Remarks on Nash equilibria for games with additively coupled payoffs

Economic Theory

Volumn 9, Issue 1, 1997, Pages 161-167

  Balder, Erik J ^a  

^a UTRECHT UNIVERSITY   (Netherlands)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0031288032     PISSN: 09382259     EISSN: None     Source Type: Journal    
DOI: 10.1007/bf01213450     Document Type: Article

References (15)

1. 1. Balder, E. J.: New existence results for optimal controls in the absence of convexity: the importance of extremality. SIAM J. Control Optim. 32, 890-916 (1994)
2. 2. Balder, E. J.: Lectures on Young measures. Cahiers du Centre de Recherche de Mathématiques de la Décision 9517, CEREMADE, Université de Paris-Dauphine, Paris (1995)
3. 3. Baye, M. R., Tian, G., Zhou, J.: Characterizations of the existence of equilibria in games with discontinuous and non-quasiconcave payoffs. Rev. Econ. Studies 60, 935-948 (1993)
4. 4. Castaing, C., Valadier, M.: Convex Analysis and Measurable Multifunctions. Lecture Notes in Mathematics 580. Berlin: Springer 1977
5. 5. Choquet, G.: Lectures on analysis. Reading, Mass.: Benjamin 1969
6. 6. Dasgupta, P., Maskin, E.: The existence of equilibrium in discontinuous economic games I: theory. Rev. Econ. Studies 53, 1-26 (1986)
7. 1(μ, X). Glasgow Math. J. 18, 87-91 (1977)
8. 8. Fan Ky: Some properties of convex sets related to fixed point theorems. Math. Ann. 266, 519-537 (1984)
9. 9. Glicksberg, I. L.: A further generalization of the Kakutani fixed point theorem, with applications to Nash equilibrium points. Proc. Amer. Math. Soc. 3, 170-174 (1952)
10. 10. Ionescu Tulcea, A. C.: Topics in the theory of lifting. Berlin: Springer 1969
11. 11. Neveu, J.: Bases mathématiques du calcul des probabilités. Paris: Masson 1964
12. 12. Parthasarathy, T., Raghavan, T. E. S.: Existence of saddle points for differential games. SIAM J. Control 13, 977-980 (1975)
13. 13. Warga, J.: Optimal control of differential and functional equations. New York: Academic Press 1972
14. 14. Yannelis, N. C.: Integration of Banach-valued correspondeness. In: Khan, M. A., Yannelis, N. C. (eds.) Equilibrium theory in infinite dimensional spaces. Berlin: Springer 1991
15. 15. Yannelis, N. C., Rustichini, A. Equilibrium points of non-cooperative random and Bayesian games. In: Aliprantis, C. D., Border, K., Luxemburg, W. A. J. (eds.) Positive operators, Riesz spaces and economics. Berlin: Springer 1991