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Increasing the efficiency in integer simulation optimization: Reducing the search space through data envelopment analysis and orthogonal arrays

机译:提高整数仿真优化的效率:通过数据包络分析和正交阵列减少搜索空间

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The development of various heuristics has enabled optimization in simulation environments. Nevertheless, this research area remains underexplored, primarily with respect to the time required for convergence of these heuristics. In this sense, simulation optimization is influenced by the complexity of the simulation model, the number of variables, and by their ranges of variation. Within this context, this paper proposes a method capable of identifying the best ranges for each integer decision variable within the simulation optimization problem, thereby providing a reduction in computational cost without loss of the quality in the response. The proposed method combines experimental design techniques, Discrete Event Simulation, and Data Envelopment Analysis. The experimental designs called orthogonal arrays are used to generate the input scenarios to be simulated, and super-efficiency analysis is applied in a Data Envelopment Analysis model with variable returns to scale to rank the input scenarios. The use of the super-efficiency concept enables to distinguish the most efficient input scenarios, which allows for the ranking of all the orthogonal array scenarios used. The values of the variables of the two input scenarios that present the highest values of super-efficiency are adopted as the new range of the optimization problem. To illustrate this method's use and advantages, it was applied to real cases associated with integer simulation optimization problems. Based on the results, the effectiveness of this approach is verified because it delivered considerable reductions in the search space and in the computational time required to obtain a solution without affecting the quality. (C) 2017 Elsevier B.V. All rights reserved.
机译:各种启发式的发展在仿真环境中启用了优化。尽管如此,该研究领域仍然是望远镜,主要是关于这些启发式的收敛所需的时间。从这个意义上讲,仿真优化受模拟模型的复杂性,变量数以及它们的变异范围的影响。在这种情况下,本文提出了一种能够在模拟优化问题内识别每个整数决策变量的最佳范围的方法,从而在响应中不损失质量的计算成本降低。该方法结合了实验设计技术,离散事件仿真和数据包络分析。称为正交阵列的实验设计用于生成要模拟的输入方案,并且在具有变量返回的数据包络分析模型中应用超级效率分析,以对输入方案进行排序。使用超级效率概念可以区分最有效的输入方案,该方案允许排名使用的所有正交阵列场景。将呈现超级效率最高值的两个输入方案的变量的值作为优化问题的新系列。为了说明这种方法的使用和优点,它应用于与整数仿真优化问题相关的实际情况。基于结果,验证了这种方法的有效性,因为它在搜索空间中提供了相当大的还原,并且在获得解决方案所需的计算时间内而不影响质量。 (c)2017年Elsevier B.V.保留所有权利。

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