4.7 Article

Recursive zonotopic set-membership approach for system-level prognostics with application to linear parameter-varying systems

期刊

ISA TRANSACTIONS
卷 135, 期 -, 页码 244-260

出版社

ELSEVIER SCIENCE INC
DOI: 10.1016/j.isatra.2022.09.031

关键词

Prognostics; Zonotopes; Set-membership; Linear parameter-varying; Linear matrix inequality; Joint state-parameter estimation; Degraded systems

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This paper proposes a robust recursive zonotopic set-membership approach for remaining useful life forecasting of linear parameter-varying systems with degraded components. The approach formulates the degraded components as a system-level prognostics problem and reformulates it as a linear parameter-varying model. It adopts joint estimation of states and parameters in a zonotopic set-membership scheme with optimal tuning based on linear matrix inequality. The approach is applied to predict the failure precursors of degraded systems and tested on a DC-DC converter case study with unknown degradation behaviors, demonstrating its estimation and forecasting accuracy.
A robust recursive zonotopic set-membership approach for remaining useful life forecasting with application to linear parameter-varying systems is proposed in this paper. The proposed approach addresses systems with degraded components formulated as a system-level prognostics problem. Thus, the critical degraded components of the system are augmented to the states resulting a nonlinear system that is reformulated as a linear parameter-varying model. Hence, joint estimation of states and parameters is adopted in a zonotopic set-membership scheme with an optimal linear matrix inequality-based tuning and assuming unknown-but-bounded noises and uncertainties. As a result, a recursive zonotopic set-membership approach is proposed for remaining useful life forecasting based on the prediction of the failure precursors of degraded systems. Finally, this approach is tested on a DC-DC converter case study with unknown degradation behaviors, and the obtained results show the estimation and the forecasting accuracy of this methodology.(c) 2022 ISA. Published by Elsevier Ltd. All rights reserved.

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