| International Journal of Nonlinear Analysis and Applications | ||
| Article 9, Volume 14, Issue 3, January 0, Pages 103-112 PDF (363.97 K) | ||
| DOI: 10.22075/ijnaa.2022.28314.3858 | ||
| Receive Date: 06 July 2022, Revise Date: 06 September 2022, Accept Date: 13 September 2022 | ||
| References | ||
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[1] Y. Bian and F. Yang, Resource and environment efficiency analysis of provinces in China: A DEA approach based on Shannon’s entropy, Energy Policy 38 (2010), no. 4, 1909–1917. [2] A. Charnes, W.W. Cooper and E. Rhodes, Measuring the efficiency of decision making units, Eur. J. Operat. Res. 2 (1978), no. 6, 429–444. [3] C.I. Chiang, M.J. Hwang and Y.H. Liu, Determining a common set of weights in a DEA problem using a separation vector, Math. Comput. Model. 54 (2011), no. 9–10, 2464–2470. [4] D. Ennen and I. Batool, Airport efficiency in Pakistan-A data envelopment analysis with weight restrictions, J. Air Transport Manag. 69 (2018), 205–212. [5] F. Hosseinzadeh Lotfi, G.R. Jahanshahloo and M. Esmaeili, An alternative approach in the estimation of returns to scale under weight restrictions, Appl. Math. Comput. 189 (2007), no. 1, 719–724. [6] A. Kumar, R. Shankar and R.M. Debnath, Analyzing customer preference and measuring relative efficiency in telecom sector: A hybrid fuzzy AHP/DEA study, Telemetr. Inf. 32 (2015), no. 3, 447–462. [7] P.L. Lai, A.P. Potter, M. Beynon and A. Beresford, Evaluating the efficiency performance of airports an integrated AHP/DEA/AR technique, Transport Policy 42 (2015), 75–85. [8] S.K. Lee, G. Mogi, Z. Li, K.S. Hui, S.K. Lee, K.N. Hui and J.W. Kim, Measuring the relative efficiency of hydrogen energy technologies for implementing the hydrogen economy: An integrated fuzzy AHP/DEA approach, Int. J. Hydrogen Energy 36 (2011), no. 20, 12655–12663. [9] F.H.F. Liu and H.H. Peng, Ranking of units on the DEA frontier with common weights, Comput. Oper. Res. 35 (2008), no. 5, 1624–1637. [10] V.V. Podinovski, Optimal weights in DEA models with weight restrictions, Eur. J. Oper. Res. 254 (2016), no. 3, 916–924. [11] V.V. Podinovski and T. Bouzdine-Chameeva, Consistent weight restrictions in data envelopment analysis, Eur. J. Oper. Res. 244 (2015), no. 1, 201–209. [12] T.L. Saaty, The analytic hierarchy process, McGraw Hill, New York, 1980. [13] R.C. Silva and A.Z. Milioni, The adjusted spherical frontier model with weight restrictions, European J. Operat. Res. 220 (2012), no. 3, 729–735. [14] M. Soleimani-Damaneh, G.R. Jahanshahloo, S. Mehrabian and M. Hasannasab, Returns to scale and scale elasticity in the presence of weight restrictions and alternative solutions, Knowledge-Based Syst. 23 (2010), no. 2, 86–93. [15] M. Song, Q. Zhu, J. Peng and E.D.S. Gonzalez, Improving the evaluation of cross efficiencies: A method based on Shannon entropy weight, Comput. Indust. Eng. 112 (2017), 99–106. [16] J. Wu, J. Sun, L. Liang and Y. Zha, Determination of weights for ultimate cross efficiency using Shannon entropy, Expert Syst. Appl. 38 (2011), no. 5, 5162–5165 | ||
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