Weighted quasi-arithmetic mean based score level fusion for multi-biometric systems

被引:19
作者
Abderrahmane, Herbadji [1 ]
Noubeil, Guermat [1 ]
Lahcene, Ziet [2 ]
Akhtar, Zahid [3 ]
Dasgupta, Dipankar [3 ]
机构
[1] Univ Msila, Lab Anal Signaux & Syst LASS, Dept Elect, BP 166,Route Ichebilia, Msila 28000, Algeria
[2] Ferhat Abbas Univ, Dept Elect, Setif, Algeria
[3] Univ Memphis, Dept Comp Sci, Memphis, TN 38152 USA
关键词
sensor fusion; support vector machines; biometrics (access control); statistical analysis; NIST-BSSR1; Multimodal; Fingerprint; multialgorithm systems; score fusion rules; weighted quasiarithmetic mean based score level fusion; multibiometric systems; mobile user authentication; high-security scenarios; score-level fusion; WQAM fusion algorithm; Face; LOCAL BINARY PATTERNS; FINGERPRINT; FACE; VERIFICATION;
D O I
10.1049/iet-bmt.2018.5265
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
Biometrics is now being principally employed in many daily applications ranging from the border crossing to mobile user authentication. In the high-security scenarios, biometrics require stringent accuracy and performance criteria. Towards this aim, multi-biometric systems that fuse the evidences from multiple sources of biometric have exhibited to diminish the error rates and alleviate inherent frailties of the individual biometric systems. In this article, a novel scheme for score-level fusion based on weighted quasi-arithmetic mean (WQAM) has been proposed. Specifically, WQAMs are estimated via different trigonometric functions. The proposed fusion scheme encompasses properties of both weighted mean and quasi-arithmetic mean. Moreover, it does not require any leaning process. Experimental results on three publicly available data sets (i.e. NIST-BSSR1 Multimodal, NIST-BSSR1 Fingerprint and NIST-BSSR1 Face) for multi-modal, multi-unit and multi-algorithm systems show that presented WQAM fusion algorithm outperforms the previously proposed score fusion rules based on transformation (e.g. t-norms), classification (e.g. support vector machines) and density estimation (e.g. likelihood ratio) methods.
引用
收藏
页码:91 / 99
页数:9
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