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CELL FORMATION USING SEQUENCE INFORMATION AND NEURAL NETWORKS

机译:使用序列信息和神经网络的细胞形成

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Most neural network approaches to the cell formation problem have been based on Competitive Learning-based algorithms such as ART (Adaptive Resonance Theory), Fuzzy Min-Max or Self-Organizing Feature Maps. These approaches do not use information on the sequence of operations on part types. They only use as input the binary part-machine incidence matrix. There are other neural network approaches such as the Hopfield model and Harmony Theory that have also been used to form manufacturing cells but again without considering the sequence of operations. In this paper we propose a sequence-based neural network approach for cell formation. The objective function considered is the minimization of transportation costs (including both intracellular and intercellular movements). Soft constraints on the minimum and maximum on the number of machines per cell can be imposed. The problem is formulated mathematically and shown to be equivalent to a quadratic programming integer program that uses symmetric, sequence-based similarity coefficients between each pair of machines. To solve such a problem two energy-based neural network approaches (Hopfield model and Potts Mean Field Annealing) are proposed.
机译:解决细胞形成问题的大多数神经网络方法都基于基于竞争学习的算法,例如ART(自适应共振理论),Fuzzy Min-Max或Self-Organizing特征图。这些方法不使用有关零件类型的操作顺序的信息。它们仅使用二进制零件机关联矩阵作为输入。还有其他神经网络方法,例如Hopfield模型和Harmony理论,也已用于形成制造单元,但又没有考虑操作顺序。在本文中,我们提出了一种基于序列的神经网络方法来形成细胞。所考虑的目标功能是使运输成本(包括细胞内和细胞间移动)最小化。可以对每个单元的最小和最大数量施加软约束。该问题是用数学公式表示的,并且等效于二次编程整数程序,该程序在每对机器之间使用对称的,基于序列的相似系数。为了解决这个问题,提出了两种基于能量的神经网络方法(Hopfield模型和Potts平均场退火)。

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