This paper proposes a novel face recognition algorithm based on large-scale supervised hierarchical feature learning. The approach consists of two parts: hierarchical feature learning and large-scale model learning. The hierarchical feature learning searches feature in three levels of granularity in a supervised way. First, face images are modeled by receptive field theory, and the representation is an image with many channels of Gaussian receptive maps. We activate a few most distinguish channels by supervised learning. Second, the face image is further represented by patches of picked channels, and we search from the over-complete patch pool to activate only those most discriminant patches. Third, the feature descriptor of each patch is further projected to lower dimension subspace with discriminant subspace analysis. Learned feature of activated patches are concatenated to get a full face representation.A linear classifier is learned to separate face pairs from same subjects and different subjects. As the number of face pairs are extremely large, we introduce ADMM (alternative direction method of multipliers) to train the linear classifier on a computing cluster. Experiments show that more training samples will bring notable accuracy improvement. We conduct experiments on FRGC and LFW. Results show that the proposed approach outperforms existing algorithms under the same protocol notably. Besides, the proposed approach is small in memory footprint, and low in computing cost, which makes it suitable for embedded applications.
Feature learning in face recognition can be categorized into three major categories. First, subspace methods try to cast the raw feature to a discriminant subspace, which are dominant methods in face recognition researches in the past two decades. Typical algorithms include eigen-faces @cite_38 , Fisherfaces @cite_34 , Lapacianfaces @cite_43 , and kernel subspace methods @cite_8 . Subspace methods suffer from large projection matrix. Suppose subspace methods project @math -dimensional raw feature to @math -dimensional discriminant subspace, the projection matrix is of size @math . The raw feature dimension @math is usually very high. For instance, the dimension of Gabor features may be as high as tens of thousands @cite_44 @cite_28 . As a result, large projection matrix yields not only large memory footprint, but also high computing cost. Some researches utilize the divided and conquer strategy, which divides the full feature vector into several blocks, and solve projection in each block @cite_42 @cite_7 . This paper applies subspace analysis to each patch descriptor, which can be viewed as a special case of block subspace analysis. However, the computing complexity and memory footprint of patch-level subspace analysis is usually one order less than that of block subspace methods.
@cite_38 @cite_7 @cite_8 @cite_28 @cite_42 @cite_44 @cite_43 @cite_34
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Cascaded subspace learning scheme is used for matching visible against thermal faces.Whitening transform, factor analysis and common discriminant analysis are employed.Cross-database evaluation is adopted to convey the effectiveness of the approach. Matching thermal (THM) face images against visible (VIS) face images poses a significant challenge to automated face recognition systems. In this work, we introduce a Heterogeneous Face Recognition (HFR) matching framework, which uses multiple sets of subspaces generated by sampling patches from VIS and THM face images and subjecting them to a sequence of transformations. In the training phase of the proposed scheme, face images from VIS and THM are subjected to three different filters separately and then tessellated into patches. Each patch is represented by either a Pyramid Scale Invariant Feature Transform (PSIFT) or Histograms of Principal Oriented Gradients (HPOG). Then, a cascaded subspace learning process consisting of whitening transformation, factor analysis, and common discriminant analysis is used to construct multiple common subspaces between VIS and THM facial images. During the testing phase, the projected feature vectors from individual subspaces are concatenated to form a final feature vector. Nearest Neighbor (NN) classifier is used to compare feature vectors and the resulting scores corresponding to three filtered images are combined via the sum-rule. The proposed face matching algorithm is evaluated on two multispectral face datasets and is shown to achieve very promising results. We develop a face recognition algorithm which is insensitive to large variation in lighting direction and facial expression. Taking a pattern classification approach, we consider each pixel in an image as a coordinate in a high-dimensional space. We take advantage of the observation that the images of a particular face, under varying illumination but fixed pose, lie in a 3D linear subspace of the high dimensional image space-if the face is a Lambertian surface without shadowing. However, since faces are not truly Lambertian surfaces and do indeed produce self-shadowing, images will deviate from this linear subspace. Rather than explicitly modeling this deviation, we linearly project the image into a subspace in a manner which discounts those regions of the face with large deviation. Our projection method is based on Fisher's linear discriminant and produces well separated classes in a low-dimensional subspace, even under severe variation in lighting and facial expressions. The eigenface technique, another method based on linearly projecting the image space to a low dimensional subspace, has similar computational requirements. Yet, extensive experimental results demonstrate that the proposed "Fisherface" method has error rates that are lower than those of the eigenface technique for tests on the Harvard and Yale face databases. Abstract This paper mainly focuses on dimensional reduction of fused dataset of holistic and geometrical face features vectors by solving singularity problem of linear discriminant analysis and maximizing the Fisher ratio in nonlinear subspace region with the preservation of local discriminative features. The combinational feature vector space is projected into low dimensional subspace using proposed Kernel Locality Preserving Symmetrical Weighted Fisher Discriminant Analysis (KLSWFDA) method. Matching score level fusion technique has been applied on projected subspace and combinational entire Gabor subspace is framed. Euclidean distance metric (L2) and support vector machine (SVM) classifier has been implemented to recognize and classify the expressions. Performance of proposed approach is evaluated and compared with state of art approaches. Experimental results on JAFFE, YALE and FD expression database demonstrate the effectiveness of the proposed approach. We introduce the notion of subspace learning from image gradient orientations for appearance-based object recognition. As image data are typically noisy and noise is substantially different from Gaussian, traditional subspace learning from pixel intensities very often fails to estimate reliably the low-dimensional subspace of a given data population. We show that replacing pixel intensities with gradient orientations and the l2 norm with a cosine-based distance measure offers, to some extend, a remedy to this problem. Within this framework, which we coin Image Gradient Orientations (IGO) subspace learning, we first formulate and study the properties of Principal Component Analysis of image gradient orientations (IGO-PCA). We then show its connection to previously proposed robust PCA techniques both theoretically and experimentally. Finally, we derive a number of other popular subspace learning techniques, namely, Linear Discriminant Analysis (LDA), Locally Linear Embedding (LLE), and Laplacian Eigenmaps (LE). Experimental results show that our algorithms significantly outperform popular methods such as Gabor features and Local Binary Patterns and achieve state-of-the-art performance for difficult problems such as illumination and occlusion-robust face recognition. In addition to this, the proposed IGO-methods require the eigendecomposition of simple covariance matrices and are as computationally efficient as their corresponding l2 norm intensity-based counterparts. Matlab code for the methods presented in this paper can be found at http: ibug.doc.ic.ac.uk resources.