Multi-agent systems for quadcopters

IF 1 4区 数学 Q3 MATHEMATICS, APPLIED Journal of Geometric Mechanics Pub Date : 2020-12-31 DOI:10.3934/jgm.2021005
Richard Carney, M. Chyba, Chris Gray, Corey Shanbrom, G. Wilkens
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Abstract

Unmanned Aerial Vehicles (UAVs) have been increasingly used in the context of remote sensing missions such as target search and tracking, mapping, or surveillance monitoring. In the first part of our paper we consider agent dynamics, network topologies, and collective behaviors. The objective is to enable multiple UAVs to collaborate toward a common goal, as one would find in a remote sensing setting. An agreement protocol is carried out by the multi-agents using local information, and without external user input. The second part of the paper focuses on the equations of motion for a specific type of UAV, the quadcopter, and expresses them as an affine nonlinear control system. Finally, we illustrate our work with a simulation of an agreement protocol for dynamically sound quadcopters augmenting the particle graph theoretic approach with orientation and a proper dynamics for quadcopters.
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四轴飞行器的多智能体系统
无人驾驶飞行器(uav)已经越来越多地用于遥感任务,如目标搜索和跟踪、测绘或监视监测。在本文的第一部分,我们考虑了智能体动力学、网络拓扑和集体行为。目标是使多架无人机能够朝着共同的目标协作,就像人们在遥感环境中发现的那样。协议协议由多代理使用本地信息执行,不需要外部用户输入。论文的第二部分重点研究了四轴飞行器的运动方程,并将其表示为仿射非线性控制系统。最后,我们通过对动态声音四轴飞行器的协议协议的仿真来说明我们的工作,该协议将粒子图理论方法与四轴飞行器的定向和适当的动力学相结合。
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来源期刊
Journal of Geometric Mechanics
Journal of Geometric Mechanics MATHEMATICS, APPLIED-PHYSICS, MATHEMATICAL
CiteScore
1.70
自引率
12.50%
发文量
23
审稿时长
>12 weeks
期刊介绍: The Journal of Geometric Mechanics (JGM) aims to publish research articles devoted to geometric methods (in a broad sense) in mechanics and control theory, and intends to facilitate interaction between theory and applications. Advances in the following topics are welcomed by the journal: 1. Lagrangian and Hamiltonian mechanics 2. Symplectic and Poisson geometry and their applications to mechanics 3. Geometric and optimal control theory 4. Geometric and variational integration 5. Geometry of stochastic systems 6. Geometric methods in dynamical systems 7. Continuum mechanics 8. Classical field theory 9. Fluid mechanics 10. Infinite-dimensional dynamical systems 11. Quantum mechanics and quantum information theory 12. Applications in physics, technology, engineering and the biological sciences.
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