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A caving degree approach for the single container loading problem

机译:单个集装箱装载问题的探洞度方法

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摘要

Inspired by ail old adage "Gold corner, silver side and strawy void", and improved by a new observation "Maximum value ill diamond cave", it new heuristic approach is proposed for solving the three-dimensional single container loading problem. Differing from several previous approaches, its key issue is to pack the outside item into it corner or even a cave in the container such that the item is as compactly and closely as possible with other packed items. Experiments are on two groups of public and difficult benchmarks. For the 47 without-orientation-constraint instances from the OR-Library, experiments indicate an average packing utilization of 94.9%, which improves current best result reported in the literature by 3.9%. For the 800 strongly heterogeneous instances among 1500 representative benchmarks proposed by Bischoff et A., (100 instances in a set), experiments show an average packing utilization of 87.97%, which improves current best record reported ill the literature by 0.28%, Besides, new best records are achieved on the latter five sets among the eight sets of strongly heterogeneous benchmarks. (C) 2008 Elsevier B.V. All rights reserved.
机译:受到所有古老格言“金角,银边和稻草空隙”的启发,并通过新的观察结果“最大价值的钻石洞”进行了改进,提出了一种新的启发式方法来解决三维单容器装载问题。与先前的几种方法不同,其关键问题是将外部物品包装到其角落或什至是容器的洞穴中,以使该物品与其他包装物品尽可能紧凑和紧密。实验是在两组公开基准和困难基准上进行的。对于来自OR图书馆的47个没有方向约束的实例,实验表明平均包装利用率为94.9%,这使文献中报道的当前最佳结果提高了3.9%。对于Bischoff等人提出的1500个代表性基准中的800个强异构实例(一组中有100个实例),实验显示平均装箱利用率为87.97%,这使现有文献中报告的最佳记录提高了0.28%。在八组高度异类的基准中,后五组获得了新的最佳记录。 (C)2008 Elsevier B.V.保留所有权利。

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