Year: 1392
COI: JR_IJOCIT-1-1_003
Language: EnglishView: 283
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Abstract:
In this paper, we consider the competitive facility location problem as a version of n-round Manhatan-metric Voronoi game with two players, where the distance measure is the Man- hattan metric. Players alternate placing points, one at a time, into the playing arena that is a symmetric polygon, until each of them has placed n points. The arena is then subdivided according to the nearest-neighbor rule under the Manhattan distance, and the player whose points control the larger area wins. We study a winning strategy for the second player in a special version of the game.
Keywords:
Computational geometry , Voronoi diagram , Voronoi game , Game theory , Competitive facility location
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