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在杂乱环境中紧凑有序的无人机群。

Compact and ordered swarms of unmanned aerial vehicles in cluttered environments.

机构信息

School of Control Science and Engineering, Tiangong University, Tianjin, People's Republic of China.

Tianjin Key Laboratory of Intelligent Control of Electrical Equipment, Tiangong University, Tianjin, People's Republic of China.

出版信息

Bioinspir Biomim. 2023 Aug 21;18(5). doi: 10.1088/1748-3190/aced76.

Abstract

The globally coordinated motion produced by the classical swarm model is typically generated by simple local interactions at the individual level. Despite the success of these models in interpretation, they cannot guarantee compact and ordered collective motion when applied to the cooperation of unmanned aerial vehicle (UAV) swarms in cluttered environments. Inspired by the behavioral characteristics of biological swarms, a distributed self-organized Reynolds (SOR) swarm model of UAVs is proposed. In this model, a social term is designed to keep the swarm in a collision-free, compact, and ordered collective motion, an obstacle avoidance term is introduced to make the UAV avoid obstacles with a smooth trajectory, and a migration term is added to make the UAV fly in a desired direction. All the behavioral rules for agent interactions are designed with as simple a potential function as possible. And the genetic algorithm is used to optimize the parameters of the model. To evaluate the collective performance, we introduce different metrics such as (a) order, (b) safety, (c) inter-agent distance error, (d) speed range. Through the comparative simulation with the current advanced bio-inspired compact and Vasarhelyi swarm models, the proposed approach can guide the UAV swarm to pass through the dense obstacle environment in a safe and ordered manner as a compact group, and has adaptability to different obstacle densities.

摘要

受生物群体行为特性的启发,提出了一种分布式自组织 Reynolds(SOR)无人机群体模型。在该模型中,设计了一个社会项来保持群体的无碰撞、紧凑和有序的集体运动,引入了一个避障项来使无人机能够沿着平滑的轨迹避开障碍物,并添加了一个迁移项来使无人机飞向期望的方向。所有的群体交互行为规则都采用尽可能简单的势能函数来设计。并采用遗传算法对模型的参数进行优化。为了评估群体的性能,我们引入了不同的指标,如(a)有序性,(b)安全性,(c)个体间距离误差,(d)速度范围。通过与现有的先进仿生紧凑和 Vasarhelyi 群体模型的对比仿真,所提出的方法可以引导无人机群体以安全和有序的方式作为一个紧凑的群体穿过密集的障碍物环境,并且对不同的障碍物密度具有适应性。

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