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首页> 外文期刊>Computational geometry: Theory and applications >The weighted farthest color Voronoi diagram on trees and graphs
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The weighted farthest color Voronoi diagram on trees and graphs

机译:树木和图表上加权的最远彩色Voronoi图

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Let n point sites be situated on the vertices or edges of a geometric graph G over e edges. Each site can be assigned a multiplicative weight and a color. We discuss the complexity and provide efficient algorithms for the construction of the Voronoi diagram in which each point of G belongs to the region of that site which is the closest of the furthest color. Special algorithms are presented for the cases when all colors are identical, when all weights are identical, or when G is a tree.
机译:令n个点位于e边上的几何图G的顶点或边上。可以为每个站点分配一个乘性权重和一个颜色。我们讨论了复杂性,并为构建Voronoi图提供了有效的算法,其中G的每个点都属于该站点的最远颜色的区域。针对所有颜色相同,所有权重相同或G为树的情况,提供了特殊的算法。

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