2011
DOI: 10.1016/j.eswa.2011.01.075
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Using fuzzy super-efficiency slack-based measure data envelopment analysis to evaluate Taiwan’s commercial bank efficiency

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Cited by 45 publications
(21 citation statements)
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“…Moreover, as long as the efficiency values considered here are the upper and lower "crisp" bounds computed for various α levels, the membership functions for the true fuzzy efficiency cannot be reconstructed, which has a number of implications on how fuzzy efficiencies should be ranked (Chen et al, 2013;Puri and Yadav, 2013;Hsiao et al, 2011). These bounds, however, can be treated as crisp values and incorporated into statistical modelling as efficiency scores subjected to certain fixed effects or treatments in order to properly assess the impact of different contextual variables.…”
Section: Fuzzy Deamentioning
confidence: 99%
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“…Moreover, as long as the efficiency values considered here are the upper and lower "crisp" bounds computed for various α levels, the membership functions for the true fuzzy efficiency cannot be reconstructed, which has a number of implications on how fuzzy efficiencies should be ranked (Chen et al, 2013;Puri and Yadav, 2013;Hsiao et al, 2011). These bounds, however, can be treated as crisp values and incorporated into statistical modelling as efficiency scores subjected to certain fixed effects or treatments in order to properly assess the impact of different contextual variables.…”
Section: Fuzzy Deamentioning
confidence: 99%
“…This being the case, several researchers (Cooper et al, 1999;Despotis and Smirlis, 2002;Guo and Tanaka, 2001;Jahanshahloo et al, 2004;Kao and Liu, 2000b) started structuring FDEA models, allowing for the measurement of outputs and inputs as fuzzy numbers. Particularly with respect to FDEA applications on banking, studies to assess efficiency in the financial sector still remain scarce, and their major focus tends to relate to ranking of DMUs based on computed fuzzy efficiencies rather than predicting or explaining efficiency levels in terms of contextual variables (Chen et al, 2013;Puri & Yadav, 2014;Puri & Yadav, 2013;Wang et al, 2014;Hsiao et al, 2011;Wu et al, 2006). According to Hatami-Marbini et al (2011a), the huge dissemination of different models within a large scope of applications in terms of efficiency measurement demonstrates that FDEA models represent an effective path for handling uncertainty and vagueness when inputs/outputs are imprecise (Kao & Liu, 2000b).…”
Section: Review Of the Literaturementioning
confidence: 99%
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“…Every respondent describes his judgment about the innovation degree in his bank by the following linguistic terms; Not at all satisfied, unsatisfied, moderately satisfied, satisfied, and very satisfied. These linguistic expressions were converted into fuzzy numbers as (3,4,5), (6,7,8), (9,10,11), (12,13,14) and (15,16,17), respectively. In order to establish the imprecise value of the innovation level for each bank, we used the following aggregation function.…”
Section: Used Datamentioning
confidence: 99%
“…Third, owing to the input and output data being fuzzy numbers, the efficiency scores are also fuzzy numbers in Puri and Yadav (2013). Moreover, as long as the efficiency values considered here are the upper and lower "crisp" bounds computed for various α levels, the membership functions for the true fuzzy efficiency cannot be reconstructed, which has a number of implications on how fuzzy efficiencies should be ranked in Chen et al( 2013); Puri and Yadav (2013); Hsiao et al (2011). These bounds, however, can be treated as crisp values and incorporated into statistical modelling as efficiency scores subjected to certain fixed…”
Section: Introductionmentioning
confidence: 99%