Discrimination between accelerated life models via Approximate Bayesian Computation

Author:

Rabhi Mohamed12ORCID,Abdessalem Anis Ben1,Saintis Laurent1,Castanier Bruno1,Sohoin Rodrigue2

Affiliation:

1. Univ Angers, LARIS, SFR MATHSTIC Angers France

2. Liebherr‐Aerospace Toulouse SAS Toulouse France

Abstract

AbstractAccelerated life testing (ALT) is widely used in high‐reliability product estimation to get relevant information about an item's performance and its failure mechanisms. To analyse the observed ALT data, reliability practitioners need to select a suitable accelerated life model based on the nature of the stress and the physics involved. A statistical model consists of (i) a lifetime distribution that represents the scatter in product life and (ii) a relationship between life and stress. In practice, several accelerated life models could be used for the same failure mode and the choice of the best model is far from trivial. For this reason, an efficient selection procedure to discriminate between a set of competing accelerated life models is of great importance for practitioners. In this paper, accelerated life model selection is approached by using the Approximate Bayesian Computation (ABC) method and a likelihood‐based approach for comparison purposes. To demonstrate the efficiency of the ABC method in calibrating and selecting accelerated life model, an extensive Monte Carlo simulation study is carried out using different distances to measure the discrepancy between the empirical and simulated times of failure data. Then, the ABC algorithm is applied to real accelerated fatigue life data in order to select the most likely model among five plausible models. It has been demonstrated that the ABC method outperforms the likelihood‐based approach in terms of reliability predictions mainly at lower percentiles particularly useful in reliability engineering and risk assessment applications. Moreover, it has shown that ABC could mitigate the effects of model misspecification through an appropriate choice of the distance function.

Publisher

Wiley

Subject

Management Science and Operations Research,Safety, Risk, Reliability and Quality

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