论文标题

多代代理路径发现具有空间扩展药物的意识

Multi Agent Path Finding with Awareness for Spatially Extended Agents

论文作者

Thomas, Shyni, Deodhare, Dipti, Murty, M. N.

论文摘要

路径查找问题涉及确定代理商在公共道路网络上的自由冲突计划的计划。解决此问题的大多数方法都将代理作为点对象处理,其中代理的大小明显小于其行进的道路。在本文中,我们考虑具有与它们所在道路长度相当的空间扩展代理。基于扩展冲突的搜索(XCB)算法提出了一种最佳的多代理路径查找方法。当XCBS一次仅解决一对冲突时,它在给定位置的级联或多个(超过两个代理)冲突的情况下会导致更深的搜索树。该问题在基于冲突的搜索中以意识(XCBS-A)解决,其中代理商使用对其他代理商制定自己计划的计划的意识。在本文中,我们更详细地探讨了XCBS-A,从理论上讲,我们证明了它的完整性,并在道路特征,代理特征和计划特征方面的方差方面证明了其与其他算法的性能。我们通过评估其在多个机器上分布的性能来证明该算法的分布性质。 XCBS-A产生了一个巨大的搜索空间,影响其记忆方面的效率;为了解决这个问题,我们提出了一种用于记忆效率的方法,并在经验上证明了算法的性能。 XCBS-A的性质使得它可能导致次优的解决方案,因此本文的最终贡献是一种增强的方法,即XCBS-Local Insporness(XCBS-LA),我们证明这将是最佳和完整的。

Path finding problems involve identification of a plan for conflict free movement of agents over a common road network. Most approaches to this problem handle the agents as point objects, wherein the size of the agent is significantly smaller than the road on which it travels. In this paper, we consider spatially extended agents which have a size comparable to the length of the road on which they travel. An optimal multi agent path finding approach for spatially-extended agents was proposed in the eXtended Conflict Based Search (XCBS) algorithm. As XCBS resolves only a pair of conflicts at a time, it results in deeper search trees in case of cascading or multiple (more than two agent) conflicts at a given location. This issue is addressed in eXtended Conflict Based Search with Awareness (XCBS-A) in which an agent uses awareness of other agents' plans to make its own plan. In this paper, we explore XCBS-A in greater detail, we theoretically prove its completeness and empirically demonstrate its performance with other algorithms in terms of variances in road characteristics, agent characteristics and plan characteristics. We demonstrate the distributive nature of the algorithm by evaluating its performance when distributed over multiple machines. XCBS-A generates a huge search space impacting its efficiency in terms of memory; to address this we propose an approach for memory-efficiency and empirically demonstrate the performance of the algorithm. The nature of XCBS-A is such that it may lead to suboptimal solutions, hence the final contribution of this paper is an enhanced approach, XCBS-Local Awareness (XCBS-LA) which we prove will be optimal and complete.

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