引用本文:袁艺云, 王慧, 曹瑞, 王霞, 韩琦.饱和约束中立稳定多智能体系统有限时间广义一致性研究(J/M/D/N,J:杂志,M:书,D:论文,N:报纸).期刊名称,2021,38(4):56-62
CHEN X. Adap tive slidingmode contr ol for discrete2ti me multi2inputmulti2 out put systems[ J ]. Aut omatica, 2006, 42(6): 4272-435
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饱和约束中立稳定多智能体系统有限时间广义一致性研究
袁艺云, 王慧, 曹瑞, 王霞, 韩琦1,2,3
1.重庆师范大学 数学科学学院,重庆 401331;2.重庆科技学院 电气工程学院,重庆 401331;3.重庆科技学院 智能技术与工程学院,重庆 401331
摘要:
考虑系统有限时间稳定与执行器饱和的问题,针对具有输入饱和的中立稳定多智能体系统的有限时间广义一致问题,〖JP〗设计了二种分别适用于无领导者和领导-跟随情况下的分布式非光滑控制算法;该算法利用智能体间的局部通信,驱使智能体间达成有限时间广义一致;通过Lyapunov有限时间稳定理论、LaSalle不变集原理、不等式放缩及矩阵知识得出了系统实现全局有限时间广义一致的充分条件和系统收敛时间的范围;通过研究发现:具有输入饱和的中立稳定多智能体系统的收敛时间与控制参数、智能体间的通信关系、广义映射函数及饱和上界有关;最后,通过数值仿真进一步验证了理论结果的正确性及有效性。
关键词:  多智能体系统  中立稳定  饱和约束  有限时间广义一致
DOI:
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基金项目:
Finite-time Generalized Consensus of Neutrally Stable Multi-agent Systems with Input Saturation Constraints
YUAN Yi-yun, WANG Hui, CAO Rui, WANG Xia, HAN Q1,2,3
1. School of Mathematical Science, Chongqing Normal University, Chongqing 401331,China;2. School of Electrical Engineering, Chongqing University of Science and Technology, Chongqing 401331,China;3. School of Intelligent Technology and Engineering, Chongqing University of Science and Technology, Chongqing 401331,China
Abstract:
Considering the finite-time stability and actuator saturation of the system, two distributed non-smooth control algorithms are designed for the finite-time generalized consensus problem of neutral stable multi-agent system with input saturation under the situation of leaderless and leader following respectively. The algorithm uses local communication between agents to drive agents to reach finite-time generalized consensus. Based on Lyapunov finite-time stability theory, LaSalle invariant set principle, inequality expansion and reduction and matrix knowledge, the sufficient conditions for the multi-agent system to achieve global finite-time generalized consensus and the range of system convergence time are obtained. It is found that the convergence time of the neutral stable multi-agent system with input saturation is related to the control parameters, the communication relationship between agents, the generalized mapping function and the upper bound of saturation function. Finally, numerical simulations verify the correctness and validity of the theoretical results.
Key words:  multi-agent system  neutrally stable  saturation constraint  finite-time generalized consensus
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