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An assurance interval for non-Archimedean $epsilon$ in imprecise data envelopment analysis(IDEA)

机译:精确数据包络分析(IDEA)中非阿基米德$ epsilon $的保证间隔

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Park (2010) [8] presented a method to obtain the upper bound on efficiency in imprecise data envelopment analysis (IDEA) in which the envelopment model with imprecise data had been used. In this paper, we consider the dual model, the multiplier model, which involves the non-Archimedean element $epsilon$. Then, we define a model to determine the upper bound of $epsilon$. An assurance interval for the non-Archimedean element $epsilon$ is obtained in IDEA which is important when solving the model directly.
机译:Park(2010)[8]提出了一种在不精确数据包络分析(IDEA)中获得效率上限的方法,其中使用了具有不精确数据的包络模型。在本文中,我们考虑对偶模型,即乘数模型,其中涉及非阿希米德元素$ epsilon $。然后,我们定义一个模型来确定$ epsilon $的上限。在IDEA中获得非Archimedean元素$ epsilon $的保证间隔,这在直接求解模型时很重要。

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