Research Article
Ranking DMUs by Calculating the Interval Efficiency with a Common Set of Weights in DEA
Table 2
The interval efficiencies of Entani et al.’s model [
2] and Azizi’s model [
6] and the relative efficiencies for 10 DMUs.
| DMU | Optimistic efficiency (model 2) | Pessimistic efficiency (model 3) | Interval efficiency (Entani et al.’s model [2]) | Interval efficiency (Azizi’s model [6]) | Rank (Azizi’s method [6]) |
| A | 1.0000 | 1.0000 | [0.1428, 1.0000] | [0.1814, 1.0000] | 3 | B | 0.5217 | 1.0000 | [0.2857, 0.5217] | [0.1814, 0.5217] | 10 | C | 0.8235 | 1.2308 | [0.2857, 0.8235] | [0.2233, 0.8235] | 6 | D | 0.6522 | 1.1250 | [0.3750, 0.6522] | [0.2041, 0.6522] | 9 | E | 1.0000 | 1.6923 | [0.4285, 1.0000] | [0.3070, 1.0000] | 1 | F | 0.6957 | 1.0000 | [0.2500, 0.6957] | [0.1814, 0.6957] | 8 | G | 0.9565 | 1.7500 | [0.5714, 0.9565] | [0.3175, 0.9565] | 2 | H | 0.8261 | 1.1000 | [0.2500, 0.8261] | [0.1995, 0.8261] | 7 | I | 0.9565 | 1.2000 | [0.2500, 0.9565] | [0.2177, 0.9565] | 5 | J | 1.0000 | 1.0000 | [0.1250, 1.0000] | [0.1814, 1.0000] | 3 |
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