2018
DOI: 10.1080/00207543.2017.1421781
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Parallel machine scheduling with tool loading: a constraint programming approach

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Cited by 41 publications
(11 citation statements)
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“…In the literature of tool management and operation scheduling, there are several studies on constraint programming approach for solving problems, such as scheduling of flexible manufacturing systems with machine and tool limitations (Zeballos [24], Zeballos et al [25]), scheduling with machine eligibility constraints (Edis and Ozkarahan [26]), integrated view of scheduling problems in a flexible manufacturing setting (Novas and Henning [27]), and parallel machine scheduling with tool loading (Gökgür et al [28]).…”
Section: Constraint Programming Approachmentioning
confidence: 99%
“…In the literature of tool management and operation scheduling, there are several studies on constraint programming approach for solving problems, such as scheduling of flexible manufacturing systems with machine and tool limitations (Zeballos [24], Zeballos et al [25]), scheduling with machine eligibility constraints (Edis and Ozkarahan [26]), integrated view of scheduling problems in a flexible manufacturing setting (Novas and Henning [27]), and parallel machine scheduling with tool loading (Gökgür et al [28]).…”
Section: Constraint Programming Approachmentioning
confidence: 99%
“…model, heuristic MILP/TS Beezão et al (2017) math. model, heuristic ILP/ALNS Gökgür, Hnich, and Özpeynirci (2018) heuristic constraint programming higher. Beezão et al (2017) present two ILPs for the tool switching problem with parallel machines and specified processing times.…”
Section: Referencesmentioning
confidence: 99%
“…They solve small problems with up to 15 jobs, 10 tools, and 3 machines to optimality. Özpeynirci, Gökgür, and Hnich (2016) and Gökgür, Hnich, and Özpeynirci (2018) investigate the SSP for unrelated parallel machines to minimise the makespan without considering capacity constraints or tool switching time but including a limited amount of tool copies. Özpeynirci, Gökgür, and Hnich (2016) present two MILP models as well as a tabu search heuristic due to the weak performance of the mathematical models for this NP-hard problem.…”
Section: Referencesmentioning
confidence: 99%
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“…This requires a much more flexible algorithm capable of generating all B & B combinations which then need to be checked against the defined project boundaries for their validity. Another highly important difference of the APOLLO project to typical B & B is that it is not a classic n-job scheduling scenario of either the identical parallel (Nessah, Yalaoui, and Chu 2008;Ranjbar, Davari, and Leus 2012;Gökgür, Hnich, and Özpeynirci 2018) or different sequential machines type (Brucker, Jurisch, and Sievers 1994;Mingozzi et al 1998;Brucker, Hilbig, and Hurink 1999;Detienne, Sadykov, and Tanaka 2016).…”
Section: Branch and Bound Concept Of Apollomentioning
confidence: 99%