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Path planning algorithm under specific constraints in weighted directed graph

机译:加权有向图中特定约束下的路径规划算法

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At present, most of the path planning algorithms are only aimed at reaching the end point from the starting point. However, in practical applications, the existence of a variety of constraints increases the difficulty of path planning , so the Dijkstra algorithm, A* algorithm and other classical algorithms become no longer applicable in such a situation. In this paper, considering the various constraints in practical problems, we abstracted out such kind of path planning problem: In a weighted directed graph, paths need to be found which start from a source node, after passing through some specified intermediate nodes without repetition, and finally ends at a specified termination node. Based on Dijkstra algorithm and heuristic search principle, a feasible path planning algorithm is proposed with the new concept of “inspired hop count” to balance the path weight and search time.
机译:目前,大多数路径规划算法仅旨在从起点到达终点。然而,在实际应用中,各种约束的存在增加了路径规划的难度,因此Dijkstra算法,A *算法和其他经典算法不再适用于这种情况。在本文中,考虑到实际问题中的各种约束,我们抽象出了这种路径规划问题:在加权有向图中,需要找到从源节点开始,经过一些指定的中间节点而没有重复的路径,最后在指定的终止节点处结束。基于Dijkstra算法和启发式搜索原理,提出了一种可行的路径规划算法,该算法以“启发跳数”为新概念来平衡路径权重和搜索时间。

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