A Bayesian deep learning framework for interval estimation of remaining useful life in complex systems by incorporating general degradation characteristics. (8th December 2020)

• Record Type: Journal Article
• Authors: Kim, Minhee; Liu, Kaibo
• Is Part Of: IISE transactions. Volume 53:Number 3(2021)
• Page Start: 326
• Page End: 340
• Publication Date: 2020-12-08
• Subjects: Bayesian neural network -- prognostics -- multiple sensors -- multiple failure modes -- multiple operational conditions -- variational inference; Industrial engineering -- Periodicals; Systems engineering -- Periodicals; Industrial engineering; Systems engineering; Electronic journals; Periodicals; 670.285
• DOI: 10.1080/24725854.2020.1766729
• Languages: English
• ISSNs: 2472-5854

Abstract

Abstract: Deep learning has emerged as a powerful tool to model complicated relationships between inputs and outputs in various fields including degradation modeling and prognostics. Existing deep learning-based prognostic approaches are often used in a black-box manner and provide only point estimations of remaining useful life. However, accurate interval estimations of the remaining useful life are crucial to understand the stochastic nature of degradation processes and perform reliable risk analysis and maintenance decision making. This study proposes a novel Bayesian deep learning framework that incorporates general characteristics of degradation processes and provides the interval estimations of remaining useful life. The proposed method enjoys several unique advantages: (i) providing a general approach by not assuming any particular type of degradation processes nor the availability of domain-specific prior knowledge such as a failure threshold; (ii) offering the interval estimations of the remaining useful life; (iii) systematically modeling two types of uncertainties embedded in prognostics; and (iv) exhibiting great prognostic performance and wide applicability to complex systems that may involve multiple sensor signals, multiple failure modes, and multiple operational conditions. Numerical studies demonstrate improved prognostic performance and practicality of the proposed method over benchmark approaches. Additional numerical results including the analysis of sensitivity and computational costs are given in the online supplemental materials.