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A note on 'Some new ranking criteria in data envelopment analysis under uncertain environment'

机译:关于“不确定环境下数据包络分析中的一些新排名标准”​​的说明

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In a recent paper, Wen et al. (2017) developed three Data Envelopment Analysis ranking models (formulations) proposing new ranking criteria in a framework of uncertainty theory. The three are the expected, the maximal chance and the optimistic ranking model. The purpose of this note is threefold with focus of the latter two models. First, since the original formulation of the maximal chance ranking model includes uncertain variables in the objective function and hence is a non-deterministic non-linear programming (NLP) problem, we convert it into a deterministic NLP problem that alleviates the computational burden substantially. Secondly, we show that the transformed NLP problem can further be written as a deterministic linear programming (LP) problem for the special cases of linear and zigzag uncertain distributions. Lastly, we convert the original formulation of the optimistic ranking model, which is expressed as a fractional programming problem, into a deterministic LP problem as well, under the assumption of the linear or the zigzag uncertain distribution.
机译:在最近的一篇论文中,Wen等人。 (2017)开发了三个数据包络分析排名模型(配方)在不确定理论框架中提出新的排名标准。这三个是预期的最大机会和乐观排名模型。本说明的目的是具有后两种型号的重点的三倍。首先,由于最大机会排名模型的原始制定包括目标函数中不确定的变量,因此是非确定性的非线性编程(NLP)问题,我们将其转换为一个确定性的NLP问题,该问题大大减轻了计算负担。其次,我们表明转换后的NLP问题可以进一步被写入线性和Z字形不确定分布的特殊情况的确定性线性编程(LP)问题。最后,我们转换了乐观排名模型的原始制定,该模型表示为分数编程问题,进入确定性的LP问题,在线性或曲折不确定分布的假设下。

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