A Robust Adaptive Control Approach to Leader-Following Consensus of Multiple Uncertain Euler-Lagrange Systems Over Switching Networks
成果类型:
Article
署名作者:
Lin, Haoyan; Huang, Jie
署名单位:
Chinese University of Hong Kong
刊物名称:
IEEE TRANSACTIONS ON AUTOMATIC CONTROL
ISSN/ISSBN:
0018-9286
DOI:
10.1109/TAC.2025.3541758
发表日期:
2025
页码:
4841-4848
关键词:
Switches
Adaptive control
Robust control
observers
Adaptive systems
vectors
trajectory
Hands
decentralized control
communication networks
Adaptive distributed observer
adaptive robust control
consensus
Euler-Lagrange (EL) systems
摘要:
The leader-following consensus problem for multiple uncertain Euler-Lagrange (EL) systems has been extensively studied by two approaches: robust control approach and adaptive control approach. The adaptive control approach has the advantage that it does not require the bounds of unknown parameters be known but has the shortcoming that the control law is of high dimension as every unknown parameter has to be estimated by the local control law of every follower. On the other hand, the robust control has the advantage that every local control law is static but it needs to assume that the bounds of the uncertain parameters and the disturbances are known. Moreover, the validity of the existing robust control approaches relies on some restrictive assumptions on the communication networks and the dynamics of the EL systems. In this article, we consider the leader-following consensus problem for multiple uncertain EL systems where both the bounds of the uncertain parameters and the disturbances are unknown. We solve this problem by augmenting the robust control law with an adaptive control mechanism for estimating the unknown bound of all uncertain parameters and the unknown bound of all disturbances of each follower. As a result, regardless of the dimension of the uncertain parameters and the dimension of the disturbances of each follower, the dimension of each local control law of each follower in this article is only two, which is in contrast with the dimension of the adaptive control approach in the literature. Moreover, we consider jointly connected switching networks which can be disconnected at any time instant.