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A genetic algorithm for the two-dimensional knapsack problem with rectangular pieces

机译:带有矩形块的二维背包问题的遗传算法

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摘要

Given a set of rectangular pieces and a rectangular container, the two-dimensional knapsack problem(2D-KP) consists of orthogonally packing a subset of the pieces within the container such that the sum ofthe values of the packed pieces is maximized. If the value of a piece is given by its area, the objective is tomaximize the covered area of the container. A genetic algorithm (GA) is proposed addressing the guillotinecase of the 2D-KP as well as the non-guillotine case. Moreover, an orientation constraint may optionally betaken into account and the given piece set may be constrained or unconstrained. The GA is subjected to anextensive test using well-known benchmark instances. Compared with recently published methods, the GAyields competitive results.
机译:给定一组矩形块和一个矩形容器,二维背包问题(2D-KP)包括在容器内正交打包一部分子集,以使打包后的值的总和最大化。如果一块的价值由其面积决定,则目标是使容器的覆盖面积最大化。提出了一种遗传算法(GA),用于解决2D-KP的断头情况以及非断头情况。此外,取向约束可以可选地考虑在内,并且给定的零件组可以是受约束的或不受约束的。 GA使用众所周知的基准实例进行了广泛的测试。与最近发布的方法相比,GA产生了竞争性结果。

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