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一种基于采样系统性质分析的连续系统传函辨识新方法
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作者 张启人 瞿志华 《自动化学报》 EI CSCD 北大核心 1989年第1期64-67,共4页
本文研究了任一连续系统采样后的性质,提出了一种无需时频转换(FFT运算)而直接求取连续系统传函模型的辨识新方法.它适用于在线或离线递推,计算简便、精确性好,且很容易推广到多输入多输出模型的辨识.
关键词 系统识别 连续系统 算法 传函辨识
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Closed-loop identification of systems using hybrid Box–Jenkins structure and its application to PID tuning 被引量:1
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作者 李全善 李大字 曹柳林 《Chinese Journal of Chemical Engineering》 SCIE EI CAS CSCD 2015年第12期1997-2004,共8页
The paper describes a closed-loop system identification procedure for hybrid continuous-time Box–Jenkins models and demonstrates how it can be used for IMC based PID controller tuning. An instrumental variable algori... The paper describes a closed-loop system identification procedure for hybrid continuous-time Box–Jenkins models and demonstrates how it can be used for IMC based PID controller tuning. An instrumental variable algorithm is used to identify hybrid continuous-time transfer function models of the Box–Jenkins form from discretetime prefiltered data, where the process model is a continuous-time transfer function, while the noise is represented as a discrete-time ARMA process. A novel penalized maximum-likelihood approach is used for estimating the discrete-time ARMA process and a circulatory noise elimination identification method is employed to estimate process model. The input–output data of a process are affected by additive circulatory noise in a closedloop. The noise-free input–output data of the process are obtained using the proposed method by removing these circulatory noise components. The process model can be achieved by using instrumental variable estimation method with prefiltered noise-free input–output data. The performance of the proposed hybrid parameter estimation scheme is evaluated by the Monte Carlo simulation analysis. Simulation results illustrate the efficacy of the proposed procedure. The methodology has been successfully applied in tuning of IMC based flow controller and a practical application demonstrates the applicability of the algorithm. 展开更多
关键词 Hybrid Box–Jenkins models ARMA models Instrumental variable Closed-loop identification PID tuning
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