Heuristics for the variable sized bin-packing problem

Title Heuristics for the variable sized bin-packing problem
Author Haouari, Mohamed, Serairi, M.
Publication Date: 2009-10
Publication Place - Elsevier
Subject Bin-packing problem, Heuristics, Genetic algorithm
Type Periodical
Language English
Digital Yes
Manuscript No
Library: Özyeğin University
Library Asset ID 0305-0548
Record ID e0123aec-57c6-4be3-9cc7-1dd5490f3db6
Library Location Industrial Engineering
Date 2009-10
Notes Due to copyright restrictions, the access to the full text of this article is only available via subscription.
Sample Text We investigate the one-dimensional variable-sized bin-packing problem. This problem requires packing a set of items into a minimum-cost set of bins of unequal sizes and costs. Six optimization-based heuristics for this problem are presented and compared. We analyze their empirical performance on a large set of randomly generated test instances with up to 2000 items and seven bin types. The first contribution of this paper is to provide evidence that a set covering heuristic proves to be highly effective and capable of delivering very-high quality solutions within short CPU times. In addition, we found that a simple subset-sum problem-based heuristic consistently outperforms heuristics from the literature while requir- ing extremely short CPU times.
DOI 10.1016/j.cor.2008.12.016
Cilt 36
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Heuristics for the variable sized bin-packing problem

Author Haouari, Mohamed, Serairi, M.
Publication Date 2009-10
Publication Place - Elsevier
Subject Bin-packing problem, Heuristics, Genetic algorithm
Type Periodical
Language English
Digital Yes
Manuscript No
Library Özyeğin University
Library Asset ID 0305-0548
Record ID e0123aec-57c6-4be3-9cc7-1dd5490f3db6
Library Location Industrial Engineering
Date 2009-10
Notes Due to copyright restrictions, the access to the full text of this article is only available via subscription.
Sample Text We investigate the one-dimensional variable-sized bin-packing problem. This problem requires packing a set of items into a minimum-cost set of bins of unequal sizes and costs. Six optimization-based heuristics for this problem are presented and compared. We analyze their empirical performance on a large set of randomly generated test instances with up to 2000 items and seven bin types. The first contribution of this paper is to provide evidence that a set covering heuristic proves to be highly effective and capable of delivering very-high quality solutions within short CPU times. In addition, we found that a simple subset-sum problem-based heuristic consistently outperforms heuristics from the literature while requir- ing extremely short CPU times.
DOI 10.1016/j.cor.2008.12.016
Cilt 36
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