2018
DOI: 10.1177/1748006x18783403
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Optimizing maintenance decisions in railway wheelsets: A Markov decision process approach

Abstract: This article models the decision problem of maintaining railway wheelsets as a Markov decision process, with the aim to provide a way to support condition-based maintenance for railway wheelsets. A discussion on the role of the railway wheelsets is provided, as well as some background on the technical standards that guide maintenance decisions. A practical example is explored with the estimation of Markov transition matrices for different condition states that depend on the wheelset diameter, its mileage since… Show more

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Cited by 9 publications
(10 citation statements)
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“…In an SMDP framework, the same bidimensional model considering the wheel diameter and flange thickness is proposed, although it accounts for shock‐based failures in the wheel re‐profiling policy. Braga and Andrade 27 explore the wheel re‐profiling problem through an MDP approach by considering a model that uses the wheel diameter along with a quantitative variable (mileage since last turning) and also incorporates the transition to states with damage. As a result, maintenance guidelines based on mileage since turning are compared across discretized values of wheel diameter.…”
Section: Markov Decision Process (Mdp)mentioning
confidence: 99%
See 4 more Smart Citations
“…In an SMDP framework, the same bidimensional model considering the wheel diameter and flange thickness is proposed, although it accounts for shock‐based failures in the wheel re‐profiling policy. Braga and Andrade 27 explore the wheel re‐profiling problem through an MDP approach by considering a model that uses the wheel diameter along with a quantitative variable (mileage since last turning) and also incorporates the transition to states with damage. As a result, maintenance guidelines based on mileage since turning are compared across discretized values of wheel diameter.…”
Section: Markov Decision Process (Mdp)mentioning
confidence: 99%
“…The parametric approach results in exponential failure times. In the study by Braga and Andrade, 27 the transition probabilities to damaged states are obtained through an empirical logit model. Hence, the first work relies on a parametric approach with resulting exponential failure times, whereas the second one uses an empirical approach that completely relies on the data acquired, which could potentially lead to underestimated probabilities due to disparities found in the ratio of damaged and non‐damaged wheels.…”
Section: Markov Decision Process (Mdp)mentioning
confidence: 99%
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