Abstract
This note describes how a convex N-input-M -output production possibility frontier can be locally approximated by means of a flexible Nonseparable Nested Constant-Elasticity-of-Substitution/Constant-Elasticity-of-Transformation (NNCES-CET) restricted profit function. This technique yields a summary representation of technology sets that is globally regular and thus suitable for use in applications where regularity is crucial.
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References
Diewert, E. W., and T. J. Wales. (1987). “Flexible Functional Forms and Global Curvature Conditions,” Econometrica 55, 43–68.
Kohli, U. (1993). “A Symmetric Normalized Quadratic GNP Function and the U.S. Demand for Imports and Supply of Exports.” International Economic Review 34, 243–255.
Perroni, C. (1992). “Homothetic Representation of Regular, Non-Homothetic Preferences.” Economics Letters 40, 19–22.
Perroni, C., and T. F. Rutherford. (1995). “Regular Flexibility of Nested CES Functions.” European Economic Review 39, 335–343.
Perroni, C., and T. F. Rutherford. (1998). “A Comparison of the Performance of Flexible Functional Forms for Use in Applied General Equilibrium Analysis.” Computational Economics 11, 245–263.
Salvanes, K. G., and S. Tjøtta. (1998). “A Note on the Importance of Testing for Regularities for Estimated Flexible Functional Forms.” Journal of Productivity Analysis 9, 133–143.
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Perroni, C. A Flexible, Globally Regular Representation of Convex Production Possibilities Frontiers. Journal of Productivity Analysis 12, 153–159 (1999). https://doi.org/10.1023/A:1007811330681
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DOI: https://doi.org/10.1023/A:1007811330681