控制理论(社会学)                        
                
                                
                        
                            可逆矩阵                        
                
                                
                        
                            非线性系统                        
                
                                
                        
                            扰动(地质)                        
                
                                
                        
                            终端(电信)                        
                
                                
                        
                            模式(计算机接口)                        
                
                                
                        
                            控制(管理)                        
                
                                
                        
                            订单(交换)                        
                
                                
                        
                            终端滑动模式                        
                
                                
                        
                            滑模控制                        
                
                                
                        
                            计算机科学                        
                
                                
                        
                            一级                        
                
                                
                        
                            数学                        
                
                                
                        
                            物理                        
                
                                
                        
                            应用数学                        
                
                                
                        
                            人工智能                        
                
                                
                        
                            电信                        
                
                                
                        
                            纯数学                        
                
                                
                        
                            经济                        
                
                                
                        
                            古生物学                        
                
                                
                        
                            财务                        
                
                                
                        
                            量子力学                        
                
                                
                        
                            生物                        
                
                                
                        
                            操作系统                        
                
                        
                    
            作者
            
                Mengdan Zhang,Jie Wu,Xisheng Zhan,Lingli Cheng,Bo Wu            
         
                    
        
    
            
            标识
            
                                    DOI:10.1177/01423312251352882
                                    
                                
                                 
         
        
                
            摘要
            
            This paper addresses the consensus problem of second-order nonlinear multi-agent systems (MASs) under directed topologies using nonsingular terminal sliding mode (NTSM) control. The proposed finite-time and fixed-time consensus algorithms guarantee that the MAS attains the NTSM surface in finite/fixed time and stabilizes on it, thereby achieving the corresponding consensus tracking. Theoretical analysis reveals that the convergence time of finite-time consensus depends on the system’s initial states, whereas fixed-time consensus is independent of initial conditions but highly influenced by control parameters. Rigorous proofs are provided using graph theory and Lyapunov stability theory, and numerical simulations validate the theoretical findings.
         
            
 
                 
                
                    
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