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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