RUL prediction for multi-component hierarchical systems with external environmental effects and stochastic dependence of multiple indicators
Authors:
- 12 August 2026
- journal article
- Published by IOP Publishing in Measurement Science and Technology
- Vol. 37 (32) , 325104
Abstract
The advances in technology in the manufacturing industry has enabled the construction of intricate systems comprising multiple key components. The degradation of these components can usually be characterized based on multiple indicators. The correlation between multiple indicators of any component and the interdependence between components cannot be ignored. Moreover, time-varying loads and dynamic conditions exert additional random effects on the system degradation process, which affects the remaining useful life (RUL) prediction. Thus, in an attempt to overcome these issues, this study proposes a hierarchical system RUL prediction method under the influence of the external environment that considers two different kinds of the random correlations among multiple indicators of any component and among multiple components. First, multiple indicators representing the degradation of any component are constructed using multiple features. A distributed fusion degradation modeling is performed by considering the stochastic correlation among the indicators of a component. Second, considering the stochastic relevance among multiple components and the influence of measurable and unmeasurable external environments, the degradation model of the multi-component system is constructed. Meanwhile, the parameters in the model are estimated and updated step-by-step. Furthermore, the RUL of a multi-component system with different structural types is predicted. Finally, the effectiveness of the proposed method is verified based on numerical examples and practical cases. Compared with the existing methods, the root mean square error of this method is reduced by 17%, and the SF is increased by 19%. This model can more intuitively reflect the hierarchical random correlation between complex multi-component system degradations.Keywords
Funding Information
- Scientific and Technological Achievements Transformation and Guidance Project of Shanxi Province (202404021301040)
- Scientific and Technological Innovation Programs of Higher Education Institutions in Shanxi (2025L122)
- Key Research and Development Projects in Shanxi Province (202202090301011)
- Taiyuan Institute of Technology Scientific Research Initial Funding (2024KJ040)
- Excellent Doctor Award Fund for Working in Shanxi Province (2025LJ023)
- National Natural Science Foundation of China (61703297)
- Major Science and Technology Project of Shanxi Province (202201090301013)
This publication has 38 references indexed in Scilit:
- Reliability and maintenance modelling under imperfect and diminishing maintenance for systems subject to multiple degradation processesComputers & Industrial Engineering, 2026
- A degradation-related slow feature analysis for equipment health indicator extraction and remaining useful life predictionDigital Chemical Engineering, 2025
- Indirect prediction of remaining useful life for lithium-ionion batteries based on multiple health indicators and multi-scale decompositionEnergy Reports, 2025
- A polynomial speed normalized health indicator for both incipient fault detection and prognosis of variable-speed wind turbine bearingsAdvanced Engineering Informatics, 2025
- Remaining useful life prediction of ultrasonic motor based on nonlinear stochastic degradation processNonlinear Dynamics, 2025
- A hybrid prognosis method based on health indicator and wiener process: The case of multi-sensor monitored aero-engineEngineering Applications of Artificial Intelligence, 2025
- Remaining useful life with self-attention assisted physics-informed neural networkAdvanced Engineering Informatics, 2023
- A wiener-based remaining useful life prediction method with multiple degradation patternsAdvanced Engineering Informatics, 2023
- Degradation modeling and remaining useful life prediction for a multi-component system with stochastic dependenceComputers & Industrial Engineering, 2022
- Inverse Gaussian processes with correlated random effects for multivariate degradation modelingEuropean Journal of Operational Research, 2022