Flat Tension Functions and Minimally Rigid Graphs for Tasks of Synchronization and Control of Multi-Agent Robotic Systems

Andrea Maybell Peña, Miguel Zea, Luis Alberto Rivera
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Abstract

This work focuses on the development of a synchronization and formation control method for multi-agent systems. The method is based on a modified consensus equation, the implementation of minimally rigid graphs and the use of flat tension functions. The goal is to bring a group of agents to a certain formation, and then lead them to a common goal, while avoiding obstacles. The use of minimally rigid graphs makes obstacle avoidance easier, compared to using totally rigid graphs, given the looser constraints for the swarms of robots. Using flat tension functions helps dealing with issues that minimally rigid graphs may present due to the lack of edges in the graphs. As a consequence, agents will keep the formation as closely as possible in the absence of obstacles, and they will adjust their positions and even switch formation if needed, when obstacles are present.
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多智能体机器人系统同步与控制任务的平面张力函数和最小刚性图
本文主要研究多智能体系统的同步和编队控制方法。该方法是基于一个修正的共识方程,实现最小刚性图和使用平面张力函数。目标是将一组智能体聚集成一定的队形,然后引导它们到达一个共同的目标,同时避开障碍。与使用完全刚性图相比,使用最低刚性图可以更容易地避开障碍物,因为机器人群的约束更宽松。使用平面张力函数有助于处理由于图中缺乏边而导致的最低刚性图可能出现的问题。因此,在没有障碍物的情况下,智能体会尽可能地保持队形,当障碍物存在时,它们会调整自己的位置,甚至在需要时切换队形。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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