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Markets with countably many periods and a countable number of agents without ordered preferences

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Peleg-Yaari (1970) provide a theoretical foundation for the intertemporal resource allocation problem over discrete time and prove the existence of a competitive equilibrium with a finite number of agents. In this paper, we present a generalization that includes non-ordered preferences, no free disposal, and a countable infinity of agents.

Abstract

Peleg-Yaari (1970) provide a theoretical foundation for the intertemporal resource allocation problem over discrete time and prove the existence of a competitive equilibrium with a finite number of agents. In this paper, we present a generalization that includes non-ordered preferences, no free disposal, and a countable infinity of agents.

참고문헌 (17)

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  2. Aliprantis,C.D., "Equilibrium in exchange economies with a countable number of agents", Journal of Mathematical Analysis and Applications, 142, pp.250~299 (1989)
  3. Aliprantis,C.D., "Positive Operators" (1985), Academic Press
  4. Aliprantis,C.D., "In nite Dimensional Analysis the second edition" (1999), Springer
  5. Besada, M., "Equilibrium in economies with contably many commodities", Economics Letters, 26, pp.203~207 (1988)
  6. Bewley, T., "Existence of equilibrium in economies with in nitely many commodities", Journal of Economic Theory, 4, pp.514~540 (1972)
  7. Deghdak, M., "Decentralizing Edgeworth equilibrium in economies with many commodities", Economic Theory, 14, pp.297~310 (1999)
  8. Eatwell, J., "The New Palgrave" (1989), The Macmillan Press
  9. Florenzano, M., "Markets with countably many periods", Economics Letters, 36, pp.233~238 (1991)
  10. McKenzie, L.W., "The classical theorem on existence of competitive equilibrium", Econometrica, 49, pp.819~841 (1981)
  11. Mas-Colell, A., "The Price equilibrium in topological vector lattices", Econometrica, 54, pp.1039~1053 (1986)
  12. Mas-Colell, A., "Equilibrium theory in in nite dimensional spaces. in: Handbook of mathematical economics IV, 1836-1898" (1898), Springer
  13. Peleg, B., "Markets with countably many commodities", International Economic Review, 11, pp.369~377 (1970)
  14. Podczeck, K., "Equilibria in vector lattice without ordered preferences or uniform properness", Journal of Mathematical Economics, 25, pp.465~485 (1996)
  15. Richard, S., "Equilibrium in economies with in nitely many consumers and in nitely many commodities", Journal of Mathematical Economics, 17, pp.9~21 (1988)
  16. Wilson, C.A., "Equilibrium in dynamic models with an in nity of agents", Journal of Economic Theory, 24, pp.95~111 (1991)
  17. Yannelis, N.C., "Equilibria in Banach lattice without ordered preferences", Journal of Mathematical Economics, 15, pp.85~110 (1986)

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