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Meta-heuristic Algorithms for Nesting Problem of Rectangular Pieces

机译:矩形件嵌套问题的元启发式算法

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摘要

Nesting problems consist of placing multiple items onto larger shapes finding a good arrangement. The goal of the nesting process is to minimize the waste of material. It is common to assume, as in the present work, that the stock sheet has fixed width and infinite height, since in the real world a company may have to cut pieces from a roll of material. The complexity of such problems is often faced with a two-stage approach, so-called “hybrid algorithm”, combining a placement routine and a meta-heuristic algorithm. Starting from a given positioning sequence, the placement routine generates a non-overlapping configuration. The encoded solution is manipulated and modified by the meta-heuristic algorithm to generate a new sequence that brings to a better value of the objective function (in this case the height of the strip). The proposed method consists in placing the rectangles inside a strip and in combining the meta-heuristic algorithms with the No Fit Polygon algorithm. The software has been developed in Python language using proper libraries to solve the meta-heuristic techniques (Inspyred) and the geometric problems (Polygon). The results show the effectiveness of the proposed method; moreover, with regard to problems reported in literature employed as benchmark of the nesting algorithms, the degree of occupation values (Efficiency Ratio, ER) are shown to be higher than 90%.
机译:嵌套问题包括将多个项目放置在较大的形状上以找到良好的排列方式。嵌套过程的目标是最大程度地减少材料浪费。通常,就像在本工作中一样,假设库存表具有固定的宽度和无限的高度,因为在现实世界中,公司可能必须从一卷材料上切下很多块。此类问题的复杂性通常会遇到两阶段方法,即结合了放置例程和元启发式算法的所谓的“混合算法”。从给定的定位顺序开始,放置例程会生成不重叠的配置。通过元启发式算法对编码的解决方案进行操作和修改,以生成新的序列,从而带来更好的目标函数值(在这种情况下为条带的高度)。所提出的方法包括将矩形放置在条带内,以及将元启发式算法与No Fit Polygon算法结合在一起。该软件已使用适当的库以Python语言开发,以解决元启发式技术(Inspyred)和几何问题(Polygon)。结果表明了该方法的有效性。此外,关于在文献中报道的作为嵌套算法基准的问题,占用值(效率比,ER)的程度显示为高于90%。

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    Lo Valvo E.;

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  • 年度 2017
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  • 正文语种 eng
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