Template Design Using Extremal Optimization with Multiple Search Operators

R. Chiong, T. Weise, B. Lau
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Abstract

The template design problem is a constrained optimization problem originated from the printing industry. It involves printing several variations of a design onto one or more stencil sheets, where the aims are to minimize the number of stencils as well as the overproduction of prints of a particular design. Over the years, exact solution methods have been used to solve the problem. These methods could be useful for small to moderate-sized problem instances. However, when the problem instances are huge, the search space may easily grow too large for the systematic approaches. To date, no meta-heuristic or soft computing techniques have been used for this problem. In this paper, we propose the use of Extremal Optimization (EO) with multiple search operators for solving the template design problem. Different combinations of the search operators are tested via extensive numerical experiments. The results show that EO is indeed a feasible approach for template design optimization. The hybridization of EO with a deterministic local search has proven to be particularly effective.
基于多搜索算子的极值优化模板设计
模板设计问题是一个起源于印刷行业的约束优化问题。它包括在一个或多个模板上打印设计的几个变体,其目的是尽量减少模板的数量以及特定设计的印刷品的过度生产。多年来,精确解法一直被用来解决这个问题。这些方法可能对小型到中等规模的问题实例有用。然而,当问题实例非常大时,搜索空间很容易变得过大,无法使用系统方法。迄今为止,还没有元启发式或软计算技术被用于解决这个问题。在本文中,我们提出了使用多搜索算子的极值优化(EO)来解决模板设计问题。通过大量的数值实验对搜索算子的不同组合进行了测试。结果表明,EO确实是一种可行的模板设计优化方法。EO与确定性局部搜索的结合已被证明是特别有效的。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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