Coquet, C.; Arnold, A.; Bouvet, P.-J. Control of a Robotic Swarm Formation to Track a Dynamic Target with Communication Constraints: Analysis and Simulation. Appl. Sci.2021, 11, 3179.
Coquet, C.; Arnold, A.; Bouvet, P.-J. Control of a Robotic Swarm Formation to Track a Dynamic Target with Communication Constraints: Analysis and Simulation. Appl. Sci. 2021, 11, 3179.
Coquet, C.; Arnold, A.; Bouvet, P.-J. Control of a Robotic Swarm Formation to Track a Dynamic Target with Communication Constraints: Analysis and Simulation. Appl. Sci.2021, 11, 3179.
Coquet, C.; Arnold, A.; Bouvet, P.-J. Control of a Robotic Swarm Formation to Track a Dynamic Target with Communication Constraints: Analysis and Simulation. Appl. Sci. 2021, 11, 3179.
Abstract
We describe and analyze the Local Charged Particle Swarm Optimization (LCPSO) algorithm, that we designed to solve the problem of tracking a moving target releasing scalar information in a constrained environment using a swarm of agents. This method is inspired by flocking algorithms and the PSO algorithm for function optimization. Four parameters drive LCPSO: the number of agents; the inertia weight; the attraction/repulsion weight; and the inter-agent distance. Using APF, we provide a mathematical analysis of the LCPSO algorithm under some simplifying assumptions. First, the swarm will aggregate and attain a stable formation, whatever the initial conditions. Second, the swarm moves thanks to an attractor in the swarm, which serves as a guide for the other agents to head for the target. By focusing on a simple application of target tracking with communication constraints, we then remove those assumptions one by one. We show the algorithm is resilient to constraints on the communication range, and the behavior of the target. Results on simulation confirm our theoretical analysis. This provides useful guidelines to understand and control the LCPSO algorithm as a function of swarm characteristics as well as the nature of the target.
Keywords
PSO; OSL; tracking; flocking; swarm
Subject
Computer Science and Mathematics, Algebra and Number Theory
Copyright:
This is an open access article distributed under the Creative Commons Attribution License which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited.
