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An optimal algorithm for one-separation of a set of isothetic polygons

机译:一组等距多边形的最佳分离算法

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We consider the problem of separating a collection of isothetic polygons in the plane by translating one polygon at a time to infinity. The directions of translation are the four isothetic (parallel to the axes) directions, but a particular polygon can be translated only in one of these four directions. Our algorithm detects whether a scene is separable in this sense and computes a translational ordering of the polygons. The time and space complexities of our algorithm are O(n log n) and O(n) respectively, where n is the total number of vertices of the polygons in the scene. The best previous algorithm in the plane for this problem has complexities of O(n log(2) n) time and O(n log n) space. (C) 2003 Elsevier Inc. All rights reserved.
机译:我们考虑了通过一次将一个多边形平移到无穷大来在平面中分离一组等距多边形的问题。平移方向是四个等速(平行于轴)方向,但是特定的多边形只能在这四个方向之一上平移。我们的算法在这种意义上检测场景是否可分离,并计算多边形的平移顺序。我们的算法的时间和空间复杂度分别为O(n log n)和O(n),其中n是场景中多边形的顶点总数。平面上针对此问题的最佳先前算法具有O(n log(2)n)时间和O(n log n)空间的复杂度。 (C)2003 Elsevier Inc.保留所有权利。

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