Reverse discrete choice models

Regional Science and Urban Economics

Volumn 29, Issue 6, 1999, Pages 745-764

  Anderson, Simon P ^a   De Palma, André ^b  

^a UNIVERSITY OF VIRGINIA   (United States)

^b UNIVERSITÉ DE CERGY PONTOISE   (France)

Author keywords

CES; Discrete choice; Error structure; IIA; Logit; Minimization problem

Indexed keywords

METHODOLOGY; MODELING;

EID: 0032747948     PISSN: 01660462     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0166-0462(99)00009-5     Document Type: Article

References (16)

1. Anas, A., 1990. Taste heterogeneity and urban spatial structure: the logit model and monocentric city reconciled. Journal of Urban Economics 28, 315-335.
2. Anderson, S.P., de Palma, A., Nesterov, Y., 1995. Oligopolistic competition and the optimal provision of products. Econometrica 63, 1281-1301.
3. Anderson, S.P., de Palma, A., Thisse, J.-F., 1988. The CES and the Logit: two related models of heterogeneity. Regional Science and Urban Economics 18, 155-164.
4. Anderson, S.P., de Palma, A., Thisse, J.-F., 1992. In: Discrete Choice Theory of Product Differentiation, MIT Press, Cambridge, MA.
5. Berry, S., Levinsohn, J., Pakes, A., 1995. Automobile prices in market equilibrium. Econometrica 63, 841-890.
6. Ben-Akiva, M., Lerman, S., 1985. In: Discrete Choice Analysis: Theory and Application to Predict Travel Demand, MIT Press, Cambridge, MA.
7. Braid, R., 1988. Heterogenous preferences and non-central agglomeration of firms. Regional Science and Urban Economics 18, 57-68.
8. Caplin, A., Nalebuff, B., 1991. Aggregation and imperfect competition: on the existence of equilibrium. Econometrica 59, 25-59.
9. Deneckere, R., Rothschild, M., 1992. Monopolistic competition and preference diversity. Review of Economic Studies 59, 361-373.
10. de Palma, A., Ginsburgh, V., Papageorgiou, Y., Thisse, J.-F., 1985. The principle of minimum differentiation holds under sufficient heterogeneity. Econometrica 53, 767-781.
11. Fujita, M., Krugman, P., 1995. When is the economy monocentric? von Thünen and Chamberlin unified. Regional Science and Urban Economics 25, 505-528.
12. Fujita, M., J.-F. Thisse, Economics of Agglomeration, CEPR Discussion Paper, 1344, 1994.
13. Jaibi, M.R., ten Raa, T., 1998. An asymptotic foundation for logit models. Regional Science and Urban Economics 28, 75-90.
14. Krugman, P., 1998. Space: the final frontier. Journal of Economic Perspectives 12, 161-174.
15. Leonardi, G., 1984. The structure of random utility models in the light of the asymptotics of extremes. In: Florian, M. (Ed.), Transportation Planning Models, North-Holland, Amsterdam, pp. 107-133.
16. Perloff, J.M., Salop, S.C., 1985. Equilibrium with product differentiation. Review of Economic Studies 52, 107-120.