多机器人任务分配的分布式快乐联盟形成

Ayan Dutta, Vladimir Ufimtsev, T. Said, Inmo Jang, R. Eggen
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引用次数: 3

摘要

本文研究了多个异构机器人的任务分配问题。由于机器人的能力有限,一项任务可能需要多个机器人来完成。将n个机器人最优划分为m个不相交的联盟以分配给m个任务的基本问题被证明是np困难的。为了解决这个计算上难以解决的问题,我们提出了一个分布式享乐博弈公式,其中每个机器人根据分配给该特定任务的其他机器人决定加入或不加入一个团队。它使用一种二分匹配技术来建立一组初始联盟,然后让机器人异步协调,并在需要时改变团队。我们提出的解收敛于一个纳什稳定解。结果表明,我们提出的方法是快速的,并且处理异步机器人到机器人的通信,同时在大多数测试用例中获得比现有技术更多的实用性(高达23%)。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Distributed Hedonic Coalition Formation for Multi-Robot Task Allocation
In this paper, we study the problem of allocating multiple heterogeneous robots to tasks. Due to the limited capabilities of the robots, a task might need more than one robot to complete it. The fundamental problem of optimally partitioning the set of n robots into m disjoint coalitions for allocating to m tasks is proven to be NP-hard. To solve this computationally intractable problem, we propose a distributed hedonic game formulation, where each robot decides to join or not join a team based on the other robots allocated to that particular task. It uses a bipartite matching technique to establish an initial set of coalitions before letting the robots coordinate asynchronously and change teams if desired. Our proposed solution is proved to converge to a Nash-stable solution. Results show that our proposed approach is fast and handles asynchronous robot-to-robot communication while earning more utility (up to 23%) than an existing technique in the majority of the test cases.
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