IEEE Transactions on Multimedia · 2004 · 16 citations · 19 references
ComputingComputer Science3D ModelingComputational GeometryComputer Vision3D ReconstructionFace RecognitionImage RegistrationMulti-view GeometryScene ReconstructionStereo Vision3D Image RegistrationCorrespondence MatchingCorrespondence ProblemFace AlignmentImage AlignmentModel AlignmentMulti-view AlignmentNormalization
Establishing correspondence between features in two images of the same scene taken from different viewing angles is a challenging problem in image processing and computer vision. However, its solution is an important step in many applications like wide baseline stereo, three-dimensional (3-D) model alignment, creation of panoramic views, etc. In this paper, we propose a technique for registration of two images of a face obtained from different viewing angles. We show that prior information about the general characteristics of a face obtained from video sequences of different faces can be used to design a robust correspondence algorithm. The method works by matching two-dimensional (2-D) shapes of the different features of the face (e.g., eyes, nose etc.). A doubly stochastic matrix, representing the probability of match between the features, is derived using the Sinkhorn normalization procedure. The final correspondence is obtained by minimizing the probability of error of a match between the entire constellation of features in the two sets, thus taking into account the global spatial configuration of the features. The method is applied for creating holistic 3-D models of a face from partial representations. Although this paper focuses primarily on faces, the algorithm can also be used for other objects with small modifications.
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Jianbo Shi, Tomasi · 1994 · 6.9K citations · Full text
Probability, Random Variables, and Stochastic Processes
Irwin Miller, Anthanasios Papoulis · Technometrics · 1966 · 6.5K citations
Engineering, Mathematics, Physics +14
<i>Probability, Random Variables, and Stochastic Processes</i>
A. Papoulis, Joseph G. Hoffman · Physics Today · 1967 · 4.1K citations