深度关联网络恢复正脸图像

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"Two-Stream Deep Correlation Network for Frontal Face Recovery" 这篇研究论文"Two-Stream Deep Correlation Network for Frontal Face Recovery"聚焦于人脸识别领域中的一个重要问题:如何有效地从不同姿态的人脸图像中恢复出正面人脸,以提高人脸识别的性能。在人脸识别系统中,姿态变化和纹理差异是两个主要影响识别准确率的因素。传统的做法通常是只利用纹理特征来恢复正面人脸,而这篇论文提出了一种新的方法,即双流深度相关网络,它结合了几何特征和纹理特征来进行正面人脸恢复。 论文作者Ting Zhang、Qiulei Dong、Ming Tang和Zhanyi Hu提出的方法分为两个主要步骤。首先,他们设计了两个独立的流(或称为分支)来分别提取输入人脸图像的几何特征和纹理特征。这两流的设置允许模型分别处理与姿态变化相关的信息和与面部表面细节相关的纹理信息。这一步骤反映了对人脸的全面理解,不仅考虑了人脸形状的变化,也考虑了由于光照、遮挡等因素导致的纹理变化。 接着,论文中引入了一个创新的多乘性补丁相关层(Multiplicative Patch Correlation Layer),用于融合这两个流提取的特征。这个层的作用是通过计算特征之间的相关性,将几何信息与纹理信息有效地结合在一起,以生成更精确的正面人脸图像。这种融合策略有助于保留两者的关键信息,同时减少不相关特征的干扰。 最后,整个网络被设计为端到端的训练和预测模型,这意味着从输入图像到输出正面人脸的全过程在一个单一的神经网络结构中完成。这种方法的优点在于,它可以优化整个流程,使得特征提取和融合更加协同,从而在实际应用中表现出优于现有最佳方法的性能。在基准测试上,该方法的优越性得到了验证,为未来的人脸识别技术提供了新的思路和可能的改进方向。

For macroscopically anisotropic media in which the variations in the phase stiffness tensor are small, formal solutions to the boundary-value problem have been developed in the form of perturbation series (Dederichs and Zeller, 1973; Gubernatis and Krumhansl, 1975 ; Willis, 1981). Due to the nature of the integral operator, one must contend with conditionally convergent integrals. One approach to this problem is to carry out a “renormalization” procedure which amounts to identifying physically what the conditionally convergent terms ought to contribute and replacing them by convergent terms that make this contribution (McCoy, 1979). For the special case of macroscopically isotropic media, the first few terms of this perturbation expansion have been explicitly given in terms of certain statistical correlation functions for both three-dimensional media (Beran and Molyneux, 1966 ; Milton and Phan-Thien, 1982) and two-dimensional media (Silnutzer, 1972 ; Milton, 1982). A drawback of all of these classical perturbation expansions is that they are only valid for media in which the moduli of the phases are nearly the same, albeit applicable for arbitrary volume fractions. In this paper we develop new, exact perturbation expansions for the effective stiffness tensor of macroscopically anisotropic composite media consisting of two isotropic phases by introducing an integral equation for the so-called “cavity” strain field. The expansions are not formal but rather the nth-order tensor coefficients are given explicitly in terms of integrals over products of certain tensor fields and a determinant involving n-point statistical correlation functions that render the integrals absolutely convergent in the infinite-volume limit. Thus, no renormalization analysis is required because the procedure used to solve the integral equation systematically leads to absolutely convergent integrals. Another useful feature of the expansions is that they converge rapidly for a class of dispersions for all volume fractions, even when the phase moduli differ significantly.

2023-06-02 上传