4.7 Article

Event-Triggered Nonlinear Iterative Learning Control

期刊

出版社

IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC
DOI: 10.1109/TNNLS.2020.3027000

关键词

Data models; Nonlinear systems; Iterative learning control; Stability analysis; Convergence; MIMO communication; Computational modeling; Data-driven method; event-triggered iterative learning control (ILC); nonlinear nonaffine repetitive systems; virtual linear data model

资金

  1. National Science Foundation of China [61374102, 61873139]
  2. Taishan Scholar Program of Shandong Province of China
  3. Key Research and Development Program of Shandong Province [2018GGX101047]

向作者/读者索取更多资源

The ET-NILC method is introduced for repetitive nonaffine and nonlinear systems with 2-D dynamic behavior along both time and iteration directions. The learning gain function is nonlinear and updated through an iterative learning parameter estimation law for enhanced robustness. The proposed method is a data-driven scheme that utilizes I/O data for design and has been proven effective through simulations.
An event-triggered nonlinear iterative learning control (ET-NILC) method is presented for repetitive nonaffine and nonlinear systems that have 2-D dynamic behavior along both time and iteration directions. Based on the virtual linear data model, the ET-NILC method is proposed by designing an event triggering condition based on the Lyapunov-like stability analysis conducted along the iteration direction. The learning gain function of ET-NILC is nonlinear and updated by designing an iterative learning parameter estimation law to enhance the robustness. From the perspective of the time dynamics, the proposed ET-NILC is a feedforward control and the event-triggering condition can be verified offline using tracking errors, event triggering errors, and the estimated parameters together. Moreover, the proposed ET-NILC is a data-driven scheme since it merely uses I/O data for the design. The results are also extended to repetitive multiple-input-multiple-output (MIMO) nonaffine nonlinear systems using the property of input-to-state stability as the basic mathematical tool. The convergence of the proposed ET-NILC methods is proved. Several simulations illustrate the effectiveness of the proposed methods.

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