Iterative Refinement via Adaptive Subproblem Generation Algorithm (ASGA) for Anytime Multi-Agent Path Finding

Mengtian Li, Yingcen Xiang, Fanying Zhou, Chengshuo Zhai
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Abstract

Multi-Agent Path Finding (MAPF) is the problem of finding a set of conflict-free paths from a starting location to a goal for multiple agents. Since MAPF is NP-hard, the optimal algorithm takes a long time to solve and is severely limited by the scale of the problem. The suboptimal algorithm is faster, but usually finds a low-quality solution. It is a feasible solution to use the suboptimal algorithm to quickly obtain the initial solution, and then iteratively refine the sub-problem. The key is how to select the agent subset. There are still many limitations in the current research on MAPF iterative refinement and subset selection rules. In view of the deficiencies of the existing MAPF iterative refinement scheme, this paper proposes corresponding improvement schemes:1) An adaptive sub-problem generation algorithm (ASGA) is proposed, which improves the defects of each member rule and eliminates the disadvantages of contingency and insufficiency in the combination rules of fixed order. 2) A global supervision mechanism (GSM) is proposed to solve the problem of repeated inspection of the same agent, which leads to the failure of sub-problem generation and misjudgment of the performance of the rules. 3) Using the ASGA algorithm, an anytime MAPF iterative refinement framework is proposed. Experimental results show that our algorithm outperforms other similar algorithms in refinement efficiency, solution quality improvement and scalability.
基于自适应子问题生成算法(ASGA)的迭代优化随时多智能体寻路
多代理寻径(Multi-Agent Path Finding, MAPF)是为多个代理寻找一组从起始位置到目标的无冲突路径的问题。由于MAPF是np困难的,最优算法需要很长时间才能求解,并且受到问题规模的严重限制。次优算法更快,但通常会找到低质量的解。采用次优算法快速获得初始解,然后迭代细化子问题是一种可行的解决方案。关键是如何选择代理子集。目前关于MAPF迭代细化和子集选择规则的研究还存在许多局限性。针对现有MAPF迭代细化方案的不足,本文提出了相应的改进方案:1)提出了一种自适应子问题生成算法(ASGA),该算法改进了各成员规则的缺陷,消除了固定顺序组合规则偶然性和不足的缺点。2)提出了一种全局监督机制(GSM),解决了对同一agent重复检查导致子问题生成失败和规则性能误判的问题。3)利用ASGA算法,提出了一种任意时间MAPF迭代细化框架。实验结果表明,该算法在优化效率、提高解质量和可扩展性等方面均优于同类算法。
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