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A hybrid genetic algorithm for solving machine layout problem with consideration of industrial constraints

机译:一种解决工业约束的机器布局问题的混合遗传算法

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This paper focuses on loop layout problem in flexible manufacturing systems using one load and unload machine. The objective of this problem is to determine the ordering of machines around a loop, to minimize the total cost of transporting parts within each manufacturing cell. The novelty of this study lies on the reformulation of the problem while taking into account new variables generally neglected by recent researches like proximity constraints and machine dimensions. Hence, we aim to place these machines on a grid that represents the surface of the cell, in order to construct a loop layout while respecting proximity constraints. And as objective, we try to minimize the total cost of transporting parts within each manufacturing cell. This new formulation led us to propose a two-stage approach to solve this problem. The first step consists in positioning the machines on a grid while respecting the proximity constraints and machines dimensions. The second step aims to optimize the path between these machines already positioned in order to minimize number of the loops travelled by parts. In this paper, we are interested in the second step. To solve this problem, we use genetic algorithms. This choice is motivated by the well-known of the efficiency of genetic algorithms to solve quadratic assignment problems. Hence, we proposed three hybrid genetic algorithms. The effectiveness of our approaches is demonstrated through numerical examples.
机译:本文侧重于使用一个负载和卸载机器的柔性制造系统中的循环布局问题。该问题的目的是确定循环周围的机器的排序,以最小化在每个制造单元内运输部件的总成本。这项研究的新颖性在于对问题的重新制定问题,同时考虑到最近的研究,如近期限制和机器尺寸的近期研究忽略了新的变量。因此,我们的目标是将这些机器放置在代表小区表面的网格上,以便在致密地约束的同时构造循环布局。并且,我们尽量减少每种制造单元内运输零件的总成本。这项新的配方导致我们提出了一种解决这个问题的两级方法。第一步包括在俯卧限制和机器尺寸的同时将机器定位在网格上。第二步旨在优化已经定位的这些机器之间的路径,以便最小化由部件行进的环路的数量。在本文中,我们对第二步感兴趣。为了解决这个问题,我们使用遗传算法。这种选择是通过众所周知的遗传算法效率来解决二次分配问题的动机。因此,我们提出了三种混合遗传算法。通过数值例子证明了我们方法的有效性。

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