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Voronoi pole : ウィキペディア英語版
Voronoi pole
In geometry, the positive and negative Voronoi poles of a cell in a Voronoi diagram are certain vertices of the diagram.
==Definition==
Let V_p be the Voronoi cell of the site p\in P. If V_p is bounded then its ''positive pole'' is the Voronoi vertex in V_p with maximal distance to the sample point p. Furthermore, let \bar be the vector from p to the positive pole. If the cell is unbounded, then a positive pole is not defined, and \bar is defined to be a vector in the average direction of all unbounded Voronoi edges of the cell.
The ''negative pole'' is the Voronoi vertex v in V_p with the largest distance to p such that the vector \bar and the vector from p to v make an angle larger than \frac.

抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)
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