Abstract

Herein, we present a methodology and framework for exploiting certain interdisciplinary studies that can particularly benefit from integration. In this paper, rigorous derivation of control theory and statistical analysis of simulation results are organically unified for testifying and optimizing the emergence of order in aerial swarming scenarios under free boundary conditions. Each Unmanned Aerial Vehicle (UAV) is regulated by a simplified mathematical model, based on which a distributed flocking protocol is proposed as a feasible solution for aerial swarms. On condition that the initial interaction network is connected, the LaSalle–Krasovskii invariance principle is implemented to verify the effectiveness of the above algorithm. However, most existing results on flocking are far from being engineering applications. A basic challenge is how to present a low-cost energy and time saving solution on account of the limited flight capability of these UAVs and real-time operational requirements. As is well known, energy consumption can be reduced if unnecessary interactions among individuals are eliminated. Therefore, another contribution of this paper is to propose a precise optimization of an existing flocking algorithm for UAVs with respect to interaction requirements. Energy and time measurements, as well as scalability effects, are assessed in terms of statistical significance and strength. The results indicate that the flocking control protocol adopting the minimal interaction is the most promising swarm.

Highlights

  • Aerial swarm has been considered as one of the most challenging, exciting, and multidisciplinary fields of robotics in the last decades [1,2,3,4,5,6,7,8,9]

  • The initial position of each Unmanned Aerial Vehicle (UAV) is randomly generated in a cubic area with size L, and its initial speed is randomly generated from the interval (0, 0.5)

  • We mainly focus on combing the control theories and statistical analysis of simulation results to solve the optimization of the emergence of order in a flock

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Summary

Introduction

Aerial swarm has been considered as one of the most challenging, exciting, and multidisciplinary fields of robotics in the last decades [1,2,3,4,5,6,7,8,9]. Compared with single-robot systems, aerial swarm systems are expected to be more robust to failure and own faster response capability to complete complex tasks, such as patrolling, exploration, and search and rescue in large areas. Flocking is a type of collective behavior emerging from a set of individuals that rely only on simple rules and local sensing. The computation complexity and quantity will increase sharply following the expansion of the scale of the group. It is necessary to discuss how to accelerate the emergence of flocking structures

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