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Docking of Polygons Using Boundary Descriptor

机译:使用边界描述符对接多边形

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We show that the polygon docking problem can be divided into two subproblems, partial matching of periodic strings and line segment intersection detection. And we show that the docking problem of a pair of polygons is solved in O(n~2) times, where n is the number of edges of polygons. Using this result, we show that construction of an object from a collection of polygons whose elements have no numerical error on the expression of the lengths of edges and the angles between two connecting edges can be solved in O(k~3n~2) times for k polygons where the maximum number of edges of polygonal-elements is n.
机译:我们表明多边形对接问题可以分为两个子问题,即周期字符串的部分匹配和线段相交检测。并且我们证明了一对多边形的对接问题在O(n〜2)次内得到了解决,其中n是多边形的边数。利用这一结果,我们表明,由多边形集合构成的对象的构造对边的长度和两个连接边之间的角度的表达都没有数值误差,可以解决O(k〜3n〜2)次对于k个多边形,其中多边形元素的最大边数为n。

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