2011
DOI: 10.1016/j.ejor.2011.06.002
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A two-stage intelligent search algorithm for the two-dimensional strip packing problem

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Cited by 86 publications
(74 citation statements)
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“…When compared directly, BBFM has equal performance SVC(SubKP) (Belov et al, 2008) in 10 instances, outperforms SVC in 5 instances and is outperformed by SVC in 6 instances showing very similar performance. When compared to the second best metaheuristic, BBFM matches the performance of ISA (Leung et al, 2011) in 13 of the 21 instances. The only method which finds more optimal solution in this set of instances is the IDBS approach of Wei et al (2011) which finds optimal results for all 21 instances.…”
Section: Comparison To Previous Metaheuristic Approachesmentioning
confidence: 97%
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“…When compared directly, BBFM has equal performance SVC(SubKP) (Belov et al, 2008) in 10 instances, outperforms SVC in 5 instances and is outperformed by SVC in 6 instances showing very similar performance. When compared to the second best metaheuristic, BBFM matches the performance of ISA (Leung et al, 2011) in 13 of the 21 instances. The only method which finds more optimal solution in this set of instances is the IDBS approach of Wei et al (2011) which finds optimal results for all 21 instances.…”
Section: Comparison To Previous Metaheuristic Approachesmentioning
confidence: 97%
“…Burke et al (2011) used a simple squeaky wheel optimisation methodology (SWP) for the oriented version of the strip packing problem where no rotations are allowed. Leung et al (2011) introduced a two-stage stochastic 'intelligent search algorithm' (ISA) which again relies on a constructive phase and improvement phase based on simulated annealing resulting in some improvement on average over reactive GRASP (Alvarez-Valdes et al, 2009) and SVC(SubKP) (Belov et al, 2008). A simplified parameterless adaptation of this algorithm (SRA) is described by Yang et al (2013).…”
Section: Metaheuristic Methodsmentioning
confidence: 99%
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“…• ZDF (Leung et al 2011). We use only the first 13 instances (ZDF 13 ), the number of input rectangles ranging from 580 to 15 096.…”
Section: Computation Experimentsmentioning
confidence: 99%