Literature DB >> 11190605

Bayesian methods for a growth-curve degradation model with repeated measures.

M E Robinson1, M J Crowder.   

Abstract

The increasing reliability of some manufactured products has led to fewer observed failures in reliability testing. Thus, useful inference on the distribution of failure times is often not possible using traditional survival analysis methods. Partly as a result of this difficulty, there has been increasing interest in inference from degradation measurements made on products prior to failure. In the degradation literature inference is commonly based on large-sample theory and, if the degradation path model is nonlinear, their implementation can be complicated by the need for approximations. In this paper we review existing methods and then describe a fully Bayesian approach which allows approximation-free inference. We focus on predicting the failure time distribution of both future units and those that are currently under test. The methods are illustrated using fatigue crack growth data.

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Year:  2000        PMID: 11190605     DOI: 10.1023/a:1026509432144

Source DB:  PubMed          Journal:  Lifetime Data Anal        ISSN: 1380-7870            Impact factor:   1.588


  2 in total

1.  Failure inference from a marker process based on a bivariate Wiener model.

Authors:  G A Whitmore; M J Crowder; J F Lawless
Journal:  Lifetime Data Anal       Date:  1998       Impact factor: 1.588

2.  Random-effects models for longitudinal data.

Authors:  N M Laird; J H Ware
Journal:  Biometrics       Date:  1982-12       Impact factor: 2.571

  2 in total
  2 in total

1.  Covariates and random effects in a gamma process model with application to degradation and failure.

Authors:  Jerry Lawless; Martin Crowder
Journal:  Lifetime Data Anal       Date:  2004-09       Impact factor: 1.588

2.  Characterization of Initial Parameter Information for Lifetime Prediction of Electronic Devices.

Authors:  Zhigang Li; Boying Liu; Mengxiong Yuan; Feifei Zhang; Jiaqiang Guo
Journal:  PLoS One       Date:  2016-12-01       Impact factor: 3.240

  2 in total

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