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Uncertainty, Political Preferences, and Stabilization: Stochastic Control Using Dynamic CGE Models

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Abstract

This paper is a step toward the merger of optimal control models with dynamic computable general equilibrium (CGE) models. It demonstrates the usefulness of CGE techniques in control theory application and provides a practical guideline to policymakers in this relatively new field. Uncertainty, short-term quantity adjustment processes, and sector-specific political preferences are taken into account in exploring what time paths of adjustments of the economy would be optimal for a government with explicit policy goals. The experimental results highlight the importance of the structures of political preferences and uncertainty when performing optimal stabilization policy exercises.

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References

  • Abler, D., Rodriguez, A. and Shortle, J. (1999). Parameter uncertainty in CGE modeling of the environmental impacts of Economic policies. Environmental and Resource Economics, 14, 75–94.

    Google Scholar 

  • Amman, H.M. and Kendrick, D.A. (1999a). The Duali/Dualpc Software for Optimal Control Models: User's Guide. Center for Applied Research in Economics. The University of Texas, TP92-03 (revised December 1999).

  • Amman, H.M. and Kendrick, D.A. (1999b). Should maceroeocnomic policy makers consider parameter covariances? Computational Economics, 14, 263–267.

    Google Scholar 

  • Amman, H.M. and Kendrick, D.A. (1999c). Linear quadratic optimization for models with rational expectations. Macroeconomic Dynamics, 3, 534–543.

    Google Scholar 

  • Amman, H.M. and Kendrick, D.A. (2000). Stochastic policy design in a learning environment with rational expectations. Journal of Optimization Theory and Applications, 105, 509–520.

    Google Scholar 

  • Arndt, C. (1996). An introduction to systematic sensitivity ananlysis via Gaussian quadrature. GTAP Technical Paper, No. 2.

  • Brainard, W. (1969). Uncertainty and the effectiveness of policy. American Economic Review, 57, 411–425.

    Google Scholar 

  • Craine, R. (1979). Optimal monetary policy with uncertainty. Journal of Economic Dynamics and Control, 1, 59–83.

    Google Scholar 

  • Curie, D. and Levine, P. (1993). The design of feedback rules in linear stochastic expectations models. Ch. 4. In D. Curie and P. Levine (eds.), Rules, Reputation and Macroeconomic Policy Coordination, Cambridge University Press.

  • Dervis, K., de Melo, J. and Robinson, S. (1982). General Equilibrium Models for Development Policy. A World Bank Research Publication.

  • Dreze, J. (1991). Underemployment equilibria: Essays in theory. In Econometrics and Policy. Cambridge University Press.

  • Engle, R. (1974). A disequilibrium model of regional investment. Journal of Regional Science, 14(3), 367–376.

    Google Scholar 

  • Fair, R.C. (2003). Optimal control and stochastic simulation of large nonlinear models with rational expectations. Computational Economics, 21, 245–256.

    Google Scholar 

  • Ghosh, A. and Masson, P. (1994). Economic Cooperation in an Uncertain World, Blackwell.

  • Harrison, G.W., Jones, R., Kimbell, L.J. and Wigle, R. (1993). How robust is applied general equilibrium analysis? Journal of Policy Modeling, 15(1), 99–115.

    Google Scholar 

  • Harrison, G.W. and Vinod, H.D. (1992). The sensitivity analysis of applied general equilibrium models: Completely randomized factorial sampling designs. The Review of Economics & Statistics, 74, 357–362.

    Google Scholar 

  • Hertel, T., Hummels, D., Ivanic, M. and Keeney, R. (2003). How confident can we be in CGE-based assessments of free trade agreements? GTAP Working Paper, No. 26.

  • Jorgenson, D. and Stephenson, J. (1967). Investment behavior in U.S. manufacturing, 1947–1960. Econometrica, 35(2), 169–220.

    Google Scholar 

  • Johansen, L. (1978). Lectures on Macroeconomic Planning, Part 2. North-Holland.

  • Kendrick, D.A. (1981). Stochastic Control for Economic Models. McGraw-Hill Book Company, New York. Second Edition (2002) available at http://www.eco.utexas.edu/faculty/Kendrick.

    Google Scholar 

  • Kendrick, D.A. (2002). Stochastic control for economic models: Past, present and the paths ahead. A Keynote Address Paper at the eighth Int'l Conference of the Society of Computational Economics, Aix-en-Provence, forthcoming in the Journal of Economic Dynamics & Control.

  • Kim, S.-R. and Kendrick, D.A. (2002). Computational methods using optimal control CGE models. Working Paper, Department of Economics, The University of Texas, Austin, Texas.

  • Lambert, J-P. (1988). Disequilibrium Macroeconomic Models. Cambridge University Press.

  • Levin, A., Wieland, V. and Williams, J.C. (1999). Robustness of simple monetary policy under model uncertainty. In John B. Taylor (ed.), Monetary Policy Rules, 263–316. The University of Chicago Press, Chicago.

    Google Scholar 

  • Mercado, P.R. and Kendrick, D.A. (1999). Computational methods for macro policy analysis: Hall and Taylor's model in Duali. Chapter 8. In A. Hughes-Hallett and P. McAdam (eds.), Analyses in Macroeconomic Modeling, 179–206. Kluwer Academic Publishers.

  • Mercado, P.R. and David A. Kendrick (2000). Caution in macroeconomic policy: Uncertainty and the relative intensity of policy. Economics Letters, 68, 37–41.

    Google Scholar 

  • Mercado, P.R., Kendrick, D.A. and Amman, H.M. (1998). Teaching macroeconomics with GAMS. Computational Economics, 12, 125–149.

    Google Scholar 

  • Mercenier, J. and Srinivasan, T.N. (eds.) (1994). Applied General Equilibrium and Economic Development. The University of Michigan Press.

  • Pagan, A.R. and Shannon, J.H. (1985). Sensitivity analysis for linearized computable general equilibrium models. In John Piggott and John Whalley (eds.), New Developments in Applied General Equilibrium Analysis. Cambridge University Press.

  • Pissarides, C.A. (1990). Equilibrium Unemployment Theory. Basil Blackwell.

  • Roland-Holst, D.W., Reinert, K.A. and Shiells, C.R. (1994). A general equilibrium analysis of North American economic integration. In J.F. Francois and C.R. Shiells (eds.), Modeling Trade Policy: Applied General Equilibrium Assessments of North American Free Trade, 47–82. Cambridge University Press, New York.

    Google Scholar 

  • Shiells, C.R. and Reinert, K.A. (1993). Armington models and terms of trade effects: Some econometric evidence for North America. Canadian Journal of Economics, 26, 299–316.

    Google Scholar 

  • Shupp, F. (1976). Uncertainty and optimal stabilization policy. Journal of Public Economics, 6, 243–253.

    Google Scholar 

  • Smith, B.G. (1993). Optimal regional economic policies using computable general equilibrium models. Ph.D. Dissertation, Department of Economics, The University of Texas, Austin, Texas.

  • Vlacic, Lj, Nguyen, T. and Cecez-Kecmanovic, D. (eds.) (1996). Modelling and Control of National and Regional Economies 1995. IFAC Symposium, Pergamon.

    Google Scholar 

  • Wieland, V. (1998). Monetary policy under uncertainty about the natural unemployment rate. Finance and Economics Discussion Series, 98–22. Board of Governors of the Federal Reserve System, Washington, DC.

    Google Scholar 

  • Wigle, R. (1991). The Pagan-Shannon approximation: Unconditional systematic sensitivity in minutes. Empirical Economics, 16, 35–49.

    Google Scholar 

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Kim, SR. Uncertainty, Political Preferences, and Stabilization: Stochastic Control Using Dynamic CGE Models. Computational Economics 24, 97–116 (2004). https://doi.org/10.1023/B:CSEM.0000049438.56302.14

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  • DOI: https://doi.org/10.1023/B:CSEM.0000049438.56302.14

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