Interval cross efficiency for fully ranking decision making units using DEA/AHP approach
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[1] John E. Beasley,et al. Restricting Weight Flexibility in Data Envelopment Analysis , 1990 .
[2] P. Andersen,et al. A procedure for ranking efficient units in data envelopment analysis , 1993 .
[3] Massimiliano M. Schiraldi,et al. A logistics provider evaluation and selection methodology based on AHP, DEA and linear programming integration , 2011 .
[4] F. Hosseinzadeh Lotfi,et al. A cross-efficiency model based on super-efficiency for ranking units through the TOPSIS approach and its extension to the interval case , 2011, Math. Comput. Model..
[5] F. Meng,et al. Research the priority methods of interval numbers complementary judgment matrix , 2007, 2007 IEEE International Conference on Grey Systems and Intelligent Services.
[6] Kwai-Sang Chin,et al. A neutral DEA model for cross-efficiency evaluation and its extension , 2010, Expert Syst. Appl..
[7] Zeshui Xu,et al. Note on “Some models for deriving the priority weights from interval fuzzy preference relations” , 2008 .
[8] Joe Zhu,et al. How the Great Recession affects performance: a case of Pennsylvania hospitals using DEA , 2019, Ann. Oper. Res..
[9] Yueh-Hsiang Chen,et al. Applying fuzzy linguistic preference relations to the improvement of consistency of fuzzy AHP , 2008, Inf. Sci..
[10] Tien-Hui Chen,et al. Performance ranking of Asian lead frame firms: a slack-based method in data envelopment analysis , 2008 .
[11] W. Pedrycz,et al. A fuzzy extension of Saaty's priority theory , 1983 .
[12] Zilla Sinuany-Stern,et al. An AHP/DEA methodology for ranking decision making units , 2000 .
[13] Asmita Chitnis,et al. Efficiency ranking method using DEA and TOPSIS (ERM-DT): case of an Indian bank , 2016 .
[14] Jie Wu,et al. The DEA Game Cross-Efficiency Model and Its Nash Equilibrium , 2008, Oper. Res..
[15] Fan-Yong Meng,et al. An Approach for Group Decision Making With Interval Fuzzy Preference Relations Based on Additive Consistency and Consensus Analysis , 2017, IEEE Transactions on Systems, Man, and Cybernetics: Systems.
[16] Yongjun Li,et al. Measuring Olympics achievements based on a parallel DEA approach , 2015, Ann. Oper. Res..
[17] Jie Wu,et al. An SBM-DEA model with parallel computing design for environmental efficiency evaluation in the big data context: a transportation system application , 2016, Annals of Operations Research.
[18] A. Esmaeilzadeh,et al. A new method for complete ranking of DMUs , 2015 .
[19] Zeshui Xu,et al. Intuitionistic and interval-valued intutionistic fuzzy preference relations and their measures of similarity for the evaluation of agreement within a group , 2009, Fuzzy Optim. Decis. Mak..
[20] Reza Farzipoor Saen,et al. A new approach for weight derivation using data envelopment analysis in the analytic hierarchy process , 2011, J. Oper. Res. Soc..
[21] Jukka Korpela,et al. Warehouse operator selection by combining AHP and DEA methodologies , 2007 .
[22] Yao Chen,et al. A fuzzy reasoning and fuzzy-analytical hierarchy process based approach to the process of railway risk information: A railway risk management system , 2011, Inf. Sci..
[23] Francisco Herrera,et al. A model of consensus in group decision making under linguistic assessments , 1996, Fuzzy Sets Syst..
[24] Anthony Kenneth Charles Beresford,et al. Evaluating the efficiency performance of airports using an integrated AHP/DEA-AR technique , 2015 .
[25] Lawrence M. Seiford,et al. Data envelopment analysis (DEA) - Thirty years on , 2009, Eur. J. Oper. Res..
[26] Fang Liu,et al. Acceptable consistency analysis of interval reciprocal comparison matrices , 2009, Fuzzy Sets Syst..
[27] Alexander Chatzigeorgiou,et al. A spatiotemporal Data Envelopment Analysis (S-T DEA) approach: the need to assess evolving units , 2016, Ann. Oper. Res..
[28] Luis G. Vargas,et al. Uncertainty and rank order in the analytic hierarchy process , 1987 .
[29] Zeshui Xu,et al. Interval weight generation approaches for reciprocal relations , 2014 .
[30] Taho Yang,et al. A hierarchical AHP/DEA methodology for the facilities layout design problem , 2003, Eur. J. Oper. Res..
[31] Jie Wu,et al. Total-factor energy efficiency evaluation of Chinese industry by using two-stage DEA model with shared inputs , 2017, Ann. Oper. Res..
[32] T. Saaty,et al. The Analytic Hierarchy Process , 1985 .
[33] Hsuan-Shih Lee,et al. A slacks-based measure of super-efficiency in data envelopment analysis: An alternative approach , 2013 .
[34] Kaoru Tone,et al. A slacks-based measure of super-efficiency in data envelopment analysis , 2001, Eur. J. Oper. Res..
[35] Fakhreddine O. Karray,et al. Soft Computing and Intelligent Systems Design, Theory, Tools and Applications , 2006, IEEE Transactions on Neural Networks.
[36] T. Sexton,et al. Data Envelopment Analysis: Critique and Extensions , 1986 .
[37] R. Dyson,et al. Reducing Weight Flexibility in Data Envelopment Analysis , 1988 .
[38] Enrique Herrera-Viedma,et al. A consensus model for group decision making problems with linguistic interval fuzzy preference relations , 2012, Expert Syst. Appl..
[39] Reza Farzipoor Saen,et al. Evaluating and ranking sustainable suppliers by robust dynamic data envelopment analysis , 2016 .
[40] Manolis N. Kritikos. A full ranking methodology in data envelopment analysis based on a set of dummy decision making units , 2017, Expert Syst. Appl..
[41] Rodney H. Green,et al. Efficiency and Cross-efficiency in DEA: Derivations, Meanings and Uses , 1994 .
[42] Jie Wu,et al. Closest target for the orientation-free context-dependent DEA under variable returns to scale , 2018, J. Oper. Res. Soc..
[43] J. Dyer. Remarks on the analytic hierarchy process , 1990 .
[44] R. L. Winkler. Decision modeling and rational choice: AHP and utility theory , 1990 .
[45] Fanyong Meng,et al. A new multiplicative consistency based method for decision making with triangular fuzzy reciprocal preference relations , 2017, Fuzzy Sets Syst..
[46] F. Førsund,et al. Slack-adjusted efficiency measures and ranking of efficient units , 1996 .
[47] Tieju Ma,et al. European Journal of Operational Research a Group Decision-making Approach to Uncertain Quality Function Deployment Based on Fuzzy Preference Relation and Fuzzy Majority , 2022 .
[48] Jie Wu,et al. Target intermediate products setting in a two-stage system with fairness concern , 2017 .
[49] K. Balcombe,et al. Ranking efficiency units in DEA using bootstrapping an applied analysis for Slovenian farm data , 2006 .
[50] Toshiyuki Sueyoshi,et al. A unified framework for the selection of a Flexible Manufacturing System , 1995 .
[51] Jun Liu,et al. An integrated AHP-DEA methodology for bridge risk assessment , 2008, Comput. Ind. Eng..
[52] Liang Liang,et al. DEA game cross-efficiency approach to Olympic rankings , 2009 .
[53] Abraham Charnes,et al. Measuring the efficiency of decision making units , 1978 .
[54] S. J. Sadjadi,et al. A robust super-efficiency data envelopment analysis model for ranking of provincial gas companies in Iran , 2011, Expert Syst. Appl..
[55] William W. Cooper,et al. MODELS AND MEASURES FOR EFFICIENCY DOMINANCE IN DEA Part I: Additive Models and MED Measures * , 1996 .
[56] Fanyong Meng,et al. A new consistency concept for interval multiplicative preference relations , 2017, Appl. Soft Comput..
[57] Joe Zhu,et al. DEA Cobb–Douglas frontier and cross-efficiency , 2014, J. Oper. Res. Soc..
[58] Haoxun Chen. Average lexicographic efficiency for data envelopment analysis , 2018 .
[59] Gholam Reza Jahanshahloo,et al. A ranking method based on a full-inefficient frontier , 2006 .
[60] Hanjoo Yoo,et al. A study on the efficiency evaluation of total quality management activities in Korean companies , 2003 .
[61] Abraham Charnes,et al. Programming with linear fractional functionals , 1962 .
[62] Jian-Bo Yang,et al. Interval weight generation approaches based on consistency test and interval comparison matrices , 2005, Appl. Math. Comput..
[63] Chunqiao Tan,et al. Multiplicative consistency analysis for interval fuzzy preference relations: A comparative study , 2017 .
[64] Qingxian An,et al. Allocation of carbon dioxide emission permits with the minimum cost for Chinese provinces in big data environment , 2017 .
[65] L. Liang,et al. DEA cross-efficiency aggregation method based upon Shannon entropy , 2012 .
[66] Fang Liu,et al. A goal programming model for incomplete interval multiplicative preference relations and its application in group decision-making , 2012, Eur. J. Oper. Res..