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A novel mixed binary linear DEA model for ranking decision-making units with preference information

机译:一种新的混合二进制线性DEA模型,具有偏好信息的排名单位

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摘要

Several mixed binary linear programming models have been proposed in the literature to rank decision-making units (DMUs) in data envelopment analysis (DEA). However, some of these models fail to consider the decision-makers' preferences. We propose a new mixed binary linear DEA model for finding the most efficient DMU by considering the decision-makers' preferences. The model proposed in this study is motivated by the approach introduced by Toloo and Salahi (2018). We extend their model by introducing additional assurance region type I (ARI) weight restrictions (WRs) based on the decision-makers' preferences. We show that direct addition of assurance region type Ⅱ (ARⅡ) and absolute WRs in traditional DEA models leads to infeasibility and free production problems, and we prove ARI eliminates these problems. We also show our epsilon-free model is less complicated and requires less effort to determine the best efficient unit compared with the existing epsilon-based models in the literature. We provide two real-life applications to show the applicability and exhibit the efficacy of our model.
机译:在文献中提出了几种混合二进制线性编程模型,以排列数据包络分析(DEA)中的决策单元(DMU)。但是,其中一些模型未能考虑决策者的偏好。我们提出了一种新的混合二进制线性DEA模型,用于通过考虑决策者的偏好来寻找最高效的DMU。本研究提出的模型是通过Toloo和Salahi(2018)引入的方法的动机。我们通过基于决策者的偏好引入额外的保证区域I(ARI)重量限制(WRS)来扩展其模型。我们表明,传统DEA模型中的保证区和绝对WRS的直接添加了保证区和绝对WR,导致了不可发挥和自由的生产问题,我们证明了ARI消除了这些问题。我们还展示了我们的epsilon的型号较小,并且需要更少的努力来确定最佳的高效单位,与文献中的现有epsilon的模型相比。我们提供了两个现实生活应用程序来展示适用性并展示我们模型的功效。

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