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Nonrenewable Resource Oligopolies and the Cartel-Fringe Game

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  • BENCHEKROUN, Hassan
  • WITHAGEN, Cees

Abstract

We specify and solve a closed-loop dominant firm nonrenewable resource game, with a price-taking fringe. We show that (i) the outcomes of the closed-loop and the open-loop dominant firm nonrenewable resource game (à la Salant 1976) coincide and (ii) when the number of fringe firms becomes arbitrarily large, the equilibrium outcome of the closed-loop oligopoly game does not coincide with the equilibrium outcome of the closed-loop dominant firm nonrenewable resource game. Thus, the interpretation of the dominant firm model, where the fringe is assumed from the outset to be price-taker, as a limit case of an asymmetric oligopoly where the number of fringe firms tends to inifinity, does not extend to the case where firms can use closed-loop strategies.

Suggested Citation

  • BENCHEKROUN, Hassan & WITHAGEN, Cees, 2008. "Nonrenewable Resource Oligopolies and the Cartel-Fringe Game," Cahiers de recherche 14-2008, Centre interuniversitaire de recherche en économie quantitative, CIREQ.
  • Handle: RePEc:mtl:montec:14-2008
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    References listed on IDEAS

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    1. Loury, Glenn C, 1986. "A Theory of 'Oil'igopoly: Cournot Equilibrium in Exhaustible Resource Markets with Fixed Supplies," International Economic Review, Department of Economics, University of Pennsylvania and Osaka University Institute of Social and Economic Research Association, vol. 27(2), pages 285-301, June.
    2. Stephen Polasky, 1990. "Exhaustible Resource Oligopoly: Open-Loop and Markov Perfect Equilibria," Boston College Working Papers in Economics 199, Boston College Department of Economics.
    3. Groot, Fons & Withagen, Cees & de Zeeuw, Aart, 2003. "Strong time-consistency in the cartel-versus-fringe model," Journal of Economic Dynamics and Control, Elsevier, vol. 28(2), pages 287-306, November.
    4. Mukesh Eswaran & Tracy Lewis, 1985. "Exhaustible Resources and Alternative Equilibrium Concepts," Canadian Journal of Economics, Canadian Economics Association, vol. 18(3), pages 459-473, August.
    5. Richard J. Gilbert, 1978. "Dominant Firm Pricing Policy in a Market for an Exhaustible Resource," Bell Journal of Economics, The RAND Corporation, vol. 9(2), pages 385-395, Autumn.
    6. Tracy R. Lewis & Richard Schmalensee, 1980. "On Oligopolistic Markets for Nonrenewable Natural Resources," The Quarterly Journal of Economics, President and Fellows of Harvard College, vol. 95(3), pages 475-491.
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    8. Groot, Fons & Withagen, Cees & de Zeeuw, Aart, 1992. "Note on the Open-Loop von Stackelberg Equilibrium in the Cartel versus Fringe Model," Economic Journal, Royal Economic Society, vol. 102(415), pages 1478-1484, November.
    9. Groot, Fons & Withagen, Cees & de Zeeuw, Aart, 1992. "Note on the Open-Loop von Stackelberg Equilibrium in the Cartel versus Fringe Model," Economic Journal, Royal Economic Society, vol. 102(415), pages 1478-1484, November.
    10. Newbery, David M G, 1981. "Oil Prices, Cartels, and the Problem of Dynamic Inconsistency," Economic Journal, Royal Economic Society, vol. 91(363), pages 617-646, September.
    11. Salant, Stephen W, 1976. "Exhaustible Resources and Industrial Structure: A Nash-Cournot Approach to the World Oil Market," Journal of Political Economy, University of Chicago Press, vol. 84(5), pages 1079-1093, October.
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    More about this item

    Keywords

    nonrenewable resources; cartel-fringe; Nash equilibrium; openloop; closed-loop; feedback;
    All these keywords.

    JEL classification:

    • D43 - Microeconomics - - Market Structure, Pricing, and Design - - - Oligopoly and Other Forms of Market Imperfection
    • Q30 - Agricultural and Natural Resource Economics; Environmental and Ecological Economics - - Nonrenewable Resources and Conservation - - - General
    • C73 - Mathematical and Quantitative Methods - - Game Theory and Bargaining Theory - - - Stochastic and Dynamic Games; Evolutionary Games
    • C61 - Mathematical and Quantitative Methods - - Mathematical Methods; Programming Models; Mathematical and Simulation Modeling - - - Optimization Techniques; Programming Models; Dynamic Analysis

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