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A Crow Search-Based Genetic Algorithm for Solving Two-Dimensional Bin Packing Problem

机译:一种基于乌鸦搜索的遗传算法,用于解决二维箱包装问题的遗传算法

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The two-dimensional bin packing problem (2D-BPP) consists of packing, without overlapping, a set of rectangular items with different sizes into smallest number of rectangular containers, called "bins", having identical dimensions. According to the real-word requirements, the items may either have a fixed orientation or they can be rotated by 90°. In addition, it may or not be subjugate to the guillotine cutting. In this article, we consider the two-dimensional bin packing problem with fixed orientation and free cutting. In fact, we propose a hybrid approach by combining two bio-inspired algorithms that are the crow search algorithm (CSA) and the genetic algorithm (GA) to solve the considered problem. So, the main idea behind this hybridization is to expect reaching a sort of cooperative synergy between the operators of the two combined algorithms. That is, the CSA is discretized and adapted to the 2D-BPP context, while using genetic operators to improve individuals (i.e. crows) adaptation. The average performance of the proposed hybrid approach is evaluated on the standard benchmark instances of the considered problem and compared with two other bio-inspired algorithms having closely similar nature; namely standard genetic algorithm and binary particle swarm optimization algorithm. The obtained results are very promising.
机译:二维箱包装问题(2D-BPP)包括包装,而无需重叠,一组具有不同尺寸的一组矩形物品,进入最小数量的矩形容器,称为“垃圾箱”,具有相同的尺寸。根据实际话语要求,物品可以具有固定方向,或者它们可以旋转90°。此外,它可能是或不屈服于断头台切割。在本文中,我们考虑了固定方向和自由切割的二维垃圾箱问题。事实上,我们通过组合两个生物启发算法(CSA)和遗传算法(GA)来提出一种混合方法来解决所考虑的问题。因此,这种杂交背后的主要思想是期望在两个组合算法的运营商之间达到一种合作协同作用。也就是说,CSA被离散化并适应2D-BPP上下文,同时使用遗传运营商改善个人(即乌鸦)适应。拟议的混合方法的平均性能在考虑问题的标准基准实例上进行了评估,并与具有密切相似性质的其他生物启发算法进行比较;即标准遗传算法和二进制粒子群优化算法。获得的结果非常有前途。

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