User menu

Accès à distance ? S'identifier sur le proxy UCLouvain

Conditional nonparametric frontier models for convex and nonconvex technologies: a unifying approach

  1. Bogetoft P (1996) DEA on relaxed convexity assumptions. Manage Sci 42:457–465
  2. Bogetoft P, Tama JM, Tind J (2000) Convex input and output projections of nonconvex production possibility sets. Manage Sci 46(6):858–869
  3. Briec W, Kerstens K, Vanden Eeckaut P (2004) Non-convex technologies and cost functions: definitions, duality and nonparametric tests of convexity. J Econ 81(2):155–192
  4. Cazals C, Florens JP, Simar L (2002) Nonparametric frontier estimation: a robust approach. J Econometrics 106:1–25
  5. Charnes A, Cooper WW, Rhodes E (1978) Measuring the inefficiency of decision making units. Eur J Oper Res 2:429–444
  6. Cooper WW, Seiford LM, Tone K (2000) Data envelopment analysis: a comprehensive text with models, applications, references and DEA-solver software. Kluwer Academic Publishers, Boston
  7. Daraio C (2003) Comparative efficiency and productivity analysis based on nonparametric and robust nonparametric methods. Methodology and Applications, Ph.D. Dissertation, Sant’Anna School of Advanced Studies, Pisa
  8. Daraio C, Simar L (2005) Introducing environmental variables in nonparametric frontier models: a probabilistic approach. J Prod Anal 24(1):93–121
  9. Daraio C., Simar L (2006) A robust nonparametric approach to evaluate and explain the performance of mutual funds. Eur J Oper Res 175(1):516-542
  10. Debreu G (1951) The coefficient of resource utilization. Econometrica 19(3):273–292
  11. Deprins D, Simar L, Tulkens H (1984) Measuring labor inefficiency in post offices. In: Marchand M, Pestieau P, Tulkens H (eds) The performance of public enterprises: concepts and measurements. Amsterdam, North-Holland, pp 243–267
  12. Farrell MJ (1957) The measurement of productive efficiency. J R Stat Soc Ser A 120:253–281
  13. Farrell MJ (1959) Convexity assumption in theory of competitive markets. J Polit Econ 67:377–391
  14. Florens JP, Simar L (2005) Parametric approximations of nonparametric frontier. J Econometrics 124:91–116
  15. Kneip A, Park BU, Simar L (1998) A note on the convergence of nonparametric DEA estimators for production efficiency scores. Economet Theor 14:783–793
  16. Koopmans TC (1951) An analysis of production as an efficient combination of activities. In: Koopmans TC (ed) Activity analysis of production and allocation, Cowles Commission for Research in Economics, Monograph 13. John-Wiley and Sons Inc, New York
  17. Mas-Colell A, Whinston MD, Green JR (1995) Microeconomic theory. Oxford University Press, Oxford
  18. Murthi B, Choi Y, Desai P (1997) Efficiency of mutual funds and portfolio performance measurement: a nonparametric measurement. Eur J Oper Res 98:408–418
  19. Sengupta Jati K., Dynamic and Stochastic Efficiency Analysis - Economics of Data Envelopment Analysis, ISBN:9789812793300, 10.1142/9789812793300
  20. Park B, Simar L, Weiner Ch (2000) The FDH estimator for productivity efficiency scores: asymptotic properties. Economet Theor 16:855–877
  21. Podinovski VV (2005) Selective convexity in DEA models. Eur J Oper Res 161(2):552–564
  22. Sheather SJ, Jones MC (1991) A relyable data-based bandwidth selection method for kernel density estimation. J R Stat Soc Ser B 53(3):683–690
  23. Silverman B. W., Density Estimation for Statistics and Data Analysis, ISBN:9780412246203, 10.1007/978-1-4899-3324-9
  24. Simar L (2003) Detecting outliers in frontiers models: a simple approach. J Prod Anal 20:391–424
  25. Simar L, Wilson PW (2000) Statistical inference in nonparametric frontier models: the state of the art. J Prod Anal 13:49–78
  26. Simar L, Wilson P (2001) Testing restrictions in nonparametric efficiency models. Commun Stat Simul Comput 30(1):159–184
  27. Simar L, Wilson P (2002) Nonparametric test of return to scale. Eur J Oper Res 139:115–132
  28. Simar L, Wilson P (2007) Estimation and inference in two-stage, semi-parametric models of production processes. J Econometric 136(1): 31–64
Bibliographic reference Daraio, Cinzia ; Simar, Léopold. Conditional nonparametric frontier models for convex and nonconvex technologies: a unifying approach.12th International Integer Programming and Combinatorial Optimization Conference (Ithaca(Ny), Jun 25-27, 2007). In: Journal of Productivity Analysis, Vol. 28, no. 1-2, p. 13-32 (2007)
Permanent URL http://hdl.handle.net/2078.1/59800