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Decentralised submodular multi-robot Task Allocation

机译:分散式次模块化多机器人任务分配

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In this paper we present a decentralised algorithm to solve the Task Allocation problem. Given a set of tasks and a set of robots each with its own utility function, this problem concerns the non-overlapping allocation of tasks to agents maximising the sum of the robot's utility functions. Our algorithm provides a constant factor approximation of (1 − 1/e ≈ 63%) for positive-valued monotone submodular utility functions, and of (1/e ≈ 37%) for positive-valued non-monotone submodular utility functions. In our algorithm, robots only rely on local utility function and neighbour to neighbour communications to find the solution. The algorithm proceeds in two steps. Initially, the robots use Maximum Consensus-based algorithm to find a relaxed solution of the problem using the multilinear extension of their utility functions. Finally, they follow a randomised rounding procedure to exchange valuations on sets of tasks in order to round the relaxed solution. To conclude, we provide experimental evidence of our claims for both monotone and non-monotone submodular functions.
机译:在本文中,我们提出了一种分散的算法来解决任务分配问题。给定一组任务和一组机器人都有其自己的实用程序函数,此问题涉及对代理的任务的非重叠分配最大化机器人实用程序功能的总和。我们的算法提供了正值单调子模子函数的(1 - 1 /e≈63%)的恒定因子近似,并且(1 /e≈37%),用于正值的非单调子模子功能功能。在我们的算法中,机器人仅依赖于本地实用程序功能和邻居通信来查找解决方案。算法以两个步骤进行。最初,机器人使用最大的基于共识的算法来使用实用程序函数的多线性扩展来找到问题的放松解决方案。最后,他们遵循随机舍入程序,以交换关于任务组的估值,以便绕过轻松的解决方案。为了得出结论,我们提供了我们对单调和非单调潜水子功能的要求的实验证据。

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