 This work contributes to the Data   Envelopment Analysis (DEA)  literature at three ways.   First, it extends the roots of DEA by  providing an   analytical approach deriving the basic Charnes-   Cooper-Rhodes (1978) model from the Weak Axiom of   Profit Maximization  (WAPM) of Firm Theory.
This work contributes to the Data   Envelopment Analysis (DEA)  literature at three ways.   First, it extends the roots of DEA by  providing an   analytical approach deriving the basic Charnes-   Cooper-Rhodes (1978) model from the Weak Axiom of   Profit Maximization  (WAPM) of Firm Theory. Second, this work provides a systematic way for    classifying the existing DEA literature by offering   a taxonomy.  Finally, a theoretical contribution to   the literature, Confident-DEA  approach, is proposed   involving a bilevel convex optimization model to    which a Genetic-Algorithm-based solution method is   suggested. 
Complementing previous DEA methodologies,   which provides single valued  efficiency measures,   Confident-DEA provides a range of values for the    efficiency measures, an efficiency confidence   interval and hence  the name, reflecting the   imprecision in data. Monte-Carlo simulation  is used   to determine the distribution of the efficiency   measures,  taking into account the distribution of   the bounded imprecise data  over their corresponding   intervals. Confident-DEA is applied to  predict the   efficiency of banking systems in OECD countries.
 
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