2007
DOI: 10.1016/j.amc.2006.06.121
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Two hybrid meta-heuristics for the finite horizon ELSP in flexible flow lines with unrelated parallel machines

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Cited by 33 publications
(15 citation statements)
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“…Another real world application is given in [87], where a real printed circuit board manufacturing system modeled as a 3-stage HFS is approached with GA. The HFS with multiprocessor tasks is studied for the makespan criterion by [175] and by [139] and approached with GA. A GA and a SA were proposed for a fairly complex cyclic scheduling flexible flow line with lot sizing in [85]. Another complex problem with production time windows in flexible flow lines is exposed in [151].…”
Section: Metaheuristicsmentioning
confidence: 99%
See 1 more Smart Citation
“…Another real world application is given in [87], where a real printed circuit board manufacturing system modeled as a 3-stage HFS is approached with GA. The HFS with multiprocessor tasks is studied for the makespan criterion by [175] and by [139] and approached with GA. A GA and a SA were proposed for a fairly complex cyclic scheduling flexible flow line with lot sizing in [85]. Another complex problem with production time windows in flexible flow lines is exposed in [151].…”
Section: Metaheuristicsmentioning
confidence: 99%
“…F Hm, ((P M (k) ) m k=1 ))|avail|several simulation, heuristics, SA [16] F H3, ((P M (k) ) 3 k=1 ))||Cmax agent-based approach [20] F Hm, ((P M (k) ) m k=1 ))|recrc|Ū w MPF, GA, lower bounds,checks processing [47] F Hm, ((P M (k) ) m k=1 ))||Cmax Artificial Immune Systems [91] F Hm, ((P M (k) ) m k=1 ))|blocking, skip|Cmax flow lines, MPF, TS, huristics F H2, ((1 (1) , P 2 (2) ))||Cmax B&B, GA, heuristics [41] F Hm, ((P M (k) ) m k=1 ))|recrc|T w dispatching rules, heuristics [61] F H2, ((1 (1) , P 2 (2) ))|no − wait, (p j = 1) 1 |Cmax exact method [96] F Hm, ((P M (k) ) m k=1 ))||{Cmax,C} review on exact solution methods [121] F H2, ((1 (1) , P M (2) ))|avail|Cmax B&B, heuristics, complexity [38] F H3, ((RM (k) ) 3 k=1 ))|prec, block, S nsd |Cmax MPR-TS [70] F H2, ((P M (k) ) 2 k=1 )||Cmax B&B [88] F Hm, ((P M (k) ) m k=1 ))||Cmax MPR-SA, lower bounds [107] F H2, ((P 2 (1) , 1 (2) ))|batch|Cmax TSP-based heuristics [37] F H3, ((RM (k) ) 3 k=1 ))|S sd , block, prec|Cmax MPF, lower bounds, TS [50] F Hm, ((P M (k) ) m k=1 ))|assign|ĒT TS, special problem [83] F Hm, ((P M (k) ) m k=1 ))|r j |Cost TS, SA, heuristics [85] F Hm, ((RM (k) ) m k=1 ))|lot, skip|Cost GA, SA, flow lines [100] F H3, ((P M (k) ) 3 k=1 ))||Cmax heuristics [151] (1) , P 2 (2) ))|assembly (2) |F heuristics [195] F Hm, ((P M (k) ) m k=1 ))|size jk |Cmax Particle Swarm Optimization [196] F H2, ((1 (1) , P 2 (2) ))|skip (1) |Cmax heuristics 2009 [90] F Hm, ((RM (k) ) m k=1 ))|S sd , r j |αCmax + (1 − α)Ū MPF, heuristics, dispatching rules, GA [95] F H2, ((P M (1) , 1 (2) ))||Cmax heuristics, product-mix [191] F Hm, ((P M (k) ) m k=1 ))|skip, block, reentry|Cmax GA mixed with LS [229] F Hm, ((P M (k) ) m k=1 ))|size jk |Cmax Iterated Greedy (IG) [19] F H2, ((P M (1) , P M (2) ))|batch (2) |Cmax heuris...…”
Section: Research Opportunities and Conclusionmentioning
confidence: 99%
“…However, some products may skip some stages. Jenabi et al (2007) studied the ELDSP in the flexible flow shop with unrelated parallel machines based on common cycle approach and they presented a mixed-integer nonlinear programming (MINLP) model for this problem.…”
Section: Introductionmentioning
confidence: 99%
“…In recent years, researchers have had a great attention to the multi-stage production systems, such as flow shop and job shop Ziaeifar et al, 2011) and many researchers considered the ELSP and ELDSP in these production systems (El-Najdawi, 1993;Ouenniche & Boctor, 1998;Ouenniche et al, 1999;Ouenniche & Bertrand, 2001;Ouenniche & Boctor, 2001a;Ouenniche & Boctor, 2001b;Ouenniche & Boctor, 2001c;Fatemi Ghomi & Torabi, 2002;Torabi et al, 2005;Torabi et al, 2006;Jenabi et al, 2007;Torabi & Jenabi, 2009a;Torabi & Jenabi, 2009b).…”
Section: Introductionmentioning
confidence: 99%
“…They develop a mixed integer nonlinear program, an optimal enumeration method to solve the problem, and a hybrid genetic algorithm which incorporates a neighbourhood search into a basic genetic algorithm that enables the algorithm to perform genetic search over the subspace of local optima. More recently, Jenabi et al (2007) apply a genetic algorithm with a local improvement procedure to the economic lot sizing and scheduling problem in hybrid flowshops. The results are compared to those of a simulated annealing approach.…”
Section: Genetic Algorithms For Hybrid Flowshop Problemsmentioning
confidence: 99%