2000
DOI: 10.1016/s0377-2217(99)00009-0
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A discrete semi-Markov decision model to determine the optimal repair/replacement policy under general repairs

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Cited by 66 publications
(37 citation statements)
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“…At first glance, it appears that productive systems are subject to deterioration because of several factors, including usage, wear, aging, and so forth. Some authors have dealt with this matter, for example, Love et al (2000) proposed that the failure rate depends on the age of the machine, and so they used that age to determine repair activities that reset the failure rate of the system. In the same direction, Dehayem et al (2011) suggested that the deterioration of the machine is denoted by its age and number of failures, and the effect of deterioration is reflected at increasing several transitions rates.…”
Section: Deterioration Modelingmentioning
confidence: 99%
“…At first glance, it appears that productive systems are subject to deterioration because of several factors, including usage, wear, aging, and so forth. Some authors have dealt with this matter, for example, Love et al (2000) proposed that the failure rate depends on the age of the machine, and so they used that age to determine repair activities that reset the failure rate of the system. In the same direction, Dehayem et al (2011) suggested that the deterioration of the machine is denoted by its age and number of failures, and the effect of deterioration is reflected at increasing several transitions rates.…”
Section: Deterioration Modelingmentioning
confidence: 99%
“…With the aim to determine the optimal joint control policy, i.e., the optimal value of the production rate, and the optimal repair/major maintenance scheduling, we use a numerical technique called Kushner´s approach to solve the HJB Equation (16). Such technique was proposed by Kushner and Dupuis [19] and Gharbi et al [20], and the idea behind this procedure is to approximate the value function v(α, x, a) by a discrete function v h (α, x, a), and the first-order partial derivatives of the value function ∂v(·)/∂x and ∂v(·)/∂a are approximated by:…”
Section: Optimization Methods Descriptionmentioning
confidence: 99%
“…Furthermore, bearing in mind that the deterioration process also has an effect on the reliability of the machine, in particular in its failure rate λ 12 (·). Then the lifetime distribution of a new machine follows an increasing function, as in Love et al [16]:…”
Section: Problem Formulationmentioning
confidence: 99%
“…For example, in the series of works presented by Love et al (1998Love et al ( , 2000, it is considered that at failure, the machine may undergo a repair that partially resets its failure intensity, or be put through a second option, which is to conduct a major repair that restores the machine to an as-good-as-new condition. This model was extended by Dehayem et al (2011a), who included production planning in the repair/replacement problem.…”
Section: Introductionmentioning
confidence: 99%