Multi-agent systems for quadcopters
- 1 January 2022
- journal article
- research article
- Published by American Institute of Mathematical Sciences (AIMS) in Journal of Geometric Mechanics
- Vol. 14 (1) , 1-28
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.Keywords
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This publication has 29 references indexed in Scilit:
- Multi-Agents Path Planning for a Swarm of Unmanned Aerial Vehicles2020
- Variational collision and obstacle avoidance of multi-agent systems on Riemannian manifolds2020
- Nonholonomic Mechanics and Control2015
- An Overview of Recent Progress in the Study of Distributed Multi-Agent CoordinationIEEE Transactions on Industrial Informatics, 2012
- Distributed Control of Robotic Networks2009
- Geometric structure-preserving optimal control of a rigid bodyJournal of Dynamical and Control Systems, 2009
- Geometric Control of Mechanical Systems2005
- Controlled Lagrangians and the stabilization of mechanical systems. I. The first matching theoremIEEE Transactions on Automatic Control, 2000
- Stabilization of rigid body dynamics by internal and external torquesAutomatica, 1992
- Eigenvalues of the Laplacian of a graph∗Linear and Multilinear Algebra, 1985