4.7 Article

Reliability analysis for a system experiencing dependent degradation processes and random shocks based on a nonlinear Wiener process model

Journal

RELIABILITY ENGINEERING & SYSTEM SAFETY
Volume 215, Issue -, Pages -

Publisher

ELSEVIER SCI LTD
DOI: 10.1016/j.ress.2021.107906

Keywords

Multiple degradation processes; Random shocks; Competing failure; S-dependent; Nonlinear Wiener process; Time-varying copula

Funding

  1. National Natural Science Foundation of China [61603018]

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This paper presents a more general reliability model that considers competing failure modes in complex systems caused by degradation processes and random shocks. A nonlinear Wiener process model is used to characterize degradation behavior, and the impact of random shocks on degradation processes, as well as the impact of degradation processes on random shocks, is investigated. The time-varying copula method is utilized to characterize dependence among multiple failure processes.
Complex systems usually fail due to competing failure modes caused by multiple degradation processes (i.e., soft failures) and random shocks (i.e., hard failures). The dependence of these competing failure modes, including the one among the degradation processes and the one between degradation and random shocks, must be considered in reliability analysis. In this paper, a more general reliability model that takes into account such complex dependence is developed based on a nonlinear Wiener process model and time-varying copula method. First, the nonlinear Wiener process model is used to characterize the degradation behavior of the system. Then, the impact of random shocks on the increments and rate of a degradation process along with the impact of the degradation process on random shocks are investigated. The role of the time-varying copula method is to characterize the dependence among multiple failure processes. A numerical example and a real application on a type of MEMS oscillator are provided to illustrate the use of the proposed mathematical model in practice, and a sensitivity analysis is conducted to gain insights into the impact of key parameters of random shocks on system reliability.

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