2015
DOI: 10.2749/222137815818358204
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Application of Semi-Markov Decision Process in Bridge Management

Abstract: <p>The state-of-the-art Bridge Management Systems (BMSs) feature tightly coupled deterioration and preservation optimization model that enable determining the most cost-effective maintenance strategies at both the project and network levels. In other to improve deterioration model, many authors suggest the application of Weibull distribution for the sojourn time in condition states. Consequently, one has to solve semi-Markov decision process to determine the optimum preservation policy. It can be shown t… Show more

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Cited by 11 publications
(4 citation statements)
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“…In cases where condition prediction is purely based on condition ratings, the knowledge of how materials and elements are affected of large infrastructure assets, such as water transmission pipes and trunk sewers. Mašović et al [36] implemented the semi-Markov process with the Weibull distribution of sojourn times on the Serbian bridge database. Wu et al [37] presented the life-cycle optimization model using the semi-Markov process also based on the Weibull distribution.…”
Section: Introductionmentioning
confidence: 99%
“…In cases where condition prediction is purely based on condition ratings, the knowledge of how materials and elements are affected of large infrastructure assets, such as water transmission pipes and trunk sewers. Mašović et al [36] implemented the semi-Markov process with the Weibull distribution of sojourn times on the Serbian bridge database. Wu et al [37] presented the life-cycle optimization model using the semi-Markov process also based on the Weibull distribution.…”
Section: Introductionmentioning
confidence: 99%
“…24,25 One can cite in particular the semi-Markov (assuming a Weibull distribution for the sojourn time) and hidden Markov models together with Artificial Neural Networks (ANNs), which have been reported in the literature as reliable deterioration prediction models. [26][27][28] Gamma process representations also offer an alternative to discrete Markov models for the description of degradation processes. Gamma processes are continuous-time stochastic processes with independent, non-negative increments that follow gamma distributions with typically identical scale parameters and a time dependent shape parameter.…”
Section: Modelling Of Deterioration and Effects Of Interventionsmentioning
confidence: 99%
“…Fang et al [22] proposed a semi-Markov process model based on Weibull distribution for the prediction of urban bridge deterioration by considering the time-dependent reliability in the bridge deterioration process, and showed that the prediction accuracy of the semi-Markov model at the network level was better than that of the regression analysis method. Masovic et al [23] introduced the semi-Markov decision process and found that determining the optimal strategy in a finite time range has high mathematical complexity. Zambon et al [24] proposed a state rating model based on a semi-Markov process, which can overcome the shortcomings of the original model that did not take into account the properties of actual physical phenomena leading to deterioration.…”
Section: Introductionmentioning
confidence: 99%