基于GMM的局部特征人脸验证

Conrad Sanderson, M. Saban, Yongsheng Gao
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引用次数: 12

摘要

最近有研究表明,在翻译(由自动人脸定位引起)和姿势变化方面,人脸验证的局部特征方法比整体方法要健壮得多。在本文中,我们首先研究了基于局部主成分分析(LPCA)的特征是否比基于二维离散余弦变换(2D DCT)的特征更具判别性。我们还研究了几种修改这两种特征提取技术的方法,以抵消线性和非线性光照变化的影响,同时不丢失判别信息。在XM2VTS数据库上的结果表明,当使用基于高斯混合模型的贝叶斯分类器时,二维DCT和LPCA技术的性能非常相似,这表明二维DCT技术由于其较低的计算复杂度而更可取。当使用8/spl次/8块时,通过去除受光照变化影响最大的第1系数对二维DCT和LPCA技术进行改进,增强了鲁棒性,但识别能力变化不大;去除更多的系数会导致在干净图像上的性能明显下降,并且在鲁棒性方面几乎没有增加。当使用16/spl次/16块的2D DCT时,为了获得良好的鲁棒性,需要去除前三个系数。进一步表明,与先前发表的结果相反,使用低阶系数的delta(以减轻去除系数造成的性能损失)会对鲁棒性产生不利影响。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
On local features for GMM based face verification
It has been recently shown that local feature approaches to face verification are considerably more robust than holistic approaches, in terms of translations (caused by automatic face localization) and pose variations. In this paper, we first investigate whether features based on local principal component analysis (LPCA) are more discriminative than features based on the 2D discrete cosine transform (2D DCT). We also investigate several methods for modifying the two feature extraction techniques in order to counteract the effects of linear and non-linear illumination changes, without losing discriminative information. Results on the XM2VTS database show that when using a Bayesian classifier based on Gaussian mixture models (GMMs), the performances of 2D DCT and LPCA techniques are quite similar, suggesting that the 2D DCT technique is preferable due to its lower computational complexity. When using 8/spl times/8 blocks, modifying the 2D DCT and LPCA techniques by removing the first coefficient, which is the most affected by illumination changes, enhances robustness with little change in discrimination ability; removing further coefficients causes a noticeable reduction in performance on clean images and provides little gain in robustness. When using the 2D DCT with 16/spl times/16 blocks, the first three coefficients need to be removed in order to achieve good robustness. It is further shown that contrary to previously published results, the use of deltas of low-order coefficients (to alleviate performance losses caused by removing coefficients) can adversely affect robustness.
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