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A fast algorithm for touring the disjoint convex polygons in the given order

机译:按给定顺序游览不相交凸多边形的快速算法

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Given a start point s, a target point t, and k disjoint convex polygons in the given order in the plane, finding the shortest path of visiting the convex polygons sequence from s to t is the goal. In this paper, we present a fast algorithm to compute the shortest path based on the last step shortest path maps. Firstly, we locate the dividing-points quickly in the two adjacent polygons, which can reduce amounts of iteratively computation. Then, we convert this problem to solving the shortest path of visiting the disjoint line segments sequence which makes the solution much simpler. Furthermore, we analyze the complexity of new algorithm and obtain that it is superior to the previous solution. Finally, we implement this algorithm and show that it is correct.
机译:给定起点s,目标点t和k在平面中按给定顺序不相交的凸多边形,找到从s到t的访问凸多边形序列的最短路径是目标。在本文中,我们提出了一种基于最后一步最短路径图来计算最短路径的快速算法。首先,我们将分割点快速定位在两个相邻的多边形中,这可以减少迭代计算量。然后,我们将此问题转换为解决访问不相交线段序列的最短路径的方法,这使解决方案变得更加简单。此外,我们分析了新算法的复杂性,并认为它比以前的解决方案优越。最后,我们实现了该算法并证明它是正确的。

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