2011
DOI: 10.1016/j.ress.2011.07.007
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A probabilistic physics-of-failure model for prognostic health management of structures subject to pitting and corrosion-fatigue

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Cited by 69 publications
(34 citation statements)
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“…2,[21][22] Furthermore, pit depth growth can be determined using limited data via extreme value analysis, which depends on the maximum pit depth at an exposure time for extrapolating future pit depth distribution over a long-time exposure. 23 Researchers such as Mohd and Paik 17 investigated the relationship between internal pit depth growth and age of offshore pipelines statistically and showed the correlation between age of pipelines and Weibull scale and shape parameters. Although the work did not show the reliability of these pipelines at various ages, it is a good outlook for the progression of pit depth with time.…”
Section: Introductionmentioning
confidence: 99%
“…2,[21][22] Furthermore, pit depth growth can be determined using limited data via extreme value analysis, which depends on the maximum pit depth at an exposure time for extrapolating future pit depth distribution over a long-time exposure. 23 Researchers such as Mohd and Paik 17 investigated the relationship between internal pit depth growth and age of offshore pipelines statistically and showed the correlation between age of pipelines and Weibull scale and shape parameters. Although the work did not show the reliability of these pipelines at various ages, it is a good outlook for the progression of pit depth with time.…”
Section: Introductionmentioning
confidence: 99%
“…represents crack generation because of pitting corrosion, and the second term shows the corrosion‐enhanced fatigue crack growth. Chookah's model is adopted for its closed agreement with Wei's benchmark model and consistently matches for plausible value to experimental data, indicating a successful proposal . Figure shows a series of curves (crack size a i versus cycles N ) for typical corrosion degradation procedure from pitting corrosion to corrosion fatigue crack growth.…”
Section: The Physical Model For Corrosion Degradationmentioning
confidence: 99%
“…According to Bayes' rule, the posterior distribution is proportional to the product of the prior and likelihood functions. The likelihood equation of the crack size is assumed to follow a lognormal distribution as follows: f()a=LN(),μisi where μ i is the log mean of crack size distribution. By using Eq.…”
Section: Bayesian Inference Using Random Walksmentioning
confidence: 99%
“…Thus the PoF model tend to develope into the Probabilistic Physics of failure(PPoF), which describes the probability function relation between the external environment and the time of failure. [12][13][14] In this paper, 1) the coalescence of two adjucent coplanlar semiellipse cracks is researched via simulation method; 2) probabilistic failure physics(PPoF) models for cracks before and after coalescence are established; 3) life distribution of probability density curves are obtaind by Monte Carlo simulation.…”
Section: Introducitionmentioning
confidence: 99%