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Point feature map labeling is a geometric visualization problem, in which a set of input points must be labeled with a set of disjoint rectangles (the bounding boxes of the label texts).
Maarten Löffler +2 more
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Notions of optimal transport theory and how to implement them on a computer [PDF]
This article gives an introduction to optimal transport, a mathematical theory that makes it possible to measure distances between functions (or distances between more general objects), to interpolate between objects or to enforce mass/volume ...
Levy, Bruno, Schwindt, Erica
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Computational Information Geometry in Statistics: Theory and Practice
A broad view of the nature and potential of computational information geometry in statistics is offered. This new area suitably extends the manifold-based approach of classical information geometry to a simplicial setting, in order to obtain an ...
Frank Critchley, Paul Marriott
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COMPUTATIONAL GEOMETRY COLUMN 37
Open problems from the 15th Annual ACM Symposium on Computational Geometry.
Demaine, Erik D., O'Rourke, Joseph
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Investigating computational geometry for failure prognostics
Prognostics and Health Management (PHM) is a multidisciplinary field aiming at maintaining physical systems in their optimal functioning conditions.
Emmanuel Ramasso
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The Annual Symposium on Computational Geometry has a special issue in the Journal of Computational Geometry for the first time.
Siu-Wing Cheng, Olivier Devillers
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Optimal Control of a Rigid Body using Geometrically Exact Computations on SE(3) [PDF]
Optimal control problems are formulated and efficient computational procedures are proposed for combined orbital and rotational maneuvers of a rigid body in three dimensions. The rigid body is assumed to act under the influence of forces and moments that
Lee, Taeyoung +2 more
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Dynamic computational geometry
We consider problems in computational geometry when every one of the input points is moving in a prescribed manner. We present and analyze efficient algorithms for a number of problems and prove lower bounds for some of them.
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Computational geometry and discrete computations [PDF]
In this paper we describe some problems arising in practical implementation of algorithms from computational geometry. Going to robust algorithms needs to solve issues such as rounding errors and degeneracies. Most of the problems are closely related to the incompatibility between on one side algorithms designed for continuous data and on the other ...
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Not every directed acyclic graph (DAG) whose underlying undirected graph is planar admits an upward planar drawing. We are interested in pushing the notion of upward drawings beyond planarity by considering upward $k$-planar drawings of DAGs in which the
Patrizio Angelini +10 more
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