[1] Paradi, J.C., Asmild, M., Simak, P.C. Using DEA and worst practice DEA in credit risk evaluation, Journal of Productivity Analysis, 21, 2004, 153–165.
[2] Pendharkar, P.C. A potential use of data envelopment analysis for the inverse classification problem, Omega, 30, 2002, 243–248.
[3] Pille, P., Paradi, J.C. Financial performance analysis of Ontario (Canada) Credit Unions: An application of DEA in the regulatory environment, European Journal of Operational Research, 139, 2002, 339–350.
[4] Cielen, A., Peeters, L., Vanhoof, K. Bankruptcy prediction using a data envelopment analysis, European Journal of Operational Research, 154, 2004, 526–532.
[5] Sueyoshi, T. DEA-discriminant analysis: Methodological comparison among eight discriminant analysis approaches, European Journal of Operational Research, 169, 2006, 247–272.
[6] Charnes, A., Cooper, W.W., Rhodes, E. Measuring the efficiency of decision making units, European Journal of Operational Research, 2, 1978, 429–444.
[7] Jahanshahloo, G.R., Afzalinejad, M. A ranking method based on a full-inefficient frontier, Applied Mathematical Modelling, 30, 2006, 248–260.
[8] Liu, F.F., Chen, C.L. The worst-practice DEA model with slack-based measurement, Computers & Industrial Engineering, 57, 2009, 496–505.
[9] Cook, W.D., Kress, M., Seiford, L. On the use of ordinal data in data envelopment analysis, Journal of the Operational Research Society, 44, 1993, 133–140.
[10] Cook, W.D., Kress, M., Seiford, L. Data envelopment analysis in the presence of both quantitative and qualitative factors, Journal of the Operational Research Society, 47, 1996, 945–953.
[11] Cooper, W.W., Park, K.S., Yu, G. IDEA and AR-IDEA: models for dealing with imprecise data in DEA, Management Science, 45, 1999, 597–607.
[12] Cooper, W.W., Park, K.S., Yu, G. An illustrative application of IDEA (imprecise data envelopment analysis) to a Korean mobile telecommunication company, Operations Research, 49, 2001, 807–820.
[13] Cooper, W.W., Park, K.S., Yu, G. IDEA (Imprecise Data Envelopment Analysis) with CMDs (Column Maximum Decision Making Units), Journal of the Operational Research Society, 52, 2001, 176–181.
[14] Wang, Y.-M., Greatbanks, R., Yang, J.-B. Interval efficiency assessment using data envelopment analysis, Fuzzy Sets and Systems, 153(3), 2005, 347–370.
[15] Parkan, C., Wang, Y.-M. Worst Efficiency Analysis Based on Inefficient Production Frontier, Working Paper, Department of Management Sciences, City University of Hong Kong, 2000.
[16] Azizi, H., Ganjeh Ajirlu, H. Measurement of the worst practice of decision-making units in the presence of non-discretionary factors and imprecise data, Applied Mathematical Modelling, 35, 2011, 4149–4156.
[17] Charnes, A., Cooper, W.W. Programming with fractional functionals, Naval Research Logistics Quarterly, 9, 1962, 181–186.
[18] Dyckhoff, H., Allen, K. Measuring ecological efficiency with data envelopment analysis (DEA), European Journal of Operational Research, 132, 2001, 312–325.
[19] Moore, R.E. Method and Application of Interval Analysis, SIAM, Philadelphia, 1979.
[20] Shabani, A., Farzipoor Saen, R., Torabipour, S.M.R. A new benchmarking approach in Cold Chain, Applied Mathematical Modelling, 36, 2012, 212–224.
[21] Azizi, H. Efficiency assessment in data envelopment analysis using efficient and inefficient frontiers, Management Research in Iran, 16(3), 2012, 153–173. (In Persian)
[22] Azizi, H., Bahari, A., Jahed, R. A new approach for the selection of advanced manufacturing technologies: A new approach based on double frontiers data envelopment analysis, Journal of Applied Mathematics, 10, 2014, 99–117. (In Persian)
[23] Azizi, H., Wang, Y.-M. Improved DEA models for measuring interval efficiencies of decision-making units, Measurement, 46(3), 2013, 1325–1332.
[24] Azizi, H., Amirteimoori, A. Flexible measures in production process: A new approach based on double-frontier DEA, Modern Researches in Decision Making, 2(2), 2017, 197–216. (In Persian)
[25] Azizi, H., Jafari Shaerlar, A., Farzipoor Saen, R. A new approach for considering a dual-role factor in supplier selection problem: DEA with efficient and inefficient frontiers, Journal of Production & Operations Management, 6(2), 2016, 129–144. (In Persian)
[26] Azizi, H., Jahed, R. Suppliers selection in volume discount environments in the presence of both cardinal and ordinal data: A new approach based on double frontiers DEA, Management Research in Iran, 19(3), 2015, 191–217. (In Persian)