U , T a i w a n

How to Control Acceptance Threshold for Biometric Signatures with Different Confidence Values?

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How to Control Acceptance Threshold for Biometric Signatures with Different Confidence Values?. Yasushi Makihara ( 槇原 靖 ) , Md. Altab Hossain , Yasushi Yagi ( 八木 康史 ) 大阪大 学 ICPR 2010. Introduction. Biometrics-based verification Quality measure False Acceptance Rate(FAR) - PowerPoint PPT Presentation

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HOW TO CONTROL ACCEPTANCE THRESHOLD FOR BIOMETRIC SIGNATURES WITH DIFFERENT CONFIDENCE VALUES?Yasushi Makihara( 槇原 靖 ) , Md. Altab Hossain, Yasushi Yagi( 八木 康史 )

大阪大学ICPR 2010

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INTRODUCTION

Biometrics-based verification Quality measure

False Acceptance Rate(FAR) False Rejection Rate(FRR) Receiver Operating Characteristics (ROC) curve

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nADAPTIVE ACCEPTANCE THRESHOLD CONTROL

Receiver Operating Characteristics (ROC) curve

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ROC curve

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ROC curve

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Simplified example High confidence (right side) Low confidence(left side)

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nADAPTIVE ACCEPTANCE THRESHOLD CONTROL

Simplified example High confidence (right side) Low confidence(left side)

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FAR FRR

Error rate Acceptance rate

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Gradient

Lower error gradient accepted samples are positive samples

Higher error gradient accepted samples are negative samples

Middle error gradient positive and negative samples in the accepted

samples are balanced

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Implementation

(distance, quality measure)

Weight (ith positive sample for kth quality measure control point)

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Implementation Gaussian kernel-based non-parametric PDF

estimation

Optimal approximation coef. of regularization term

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EXPERIMENTS

Test data

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EXPERIMENTS

Simulation data

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CONCLUSION & DISCUSSION

Outperforms the previous methods in terms of the ROC curve, particularly under a lower FAR or FRR tolerance condition

With the assumption that distributions of distance and quality measures are consistent in the training and test sets, the optimality is not guaranteed in case where the distributions are in consistent.