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Analysis of Dynamic Voronoi Diagrams in the Hilbert Metric
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The Hilbert metric is a projective metric defined on a convex body which generalizes the Cayley-Klein model of hyperbolic geometry to any convex set. In this paper we analyze Hilbert Voronoi diagrams in the Dynamic setting. In addition we introduce dynamic visualization software for Voronoi diagrams in the Hilbert metric on user specified convex polygons.
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Cited by 1 Pith paper
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On The Heine-Borel Property and Minimum Enclosing Balls
Minimum radius balls in metric spaces with the Heine-Borel property, including Hilbert, Thompson, and Funk geometries, are LP-type problems.
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