Chaotic Learning Equilibria

Journal of Economic Theory

Volumn 89, Issue 1, 1999, Pages 1-20

  Schönhofer, Martin ^a  

^a BIELEFELD UNIVERSITY   (Germany)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0002927342     PISSN: 00220531     EISSN: None     Source Type: Journal    
DOI: 10.1006/jeth.1999.2509     Document Type: Article

References (20)

1. W.-J. Beyn and J.-M. Kleinkauf, The numerical computation of homoclinic orbits for maps, SIAM J. Numerical Anal.34, 1207-1236.
2. Böhm V., Schenk-Hoppe K. MACRODYN: A User Guide. Discussion Paper. 400:1998;University of Bielefeld.
3. V. Böhm, and, J. Wenzelburger, Expectations, forecasting, and perfect foresight: A dynamical systems approach, Macroecon. Dynamics, forthcoming.
4. Brown R., Chua L. O. Clarifying chaos: Examples and counterexamples. Int. J. Bifurcation Chaos. 6:1996;219-249.
5. Bullard J. Learning equilibria. J. Econ. Theory. 64:1994;468-485.
6. Cass D., Okuno M., Zilcha I. The role of money in supporting the Pareto optimality of competitive equilibrium in consumption-loan type models. J. Econ. Theory. 20:1979;41-80.
7. Eckmann J.-P., Ruelle D. Ergodic theory of chaos and strange attractors. Rev. Mod. Physics. 57:1985;617-656.
8. Eckmann J.-P., Kamphorst S. O., Ruelle D., Ciliberto S. Lyapunov exponents from time series. Physical Rev. A. 34:1986;4971-4979.
9. Fourgeaud C., Gourieroux C., Pradel J. Learning procedures and convergence to rationality. Econometrica. 54:1986;845-869.
10. Gallas J., Nusse H. Periodicity versus chaos in the dynamics of cobweb models. J. Econ. Behav. Organ. 29:1996;447-464.
11. J. M. Grandmont, Expectations formation and stability of large Socioeconomic systems, Econometrica66741-781.
12. Hommes C., Sorger G. Consistent expectations equilibria. Macroecon. Dynamics. 2:1998.
13. Kalkbrenner J. Exponentielle Dichotomie und chaoische Dynamik nichtinvertierbarer Differenzengleichungen. Augsburger Mathematisch-Naturwissenschaftliche Schriften. 1:1994.
14. Marcet A., Sargent T. Convergence of least squares learning mechanisms in self-referential linear stochastic models. J. Econ. Theory. 48:1989;337-368.
15. Marcet A., Sargent T. Least-squares learning and the dynamics of hyperinflation. Barnet W., Geweke J., Shell K. Economic Complexity: Chaos, Sunspots, Bubbles, and Nonlinearity. 1989;Cambridge Univ. Press, Cambridge.
16. Oseledec V. A multiplicative ergodic theorem. Lyapunov characteristic numbers for dynamical systems. Trans. Moscow Math. Soc. 19:1968;197-231.
17. Sonnenschein H. Do Walras' identity and continuity characterize the class of community excess demand functions? J. Econ. Theory. 6:1973;345-354.
18. Sorger G. Imperfect foresight and chaos: An example of a self-fulfilling mistake. J. Econ. Behav. Organ. 33:1998;333-362.
19. 1-maps in Banach spaces. J. Dynamics Differential Equations. 2:1990;325-365.
20. de Vilder R. Complicated endogenous business cycles under gross substitutability. J. Econ. Theory. 71:1996;416-442.