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聚集机器人集群中的自组织:一种动态加权K近邻拓扑方法。

Self-organization in aggregating robot swarms: A DW-KNN topological approach.

作者信息

Khaldi Belkacem, Harrou Fouzi, Cherif Foudil, Sun Ying

机构信息

LESIA Laboratory, Department of Computer Science, University of Mohamed Khider, R.P. 07000 Biskra, Algeria.

King Abdullah University of Science and Technology (KAUST) Computer, Electrical and Mathematical Sciences and Engineering (CEMSE) Division, Thuwal 23955-6900, Saudi Arabia.

出版信息

Biosystems. 2018 Mar;165:106-121. doi: 10.1016/j.biosystems.2018.01.005. Epub 2018 Feb 2.

DOI:10.1016/j.biosystems.2018.01.005
PMID:29409799
Abstract

In certain swarm applications, where the inter-agent distance is not the only factor in the collective behaviours of the swarm, additional properties such as density could have a crucial effect. In this paper, we propose applying a Distance-Weighted K-Nearest Neighbouring (DW-KNN) topology to the behaviour of robot swarms performing self-organized aggregation, in combination with a virtual physics approach to keep the robots together. A distance-weighted function based on a Smoothed Particle Hydrodynamic (SPH) interpolation approach, which is used to evaluate the robot density in the swarm, is applied as the key factor for identifying the K-nearest neighbours taken into account when aggregating the robots. The intra virtual physical connectivity among these neighbours is achieved using a virtual viscoelastic-based proximity model. With the ARGoS based-simulator, we model and evaluate the proposed approach, showing various self-organized aggregations performed by a swarm of N foot-bot robots. Also, we compared the aggregation quality of DW-KNN aggregation approach to that of the conventional KNN approach and found better performance.

摘要

在某些群体应用中,智能体间距离并非群体集体行为的唯一因素,诸如密度等其他属性可能会产生关键影响。在本文中,我们建议将距离加权K近邻(DW-KNN)拓扑应用于执行自组织聚集的机器人群体行为,并结合虚拟物理方法使机器人保持聚集在一起。基于光滑粒子流体动力学(SPH)插值方法的距离加权函数用于评估群体中的机器人密度,该函数被用作在聚集机器人时确定要考虑的K近邻的关键因素。这些邻居之间的虚拟物理内部连接通过基于虚拟粘弹性的接近模型来实现。借助基于ARGoS的模拟器,我们对所提出的方法进行建模和评估,展示了一群N个足式机器人执行的各种自组织聚集。此外,我们将DW-KNN聚集方法的聚集质量与传统KNN方法的聚集质量进行了比较,发现前者性能更好。

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