自动人脸识别的纵向研究

L. Best-Rowden, Anil K. Jain
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引用次数: 80

摘要

随着自动人脸识别系统在许多大规模应用中的部署,我们必须彻底了解面部老化如何影响识别性能,特别是在大量人口中。因为衰老是一个涉及遗传和环境因素的复杂过程,有些人的脸“很老”,而另一些人的脸则随着时间的推移发生了巨大的变化。这种异质性(受试者间的可变性)表明需要对受试者进行特定的衰老分析。在本文中,我们使用纵向数据库进行了这样的分析,该数据库包含18007名惯犯的147,784张操作面部照片,其中每个受试者至少有五张在至少五年内获得的面部图像。通过将多层统计模型拟合到两个商用现货(COTS)匹配器的真实相似分数,我们量化了(i)相对于两张人脸图像之间经过的时间,真实分数的总体平均变化率,以及(ii)受试者特定变化率与总体平均变化率的密切程度。对更精确的COTS匹配器得分的纵向分析表明,尽管真实得分随着时间的推移而下降,但在我们数据库中所有16年的运行时间中,平均受试者仍然可以以0.01%的错误接受率(FAR)正确验证。我们还研究了(i)其他几个协变量(性别、种族、面部质量)的影响,以及(ii)随着时间的推移,真实接受的概率。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A longitudinal study of automatic face recognition
With the deployment of automatic face recognition systems for many large-scale applications, it is crucial that we gain a thorough understanding of how facial aging affects the recognition performance, particularly across a large population. Because aging is a complex process involving genetic and environmental factors, some faces “age well” while the appearance of others changes drastically over time. This heterogeneity (inter-subject variability) suggests the need for a subject-specific aging analysis. In this paper, we conduct such an analysis using a longitudinal database of 147,784 operational mug shots of 18,007 repeat criminal offenders, where each subject has at least five face images acquired over a minimum of five years. By fitting multilevel statistical models to genuine similarity scores from two commercial-off-the-shelf (COTS) matchers, we quantify (i) the population average rate of change in genuine scores with respect to the elapsed time between two face images, and (ii) how closely the subject-specific rates of change follow the population average. Longitudinal analysis of the scores from the more accurate COTS matcher shows that despite decreasing genuine scores over time, the average subject can still be correctly verified at a false accept rate (FAR) of 0.01% across all 16 years of elapsed time in our database. We also investigate (i) the effects of several other covariates (gender, race, face quality), and (ii) the probability of true acceptance over time.
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