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Indeterminacy in Discrete-Time Infinite-Horizon Models

In: Handbook on Optimal Growth 1

Author

Listed:
  • Kazuo Nishimura

    (Kyoto University)

  • Alain Venditti

    (CNRS, GREQAM)

Abstract

We present a survey of the main conditions for the occurrence of indeterminacy in discrete-time infinite-horizon models with technological external effects.One-sector models are characterized by global external effects coupled with increasing social returns. We will show that indeterminacy of equilibria is fundamentally based on the consideration of endogenous labor demand and externalities coming both from capital and labor. Most of the two-sector models are characterized by constant returns to scale at the social level. We will show that depending on whether external effects aresector-specific or intersectoral, some simple but different conditions on capital intensity differences across sectors generate indeterminate equilibria.
(This abstract was borrowed from another version of this item.)

Suggested Citation

  • Kazuo Nishimura & Alain Venditti, 2006. "Indeterminacy in Discrete-Time Infinite-Horizon Models," Springer Books, in: Rose-Anne Dana & Cuong Le Van & Tapan Mitra & Kazuo Nishimura (ed.), Handbook on Optimal Growth 1, chapter 10, pages 273-296, Springer.
    • Handle: RePEc:spr:sprchp:978-3-540-32310-5_10
    DOI: 10.1007/3-540-32310-4_10
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    Cited by:

    1. Erol, Selman & Le Van, Cuong & Saglam, Cagri, 2011. "Existence, optimality and dynamics of equilibria with endogenous time preference," Journal of Mathematical Economics, Elsevier, vol. 47(2), pages 170-179, March.
    2. Jang-Ting Guo & Sharon G. Harrison, 2015. "Indeterminacy with Progressive Taxation and Sector-Specific Externalities," Pacific Economic Review, Wiley Blackwell, vol. 20(2), pages 268-281, May.
    3. Drugeon, Jean-Pierre, 2008. "On intersectoral asymmetries in factors substitutability, "Equilibrium Production Possibility Frontiers" and the emergence of indeterminacies," Journal of Mathematical Economics, Elsevier, vol. 44(3-4), pages 277-315, February.

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