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A focussed dynamic path finding algorithm with constraints

机译:具有约束的聚焦动态路径查找算法

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The Military Unit Path Finding Problem (MUPFP) is the problem of finding a path from a starting point to a destination where a military unit has to move, or be moved, safely whilst avoiding threats and obstacles and minimising path cost in some digital representation of the actual terrain [1]. The MUPFP has to be solved in an environment where information can change whilst the optimal path is being calculated, i.e. obstacles and threats can move or appear and path costs can change. In previous work, the authors formulated the MUPFP as a constraint satisfaction problem (CSP) where path costs are minimised whilst threat and obstacle avoidance constraints are satisfied in a dynamic environment [2]. In this paper the previous algorithm is improved by adding a heuristic to focus the search for an optimal path. Existing approaches to solving path planning problems tend to combine path costs with various other criteria such as obstacle avoidance in the objective function which is being optimised. The authors' approach is to optimise only path costs while ensuring that other criteria such as safety requirements, are met through the satisfaction of added constraints. Both the authors' previous algorithm and the improved version presented in this paper are based on dynamic path planning algorithms presented by Stenz [3], [4]. Stenz's original D∗ algorithm solves dynamic path finding problems (by optimising path costs without satisfying additional constraints) and his Focussed D∗ algorithm employs a heuristic function to focus the search. Stenz's algorithms only optimises path costs; no additional factors such as threat and obstacle avoidance are addressed.
机译:军事单位路径查找问题(MUPFP)是一个问题,即从起点到军事单位必须安全地移动或移动的目的地的路径,同时避免威胁和障碍并以某种形式的数字表示将路径成本降至最低,这是一个问题。实际地形[1]。必须在计算最佳路径的同时信息可以改变的环境中解决MUPFP,即障碍物和威胁可以移动或出现并且路径成本可以改变。在先前的工作中,作者将MUPFP公式化为约束满足问题(CSP),该问题将路径成本最小化,同时在动态环境中满足威胁和避障约束[2]。在本文中,通过添加启发式算法来集中搜索最佳路径,从而改进了先前的算法。解决路径规划问题的现有方法趋于将路径成本与各种其他标准(例如目标功能中的避障功能)结合起来,而该目标功能已得到优化。作者的方法是仅优化路径成本,同时确保通过增加约束条件来满足其他标准(例如安全要求)。作者先前的算法和本文提出的改进版本均基于Stenz [3],[4]提出的动态路径规划算法。 Stenz最初的D ∗算法解决了动态路径查找问题(通过优化路径成本而又不满足其他约束),而他的Focussed D ∗算法则采用启发式功能来集中搜索。 Stenz的算法只会优化路径成本;没有解决诸如威胁和避障之类的其他因素。

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