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Measuring the technical efficiency of production. (English) Zbl 0398.90012

MSC:
91B38 Production theory, theory of the firm
62P20 Applications of statistics to economics
91B84 Economic time series analysis
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[1] Aigner, D.J; Lovell, C.A.K; Schmidt, P, Formulation and estimation of stochastic frontier production function models, J. econometrics, 6, 21-37, (1977) · Zbl 0366.90026
[2] Debreu, G, The coefficient of resource utilization, Econometrica, 19, 272-292, (1951) · Zbl 0045.41404
[3] Färe, R; Jansson, L, On VES and WDI production functions, Int. econ. rev., 16, 245-250, (1975) · Zbl 0348.90034
[4] Farrell, M.J, The measurement of productive efficiency, J. royal stat. soc. ser. A, 120, 253-290, (1957)
[5] Førsund, F.R; Hjalmarsson, L, On the measurement of productive efficiency, Swedish J. econ., 76, 141-154, (1974)
[6] Førsund, F.R; Jansen, E.S, On estimating average and best practice homothetic production functions via cost functions, Int. econ. rev., 18, 463-476, (1977)
[7] ()
[8] Lovell, C.A.K, Estimation and prediction with CES and VES production functions, Int. econ. rev., 14, 676-692, (1973)
[9] Meeusen, W; van den Broeck, J, Efficiency estimation from cobb-Douglas production functions with composed error, Int. econ. rev., 18, 435-444, (1977) · Zbl 0366.90025
[10] {\scP. Schmidt and C. A. K. Lovell}, Estimating technical and allocative inefficiency relative to stochastic production and cost frontiers, J. Econometrics, in press. · Zbl 0405.62087
[11] Shephard, R.W, Cost and production functions, (1953), Princeton Univ. Press Princeton, N.J · Zbl 0052.15901
[12] Shephard, R.W, Theory of cost and production functions, (1970), Princeton Univ. Press Princeton, N.J · Zbl 0052.15901
[13] Shephard, R.W; Färe, R, The law of diminishing returns, Z. nationalokonomie, 34, 69-90, (1974) · Zbl 0331.90014
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