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Allan D. Jepson
Researcher at Samsung
Publications - 169
Citations - 11014
Allan D. Jepson is an academic researcher from Samsung. The author has contributed to research in topics: Motion estimation & Optical flow. The author has an hindex of 47, co-authored 159 publications receiving 10694 citations. Previous affiliations of Allan D. Jepson include Ames Research Center & Queen's University.
Papers
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Journal ArticleDOI
EigenTracking: Robust Matching and Tracking of Articulated Objects Using a View-Based Representation
Michael J. Black,Allan D. Jepson +1 more
TL;DR: A “subspace constancy assumption” is defined that allows techniques for parameterized optical flow estimation to simultaneously solve for the view of an object and the affine transformation between the eigenspace and the image.
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Robust online appearance models for visual tracking
TL;DR: A framework for learning robust, adaptive, appearance models to be used for motion-based tracking of natural objects to provide robustness in the face of image outliers, while adapting to natural changes in appearance such as those due to facial expressions or variations in 3D pose.
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Computation of component image velocity from local phase information
David J. Fleet,Allan D. Jepson +1 more
TL;DR: The resulting technique is predominantly linear, efficient, and suitable for parallel processing, and is local in space-time, robust with respect to noise, and permits multiple estimates within a single neighborhood.
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Subspace methods for recovering rigid motion I: algorithm and implementation
TL;DR: This article shows that the nonlinear equation describing the optical flow field can be split by an exact algebraic manipulation to form three sets of equations, and shows that depth and rotation need not be known or estimated prior to solving for translation.
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Phase-based disparity measurement
TL;DR: It is found that phase signals are occasionally very sensitive to spatial position and to variations in scale, in which cases incorrect measurements occur, and the primary cause for this instability is the existence of singularities in phase signals.