论文标题

在无限网格中的韦伯会议节点上的最佳聚会

Optimal Gathering over Weber Meeting Nodes in Infinite Grid

论文作者

Bhagat, Subhash, Chakraborty, Abhinav, Das, Bibhuti, Mukhopadhyaya, Krishnendu

论文摘要

会议节点问题的聚会要求机器人聚集在预定义的会议节点之一。本文研究了有关目标函数的问题,该问题可以最大程度地减少所有机器人进行的移动总数。换句话说,在完成收集任务的同时,所有机器人所旅行的距离之和被最小化。这些机器人被部署在匿名二维无限网格的节点上,该网格的节点子集被标记为会议节点。机器人不同意全球坐标系,而是在异步调度程序下运行。已经提出了一种确定性分布式算法来解决所有这些可解决的配置的问题,并且已经表征了无法解决问题的初始配置。对于所有机器人执行的动作总数以最终确定聚会,提出的收集算法是最佳的。

The gathering over meeting nodes problem requires the robots to gather at one of the pre-defined meeting nodes. This paper investigates the problem with respect to the objective function that minimizes the total number of moves made by all the robots. In other words, the sum of the distances traveled by all the robots is minimized while accomplishing the gathering task. The robots are deployed on the nodes of an anonymous two-dimensional infinite grid which has a subset of nodes marked as meeting nodes. The robots do not agree on a global coordinate system and operate under an asynchronous scheduler. A deterministic distributed algorithm has been proposed to solve the problem for all those solvable configurations, and the initial configurations for which the problem is unsolvable have been characterized. The proposed gathering algorithm is optimal with respect to the total number of moves performed by all the robots in order to finalize the gathering.

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