Iteration‐Varying Fault Estimation for Nonlinear Distributed Parameter Systems via Open‐closed‐Loop Iterative Learning.

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Bibliographic Details
Title: Iteration‐Varying Fault Estimation for Nonlinear Distributed Parameter Systems via Open‐closed‐Loop Iterative Learning.
Authors: Du, Kenan1 (AUTHOR), Lu, Haoran2 (AUTHOR), Chai, Yi1 (AUTHOR) chaiyi@cqu.edu.cn, Feng, Li3 (AUTHOR), Xu, Shuiqing4 (AUTHOR)
Source: International Journal of Robust & Nonlinear Control. Aug2026, Vol. 36 Issue 12, p6164-6174. 11p.
Subjects: Distributed parameter systems, Iterative learning control, Observability (Control theory)
Abstract: The issue discussed in this article is iteration‐varying fault estimation for nonlinear distributed parameter systems (DPSs), where faults exhibit iteration‐varying characteristics across iterative processes. Firstly, an iterative learning observer is designed for nonlinear DPSs. Secondly, a fault estimator is proposed under open‐closed‐loop iterative learning framework. The iterative learning mechanism and current feedback are integrated to tackle the challenges posed by iteration‐varying faults. Theoretical analysis using λ$$ \lambda $$‐norm and L2$$ {L}^2 $$ norm techniques prove the ultimate boundedness of fault estimation error. Lastly, the efficacy of proposed method is demonstrated via comprehensive simulations. [ABSTRACT FROM AUTHOR]
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Database: Engineering Source
Description
Abstract:The issue discussed in this article is iteration‐varying fault estimation for nonlinear distributed parameter systems (DPSs), where faults exhibit iteration‐varying characteristics across iterative processes. Firstly, an iterative learning observer is designed for nonlinear DPSs. Secondly, a fault estimator is proposed under open‐closed‐loop iterative learning framework. The iterative learning mechanism and current feedback are integrated to tackle the challenges posed by iteration‐varying faults. Theoretical analysis using λ$$ \lambda $$‐norm and L2$$ {L}^2 $$ norm techniques prove the ultimate boundedness of fault estimation error. Lastly, the efficacy of proposed method is demonstrated via comprehensive simulations. [ABSTRACT FROM AUTHOR]
ISSN:10498923
DOI:10.1002/rnc.70577