控制理论(社会学)                        
                
                                
                        
                            稳健性(进化)                        
                
                                
                        
                            执行机构                        
                
                                
                        
                            降级(电信)                        
                
                                
                        
                            颗粒过滤器                        
                
                                
                        
                            残余物                        
                
                                
                        
                            计算机科学                        
                
                                
                        
                            过程(计算)                        
                
                                
                        
                            控制工程                        
                
                                
                        
                            工程类                        
                
                                
                        
                            卡尔曼滤波器                        
                
                                
                        
                            人工智能                        
                
                                
                        
                            控制(管理)                        
                
                                
                        
                            算法                        
                
                                
                        
                            电信                        
                
                                
                        
                            生物化学                        
                
                                
                        
                            化学                        
                
                                
                        
                            基因                        
                
                                
                        
                            操作系统                        
                
                        
                    
            作者
            
                Xiaosheng Si,Ziqiang Ren,Xiaoxiang Hu,Changhua Hu,Quan Shi            
         
                    
        
    
            
            标识
            
                                    DOI:10.1109/tie.2019.2952828
                                    
                                
                                 
         
        
                
            摘要
            
            This article presents a novel degradation modeling and prognostic method for a class of closed-loop feedback systems with degrading actuators. Toward this end, we first present a degradation modeling framework by integrating the stochastic degradation process model of the actuator and the state transition model of the system. This takes into consideration the mutual effects between the component-level degradation and system-level state. Then, the particle filter algorithm is utilized to jointly estimate the hidden degradation state of the actuator and the system state through indirect observations. Further, a time-varying nonlinear diffusion process equipped with two-stage parameters updating procedure is used to learn the evolving progression of the hidden degradation state. As such, a residual-threshold-based remaining useful life (RUL) prediction method is presented by simulating future system states and degradation trajectories based on the learned degradation process. As the application of the predicted RUL, a fault tolerant control method is presented by adjusting the controller parameter so as to extend the life of the system. Finally, a simulation study is conducted using a closed-loop control system in an inertial platform to verify the proposed method. The results indicate that the proposed method can reduce prognosis error, improve robustness, and extend the lifetime of the system.
         
            
 
                 
                
                    
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