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Charles R. Dyer

Researcher at University of Wisconsin-Madison

Publications -  141
Citations -  10220

Charles R. Dyer is an academic researcher from University of Wisconsin-Madison. The author has contributed to research in topics: Motion estimation & Motion field. The author has an hindex of 43, co-authored 141 publications receiving 9919 citations. Previous affiliations of Charles R. Dyer include University of Wisconsin System & University of Maryland, College Park.

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The asp: a continuous, viewer-centered object representation for computer vision

TL;DR: This thesis presents the first algorithm for constructing the aspect graph for general polyhedra, and shows how to use the asp to represent and use occlusion information in recognizing three-dimensional objects from an arbitrary viewpoint.
Proceedings ArticleDOI

Building global object models by purposive viewpoint control

TL;DR: An approach for recovering a global surface model of an object from the deformation of the occluding contour using an active (i.e., mobile) observer able to control its motion using a calibrated trinocular camera rig and a mechanism for controlling the relative position and orientation of the viewed surface with respect to thetrinocular rig.
Book ChapterDOI

Perception-Based 2D Shape Modeling by Curvature Shaping

TL;DR: 2D curve representations usually take algebraic forms in ways not related to visual perception, but this paper shows that 2D curves can be represented compactly by imposing shaping constraints in curvature space, which can be readily computed directly from input images.
Proceedings ArticleDOI

Linear combination representation for outlier detection in motion tracking

TL;DR: It is shown that Ullman and Basri's linear combination (LC) representation can be used for outlier detection in motion tracking with an affine camera and can use SVR in a straightforward manner while previous factorization-based or subspace separation methods cannot.
Proceedings ArticleDOI

Metric self calibration from screw-transform manifolds

TL;DR: This paper introduces a method for metric self-calibration that is based on a novel decomposition of the fundamental matrix between two views taken by a camera with fixed internal parameters that works directly from fundamental matrices and uses a reduced-parameter representation for stability.