TY - JOUR
T1 - Bionic Swarm Control Based on Second-Order Communication Topology
AU - Yu, Dengxiu
AU - Xu, Hao
AU - Jin, Xiaoyue
AU - Yin, Qiang
AU - Wang, Zhen
AU - Chen, C. L.Philip
AU - Li, Xuelong
N1 - Publisher Copyright:
© 2012 IEEE.
PY - 2024/6/1
Y1 - 2024/6/1
N2 - In this article, we propose bionic swarm control based on second-order communication topology (SOCT) inspired by the migration of birds, which solves the difficulty in constructing communication topologies and high-computational complexity in controlling large-scale swarm systems. To realize bionic swarm control, there are three problems supposed to be solved. First, the adjacency matrix and the Laplacian matrix in traditional methods cannot be applied to SOCT directly, which should be redesigned. Second, sub-swarm systems formed based on 2-order communication topology (2-OCT) and independently distributed with each other also need to be put forward to reduce computational complexity. At last, the followers in 1-order communication topology (1-OCT) are set as the leaders of sub-swarm systems in 2-OCT. As a result, coupling in large-scale swarm systems would be reduced. The bionic swarm controller is designed through the backstepping method. In this case, the stability of bionic swarm controller is proven by the designed Lyapunov function. The simulations show the efficiency of the designed bionic swarm controller. And the tracking-containment control based on SOCT with 42 swarm members is realized.
AB - In this article, we propose bionic swarm control based on second-order communication topology (SOCT) inspired by the migration of birds, which solves the difficulty in constructing communication topologies and high-computational complexity in controlling large-scale swarm systems. To realize bionic swarm control, there are three problems supposed to be solved. First, the adjacency matrix and the Laplacian matrix in traditional methods cannot be applied to SOCT directly, which should be redesigned. Second, sub-swarm systems formed based on 2-order communication topology (2-OCT) and independently distributed with each other also need to be put forward to reduce computational complexity. At last, the followers in 1-order communication topology (1-OCT) are set as the leaders of sub-swarm systems in 2-OCT. As a result, coupling in large-scale swarm systems would be reduced. The bionic swarm controller is designed through the backstepping method. In this case, the stability of bionic swarm controller is proven by the designed Lyapunov function. The simulations show the efficiency of the designed bionic swarm controller. And the tracking-containment control based on SOCT with 42 swarm members is realized.
KW - Backstepping
KW - Lyapunov function
KW - bionic swarm control
KW - second-order communication topology (SOCT)
UR - http://www.scopus.com/inward/record.url?scp=85146239832&partnerID=8YFLogxK
U2 - 10.1109/TNNLS.2022.3227292
DO - 10.1109/TNNLS.2022.3227292
M3 - 文章
C2 - 37015592
AN - SCOPUS:85146239832
SN - 2162-237X
VL - 35
SP - 8373
EP - 8385
JO - IEEE Transactions on Neural Networks and Learning Systems
JF - IEEE Transactions on Neural Networks and Learning Systems
IS - 6
ER -