Cyclic pursuit formation control for arbitrary desired shapes

IF 4.2 3区 计算机科学 Q2 AUTOMATION & CONTROL SYSTEMS Journal of The Franklin Institute-engineering and Applied Mathematics Pub Date : 2025-01-01 Epub Date: 2024-12-17 DOI:10.1016/j.jfranklin.2024.107467
Anna Fujioka , Masaki Ogura , Naoki Wakamiya
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Abstract

A multi-agent system (MAS) comprises numerous agents that autonomously make decisions to collectively accomplish tasks, drawing significant attention due to their wide range of applications. Within this context, formation control has emerged as a prominent task, wherein agents collaboratively shape and maneuver while preserving formation integrity. This study focuses on cyclic pursuit, a method that facilitates the formation of circles, ellipses, and figure eights under the assumption that agents can only perceive the relative positions of those preceding them. However, the scope of this method has been restricted to these specific shapes, rendering the feasibility of forming other shapes uncertain. To overcome this limitation, we propose a novel method based on cyclic pursuit that is capable of forming a broader array of shapes, enabling agents to individually form the desired shape while pursuing preceding agents, thereby extending the repertoire of achievable formations. We develop two scenarios concerning the information available to the agents and devise formation control methods tailored to each scenario. Through extensive simulations, we demonstrate the efficacy of the proposed method in forming multiple shapes, including those represented as a Fourier series, thereby underscoring the versatility and effectiveness of the proposed approach.
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任意所需形状的循环追踪编队控制
多智能体系统(MAS)由多个智能体组成,这些智能体自主决策,共同完成任务,由于其广泛的应用而引起了人们的广泛关注。在这种情况下,编队控制已经成为一项突出的任务,其中agent在保持编队完整性的同时协同塑造和机动。本研究的重点是循环追踪,这种方法在假设智能体只能感知到前面的相对位置的情况下,促进了圆、椭圆和数字8的形成。然而,这种方法的范围仅限于这些特定的形状,使得形成其他形状的可行性不确定。为了克服这一限制,我们提出了一种基于循环追踪的新方法,该方法能够形成更广泛的形状阵列,使智能体在追踪前面的智能体时能够单独形成所需的形状,从而扩展了可实现的形状的曲目。我们针对agent可获得的信息开发了两种场景,并设计了适合每种场景的编队控制方法。通过广泛的模拟,我们证明了所提出的方法在形成多种形状方面的有效性,包括那些表示为傅立叶级数的形状,从而强调了所提出方法的多功能性和有效性。
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来源期刊
CiteScore
7.30
自引率
14.60%
发文量
586
审稿时长
6.9 months
期刊介绍: The Journal of The Franklin Institute has an established reputation for publishing high-quality papers in the field of engineering and applied mathematics. Its current focus is on control systems, complex networks and dynamic systems, signal processing and communications and their applications. All submitted papers are peer-reviewed. The Journal will publish original research papers and research review papers of substance. Papers and special focus issues are judged upon possible lasting value, which has been and continues to be the strength of the Journal of The Franklin Institute.
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