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An efficient method for computing the feasible region with translational containment between two convex polygons

机译:计算两个凸多边形之间具有平移约束的可行区域的有效方法

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A convex polygon containment problem is studied: whether a given convex polygon P can be translated to fit inside another fixed convex polygon Q. An O(pq log q) time algorithm is presented for solving such a problem, where p and q are the numbers of vertices of P and Q. In addition, by utilizing the existence algorithm, it takes O(pq log q) time to find the set of all placements of P that fit inside Q.
机译:研究了凸多边形包含问题:是否可以平移给定凸多边形P以适合另一个固定凸多边形Q。提出了O(pq log q)时间算法来解决该问题,其中p和q为数字此外,利用存在算法,需要O(pq log q)时间来找到适合Q的P的所有位置的集合。

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