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Balancing task allocation in multi-robot systems using K-means clustering and auction based mechanisms

机译:使用基于K均值聚类和拍卖的机制在多机器人系统中平衡任务分配

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This paper aims to solve the balanced multi-robot task allocation problem. Multi-robot systems are becoming more and more significant in industrial, commercial and scientific applications. Effectively allocating tasks to multi-robots i.e. utilizing all robots in a cost effective manner becomes a tedious process. The current attempts made by the researchers concentrate only on minimizing the distance between the robots and the tasks, and not much importance is given to the balancing of work loads among robots. It is also found from the literature that the multi-robot system is analogous to Multiple Travelling Salesman Problem (MTSP). This paper attempts to develop mechanism to address the above two issues with objective of minimizing the distance travelled by 'm' robots and balancing the work load between 'm' robots equally. The proposed approach has two fold, first develops a mathematical model for balanced multi-robot task allocation problem, and secondly proposes a methodology to solve the model in three stages. Stage I groups the "'N" tasks into 'n' clusters of tasks using K-means clustering technique with the objective of minimizing the distance between the tasks, stage II calculates the travel cost of robot and clusters combination, stage III allocates the robot to the clusters in order to utilise all robot in a cost effective manner.
机译:本文旨在解决平衡的多机器人任务分配问题。在工业,商业和科学应用中,多机器人系统变得越来越重要。有效地将任务分配给多机器人,即以具有成本效益的方式利用所有机器人变得繁琐。研究人员当前所做的尝试仅集中在最小化机器人与任务之间的距离上,而对于平衡机器人之间的工作负荷并没有给予太多重视。从文献中还发现,多机器人系统类似于多次旅行推销员问题(MTSP)。本文试图开发一种机制来解决上述两个问题,以最小化“ m”个机器人的行进距离并平等地平衡“ m”个机器人之间的工作负荷。所提出的方法有两个方面,首先是为平衡多机器人任务分配问题开发数学模型,其次提出了在三个阶段中求解模型的方法。第一阶段使用K-means聚类技术将“ N”个任务分组为“ n”个任务集群,目的是最小化任务之间的距离,第二阶段计算机器人和集群组合的旅行成本,第三阶段分配机器人集群,以便以经济高效的方式利用所有机器人。

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