逻辑回归和支持向量机分类器在欺骗指纹检测中的性能分析

Y. Ibrahim, M. B. Mu'azu, A. Adedokun, Yusuf Abubakar Sha’aban
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引用次数: 6

摘要

由于人体指纹所具有的独特而丰富的细节,使得指纹验证在许多认证系统中都很常见。然而,为了模仿真实指纹以欺骗这些系统而制造的欺诈性指纹现在很常见。因此,开发一个能够检测或识别提供给认证系统的任何指纹的活性的健壮的认证系统是很重要的。因此,本文利用深度卷积神经网络(DCNN)从一组实时和被欺骗的指纹图像中提取特征,开发了一种基于软件的指纹欺骗检测模型。然后将提取的特征分别馈送到两个可训练的分类器,即逻辑回归(LR)和支持向量机(SVM)。基于训练核,使用了三种支持向量机变体:径向基函数(RBF)、线性核和多项式核。在LivDet2009数据库获得的Biometrika数据集上进行的实验得出,LR分类器的真实接受率(TAR)为97.96%,真实拒绝率(TRR)为85.95%,平均分类准确率(ACA)为91.94%。使用RBF核训练的支持向量机准确率为100%,使用线性核训练的支持向量机准确率为96.16%。使用2阶和3阶多项式核训练的SVM准确率分别为99.6163%和99.4244%。模型的精度随多项式阶数的增加而降低。所有实验均在MATLAB编程环境下进行。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A performance analysis of logistic regression and support vector machine classifiers for spoof fingerprint detection
The unique and rich details present in human fingerprints has nowadays made fingerprint verification common in a number of authentication systems. However, fraudulent fingerprints made in order to imitate the live ones with a view to deceiving these systems are now common. It is therefore important to develop a robust authentication system capable of detecting or recognizing liveness in any fingerprints presented to the authentication system. This paper therefore developed a software-based fingerprint spoof detection model using deep convolutional neural network (DCNN) features extracted from a set of live and spoof fingerprint images. The extracted features are then separately fed to two trainable classifiers namely logistic regression (LR) and support vector machine (SVM). Three variants of the SVM were used based on the training kernel: radial basis function (RBF), linear and polynomial kernels). Experiments performed on the Biometrika datasets obtained from the LivDet2009 database yielded a true accept rate (TAR) of 97.96%, a true reject rate (TRR) of 85.95%, and an average classification accuracy (ACA) of 91.94% for the LR classifier. An accuracy of 100% was obtained for the SVM trained using RBF kernel while an accuracy of 96.16% was obtained using the linear kernel. SVM trained using polynomial kernels of orders 2 and 3 yielded accuracies of 99.6163% and 99.4244% respectively. The model's accuracy was observed to decrease as the polynomials order increased. All experiments were carried out in MATLAB programming environment.
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