Computing equilibria in the general equilibrium model with incomplete asset markets

Journal of Economic Dynamics and Control

Volumn 22, Issue 8-9, 1998, Pages 1375-1401

  Schmedders, Karl ^a  

^a STANFORD UNIVERSITY   (United States)

Author keywords

C63; C68; Computation of equilibria; General equilibrium; Homotopy path following; Incomplete asset markets; Penalty function

Indexed keywords

EID: 0000655902     PISSN: 01651889     EISSN: None     Source Type: Journal    
DOI: 10.1016/s0165-1889(98)00017-7     Document Type: Article

References (23)

1. Allgöwer, E.L., Georg, K., 1990. Numerical Continuation Methods: An Introduction. Springer, New York.
2. Brown D.J., DeMarzo P.M., Eaves B.C. Computing zeroes of sections of vector bundles using homotopies and relocalization. Mathematics of Operations Research. 21:1996;26-43.
3. Brown D.J., DeMarzo P.M., Eaves B.C. Computing equilibria when asset markets are incomplete. Econometrica. 64:1996;1-27.
4. Cass, D., 1984. Competitive equilibrium with incomplete financial markets. CARESS Working Paper, University of Pennsylvania.
5. DeMarzo P.M., Eaves B.C. Computing equilibria of GEI by relocalization on a Grassmann manifold. Journal of Mathematical Economics. 26:1996;479-497.
6. Duffie D., Shafer W. Equilibrium in incomplete markets I. Journal of Mathematical Economics. 14:1985;285-300.
7. Garcia, C., Zangwill, W., 1981. Pathways to Solutions, Fixed Points, and Equilibria. Prentice-Hall, Englewood Cliffs, NJ.
8. Geanakoplos J. An introduction to general equilibrium with incomplete asset markets. Journal of Mathematical Economics. 19:1990;1-38.
9. Geanakoplos J., Shafer W. Solving systems of simultaneous equations in economics. Journal of Mathematical Economics. 19:1990;69-94.
10. Hart O. On the optimality of equilibrium when the market structure is incomplete. Journal of Economic Theory. 11:1975;418-443.
11. Hirsch M.D., Magill M., Mas-Colell A. A geometric approach to a class of equilibrium existence problems. Journal of Mathematical Economics. 19:1990;95-106.
12. Hirsch, M.W., 1976. Differential Topology. Springer, New York.
13. Husseini S.Y., Lasry J.M., Magill M.J.P. Existence of equilibrium with incomplete markets. Journal of Mathematical Economics. 19:1990;39-68.
14. Judd, K.L., 1997. Computational economics and economic theory: substitutes or complements? Journal of Economic Dynamics and Control 21, 907-942.
15. Judd, K.L., 1998. Numerical Methods in Economics. MIT Press, Cambridge.
16. Judd, K.L., Kubler, F., Schmedders, K., 1997. Computing equilibria in infinite horizon finance economies: the case of one asset. Discussion paper, Hoover Institution.
17. Kubler, F., Schmedders, K., 1997. Computing equilibria in stochastic finance economies. Forthcoming in 'Computational Economics'.
18. Magill M.J.P., Shafer W. Characterization of generically complete real asset structures. Journal of Mathematical Economics. 19:1990;167-194.
19. Magill, M.J.P., Shafer, W., 1991. Incomplete markets. In: Hildenbrand, W., Sonnenschein, H. (Eds.), Handbook of Mathematical Economics, vol.IV. North-Holland, New York, pp.1523-1614.
20. Radner R. Existence of equilibrium of plans, prices and price expectations in a sequence of markets. Econometrica. 40:1972;289-303.
21. Schmedders, K., 1996. Damped asset trading in the general equilibrium model with incomplete asset markets. Technical Report 96-11, Department of Operations Research, Stanford University.
22. Watson L.T. A globally convergent algorithm for computing fixed points of C2 maps. Applied Mathematical Computation. 5:1979;297-311.
23. Watson, L.T., Billups, S.C., Morgan, A.P., 1987. HOMPACK: a suite of codes for globally convergent homotopy algorithms. ACM Transactions on Mathematical Software 13, 281-310.