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首页> 外文期刊>Journal of Computing and Information Science in Engineering >Computation of the Shortest Path in a Bounded Domain With Free Form Boundary by Domain Partitioning
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Computation of the Shortest Path in a Bounded Domain With Free Form Boundary by Domain Partitioning

机译:带域划分的自由形式边界域中最短路径的计算

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摘要

The shortest path computation is important in industrial automation, especially for robot and autonomous vehicle navigation. However, most of the computations concentrate on computing the shortest path between two points within a polygon. The common approach for handling a bounded domain with free form boundary is to convert the domain into a polygon by boundary approximation so that the conventional computing algorithms can be used. Such an approximation affects the accuracy of the path. This article presents an approach to compute the shortest path between two given points in a free form boundary domain without any boundary approximation. This is addressed geometrically by imaginably placing a source at one of the points which radiates the shortest paths to various points of the domain. Some shortest paths are deflected by the geometry of the boundary so that they are no longer straight lines. Based on the deflections of the shortest paths, the bounded domain is partitioned into a set of subdomains. A tree is then constructed to show the relationships among these subdomains. The shortest path between two points is obtained from this tree.
机译:最短路径计算在工业自动化中非常重要,特别是对于机器人和自动驾驶汽车导航。但是,大多数计算都集中在计算多边形内两点之间的最短路径。处理具有自由形式边界的有界域的常用方法是通过边界逼近将域转换为多边形,以便可以使用常规计算算法。这样的近似会影响路径的准确性。本文提出了一种在没有任何边界近似的情况下计算自由形式边界域中两个给定点之间最短路径的方法。通过可想象地将源放置在辐射最短路径到域中各个点的点之一上,可以解决几何问题。边界的几何形状会偏转一些最短的路径,因此它们不再是直线。根据最短路径的变形,有界域被划分为一组子域。然后构造一棵树来显示这些子域之间的关系。从这棵树获得两点之间的最短路径。

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