1998
DOI: 10.1023/a:1009642405419
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Cited by 649 publications
(90 citation statements)
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“…Tabu-search methods, as developed by Glover and Kochenberger [32] and further improved by Hanafi and Freville [33] in 1998, were able to solve to optimality all the public instances available so far [21]. At the same year, Chu and Beasley [34] proposed the first competitive GA for the MKP and they also made available a well-designed instance set, containing large correlated instances (n ¼ 100; 250; 500 and m ¼ 5; 10; 30). Several of their results for these instances were considerably improved by Vasquez [35,36], through a tabu-search algorithm.…”
Section: The Multidimensional Knapsack Problemmentioning
confidence: 99%
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“…Tabu-search methods, as developed by Glover and Kochenberger [32] and further improved by Hanafi and Freville [33] in 1998, were able to solve to optimality all the public instances available so far [21]. At the same year, Chu and Beasley [34] proposed the first competitive GA for the MKP and they also made available a well-designed instance set, containing large correlated instances (n ¼ 100; 250; 500 and m ¼ 5; 10; 30). Several of their results for these instances were considerably improved by Vasquez [35,36], through a tabu-search algorithm.…”
Section: The Multidimensional Knapsack Problemmentioning
confidence: 99%
“…Indeed, Kan et al [61] showed the connections between solutions produced by a greedy heuristic using dual relevance values and the primal solution of the linear relaxation of the MKP. A similar greedy heuristic was applied by Chu and Beasley [34] (as discussed in Section 2.1.2). Later on, Puchinger et al [22] verified the superiority of e dual …”
Section: Efficiencies and The Core Conceptmentioning
confidence: 99%
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“…[18] formulate WDP as a multi dimensional knapsack problem. This problem has been studied extensively in the domain of operations research [19] including using genetic algorithms [20]. However all of these approaches can not be applied directly to the MWDP as it is formulated as a generalization of the WDP.…”
Section: Related Workmentioning
confidence: 99%
“…In addition and in order to guarantee the satisfaction of the constraints of problem, (mainly the first group of constraints that imposes not exceeding the breaks duration) we used a "repair" procedure, inspired in that of Chu and Beasley [7] for a multiple knapsack problem. This procedure has two phases: in the first one we guarantee that the break time is not exceeded by removing spots, whenever needed, while in the second phase we try to satisfy spot's number of viewers, or improve the solution, by adding spots to the breaks which have some unused time.…”
Section: The Proposed Genetic Algorithmmentioning
confidence: 99%