2017
DOI: 10.1016/j.simpat.2017.09.001
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A biased-randomized simheuristic for the distributed assembly permutation flowshop problem with stochastic processing times

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Cited by 99 publications
(42 citation statements)
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References 81 publications
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“…() discuss the permutation flow‐shop scheduling problem when processing times are stochastic, and propose a simheuristic algorithm and the use of survival analysis concepts to deal with it; Gonzalez‐Neira et al. () introduce a simheuristic for the distributed assembly permutation flow‐shop problem with stochastic processing times; likewise, Hatami et al. () make use of a similar approach to set up starting times in a stochastic version of the parallel flow‐shop problem. Logistics : Juan et al.…”
Section: Literature Reviewmentioning
confidence: 99%
“…() discuss the permutation flow‐shop scheduling problem when processing times are stochastic, and propose a simheuristic algorithm and the use of survival analysis concepts to deal with it; Gonzalez‐Neira et al. () introduce a simheuristic for the distributed assembly permutation flow‐shop problem with stochastic processing times; likewise, Hatami et al. () make use of a similar approach to set up starting times in a stochastic version of the parallel flow‐shop problem. Logistics : Juan et al.…”
Section: Literature Reviewmentioning
confidence: 99%
“…In the optimization module, we use a multi-start framework to implement biased-randomization techniques within the constructive phase. The efficiency of these techniques combined with classical heuristics has been proved in some studies such as scheduling applications (Gonzalez-Neira et al 2017) as well as vehicle routing problems (Dominguez et al 2016;Martin et al 2016). Figure 2 provides a flowchart overview of our simheuristic algorithm, which encompasses three stages: • In the first step, an initial 'dummy' solution is constructed by generating one round-trip route from the depot to each target zone.…”
Section: Overview Of Our Simheuristic Approachmentioning
confidence: 99%
“…In summary, as pointed out by [33], the cardinality and quantity constraints make large-size instances of the problem to be computationally intractable using traditional optimization approaches. Because our research involves the CEF, we devise a matheuristic algorithm for rich portfolio optimization (ARPO) that is based on the combination of an iterated local search (ILS) metaheuristic [34,35], quadratic programming, and biased randomization strategies [36][37][38]. The contribution of this study is fourfold.…”
Section: Introductionmentioning
confidence: 99%