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An Effective Structural Iterative Refinement Technique for Solving the Quadratic Assignment Problem

机译:解决二次分配问题的有效结构迭代细化技术

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The quadratic assignment problem deals with the arrangement of facilities in plants for minimizing the communication cost among the facilities. This problem is one of the focal problems both in academia and industry, absorbing the attention of researchers for more than five decades. Having a variety of applications, this problem has still no effective exact solution strategy, as the number of possible? feasible solutions, even for medium-sized problems, is extremely large. This makes effective heuristics as the only viable solution strategy for this problem. In this paper, a technique is presented which aims at achieving local minimization through refining layouts structurally. For this purpose, the technique uses an efficient linear assignment technique, and enhances layouts based on the feedback provided. The results of extensive computational experiments on different benchmark instances indicate that the procedure is both robust and efficient.
机译:二次分配问题涉及工厂中设施的布置,以使设施之间的通信成本最小化。这个问题是学术界和工业界关注的焦点问题之一,在过去的五十多年中吸引了研究人员的注意力。由于应用的种类繁多,这个问题仍然没有有效的精确解决方案,因为可能的数目是多少?即使对于中等规模的问题,可行的解决方案也非常庞大。这使得有效的启发式方法成为解决此问题的唯一可行策略。在本文中,提出了一种旨在通过在结构上优化布局来实现局部最小化的技术。为此,该技术使用了有效的线性分配技术,并根据提供的反馈增强了布局。在不同基准实例上进行的大量计算实验的结果表明,该过程既健壮又高效。

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