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Modifying the convexity condition in Data Envelopment Analysis (DEA)

机译:修改数据包络分析中的凸起条件(DEA)

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Conventional Data Envelopment Analysis (DEA) models are based on a production possibility set (PPS) that satisfies various postulates. Extension or modification of these axioms leads to different DEA models. In this paper, our focus concentrates on the convexity axiom, leaving the other axioms unmodified. Modifying or extending the convexity condition can lead to a different PPS. This adaptation is followed by a two-step procedure to evaluate the efficiency of a unit based on the resulting PPS. The proposed frontier is located between two standard, well-known DEA frontiers. The model presented can differentiate between units more finely than the standard variable return to scale (VRS) model. In order to illustrate the strengths of the proposed model, a real data set describing Iranian banks was employed. The results show that this alternative model outperforms the standard VRS model and increases the discrimination power of (VRS) models.
机译:传统的数据包络分析(DEA)模型基于满足各种假设的生产可能性(PPS)。这些公理的扩展或修改导致不同的DEA模型。在本文中,我们的重点集中在凸起公理上,使另一个公理无序。修改或延伸凸起条件可以导致不同的PPS。这种适配之后是一项两步过程,以评估基于所得PP的单元的效率。拟议的边疆位于两个标准,知名的DEA边境之间。显示的模型可以比标准变量恢复到比例(VRS)模型更精细地将单位区分开来。为了说明所提出的模型的优势,采用了描述伊朗银行的真实数据集。结果表明,该替代模型优于标准VRS模型,并提高了(VRS)模型的辨别力。

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