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On Solving the Oriented Two-Dimensional Bin Packing Problem under Free Guillotine Cutting: Exploiting the Power of Probabilistic Solution Construction

机译:解决自由空间下的定向二维装箱问题   断头台切割:利用概率解决方案的力量   施工

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摘要

Two-dimensional bin packing problems are highly relevant combinatorialoptimization problems. They find a large number of applications, for example,in the context of transportation or warehousing, and for the cutting ofdifferent materials such as glass, wood or metal. In this work we deal with theoriented two-dimensional bin packing problem under free guillotine cutting. Inthis specific problem a set of oriented rectangular items is given which mustbe packed into a minimum number of bins of equal size. The first algorithmproposed in this work is a randomized multi-start version of a constructiveone-pass heuristic from the literature. Additionally we propose the use of thisrandomized one-pass heuristic within an evolutionary algorithm. The results ofthe two proposed algorithms are compared to the best approaches from theliterature. In particular the evolutionary algorithm compares very favorably tocurrent state-of-the-art approaches. The optimal solution for 4 previouslyunsolved instances could be found.
机译:二维装箱问题是高度相关的组合优化问题。他们发现了许多应用,例如在运输或仓储方面,以及在切割不同材料(例如玻璃,木材或金属)方面。在这项工作中,我们处理自由断头台切割下定向的二维箱包装问题。在这个特定的问题中,给出了一组定向的矩形物品,必须将其包装到最小数量的相等大小的箱中。在这项工作中提出的第一个算法是文献中构造型单遍启发式算法的随机多起始版本。另外,我们建议在进化算法中使用这种随机的一遍启发式算法。将这两种算法的结果与文献中的最佳方法进行了比较。特别是,进化算法与当前的最新方法相比非常有利。可以找到4个先前未解决的实例的最佳解决方案。

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