References: |
[1] Araujo, A., M. Pascoa and J. Orrillo (2000) “Equilibrium with default and exogenous collateral,” Mathematical Finance. [2] Asch, S. (1952) Social Psychology, Prentice Hall, New York (Chapter 16). [3] Aumann R.J. (1964) “Markets with a continuum of traders,” Econometrica 32:39-50. [4] Aumann, R.J. (1985) “An axiomatization of the non-transferable utility value, Econometrica 53: 599-612. [5] Aumann, R.J., Y. Katznelson, R. Radner, R.W. Rosenthal, and B. Weiss (1983) “Approximate purification of mixed strategies,” Mathematics of Operations Research 8, 327-341. [6] Binmore, K. and L. Samuelson (2001) “Evolution and Mixed Strategies,” Games and Economic Behavior 34, 200-226. [7] Blume, L.E. (1993) “The statistical mechanics of strategic interaction,” Games and Economic Behaviour 5:387-424. [8] Bjornerstedt, J. and J.Weibull (1995), “Nash equilibrium and evolution by imitation,” in The Rational Foundations of Economic Behavior, ed by K.Arrow et al, Macmillan. [9] Cartwright, E. and M. Wooders (2001) “Social conformity in games with incomplete information,” Notes. [10] Deutsch, M. and H.B. Gerard, (1955) “A study of normative and informational social influences upon individual judgement,” Journal of Abnormal and Social Psychology 51:629-636. [11] Ellison, G. (1993) “Learning, local interaction and coordination,” Econometrica 61:1047-1071. [12] Ellison, G. and D. Fudenberg (1993) “Rules of thumb for social learning,” Journal of Political Economy 101:612-643. [13] Ellison, G. and D. Fudenberg (1995) “Word-of-mouth communication and social learning,” Quarterly Journal of Economics 110: 93-125. [14] Follmer, H. (1974) “Random economies with many interacting agents,” Journal of Mathematical Economics 1, 51-62. [15] Fudenberg, D. and D.K. Levine (1998) The Theory of Learning in Games, Cambridge: MIT press. [16] Gale, D. and R. Rosenthal, 1999, “Experimentation, Imitation, and Strategic Stability,” Journal of Economic Theory 84, 1-40. [17] Green, E.J. (1984) “Continuum and finite-player noncooperative models of competition,” Econometrica vol.52, no. 4: 975-993. [18] Green, J. and W.P. Heller (1991) “Mathematical analysis and convexity with applications to economics,” in Handbook of Mathematical Economics, Vol.1, K.J. Arrow and W. Intriligator, eds. North Holland: Amsterdam, New York, Oxford. [19] Greenberg, J. and S. Weber (1986) “Strong Tiebout equilibrium with restricted preference domain,” Journal of Economic Theory 38:101-117. [20] Gross, R. (1996) Psychology. The science of Mind and Behaviour, Hodder and Stoughton. [21] Hildenbrand, W. (1971) “Random preferences and equilibrium analysis,” Journal of Economic Theory 3, 414-429. [22] Kandori, M., G.J. Mailath and R. Rob (1993) “Learning, mutation and long run equilibria in games,” Econometrica 61:29-56. [23] Kalai, E. (2000) “Private information in large games,” Northwestern University Discussion Paper 1312. [24] Khan, A. (1989) “On Cournot-Nash equilibrium distributions for games with a nonmetrizable action space and upper semi continuous payoffs," Transactions of the American Mathematical society 293: 737-749. [25] Khan, A. and Y. Sun (1999) “Non-cooperative games on hyperfinite Loeb spaces,” Journal of Mathematical Economics 31, 455-492. [26] Khan, A., K.P. Rath and Y.N. Sun (1997) “On the existence of pure strategy equilibria with a continuum of players,” Journal of Economic Theory 76:13-46. [27] Kirman, A.P. (1981) “Measure Theory,” Handbook of Mathematical Economics, K. Arrow and M. Intrilligator (eds.), North Holland Amsterdam/ New York/Oxford. [28] Kirman, A.P. (1993) “Ants, rationality, and recruitment,” Quarterly Journal of Economics, 137-156. [29] Kovalenkov, A. and M. Wooders (1997) “Epsilon cores of games with limited side payments; Nonemptiness and equal treatment,” Autonoma University of Barcelona Working Paper 392.97 revised, Games and Economic Behavior August 2001, vol. 36, no. 2, pp. 193-218 (26). . [30] Kovalenkov, A. and M. Wooders (1997) “An exact bound on epsilon for non-emptiness of the epsilon-core of an arbitrary game with side payments,” Autonoma University of Barcelona Working Paper 393.97 revised, Mathematics of Operations Research Vol 26, No 4, Nov 2001, pp 654-678. [31] Mas-Colell, A. (1984) “On a theorem of Schmeidler,” Journal of Mathematical Economics 13: 206-210. [32] O’Neill, B. (1987) “Nonparametric test of the Minimax Theory of twoperson, zero sum games,” Proceedings of the National Academy of Sciences 84, 2106-2109. [33] Pascoa, M. (1998) “Nash equilibrium and the law of large numbers,” International Journal of Game Theory 27: 83-92. [34] Pascoa, M. (1993a) “Approximate equlibrium in pure strategies for nonatomic games,” Journal of Mathematical Economics 22: 223-241. [35] Pascoa, M. (1993b) “Noncooperative equilibrium and Chamberlinian monopolistic competition,” Journal of Economic Theory, 69: 335-353. [36] Radner, R and R.W. Rosenthal (1982) “Private information and purestrategy equilibria,” Mathematics of Operations Research 7: 401-409 [37] Rashid, S. (1983) “Equilibrium points of nonatomic games; Asymptotic results,” Economics Letters 12: 7-10. [38] Rath, K.P., Y. Sun, S. Yamashige (1995) “The nonexistence of symmetric equilibria in anonymous games with compact action spaces,” Journal of Mathematical Economics 24: 331-346. [39] Reny, P.J. (1999) “On the existence of pure and mixed strategy Nash equilibria in discontinuous games,” Econometrica 67: 1029-1056. [40] Scharfstein, D.S. and J.C. Stein (1990) “Herd behaviour and investment,” The American Economic Review, vol 80, no. 3, 465-479. [41] Selten, R. (1980) “A note on evolutionarily stable strategies in asymmetric animal contesets,” Journal of Theoretical Biology 84, 93-101. [42] Schleifer, A., (2000) Inefficient Markets, an introduction to behavioural finance, Oxford University Press. [43] Schmeidler, D. (1973) “Equilibrium points of nonatomic games,” Journal of Statistical Physics 7: 295-300. [44] Walker, M. and J. Wooders (2001) “Minimax play at Wimbledon,” The American Economic Review; Dec 200, Volume: 91, Issue: 5, 1521-1538. [45] Wooders, M. (1983) “The epsilon core of a large replica game,” Journal of Mathematical Economics 11, 277-300. [46] Wooders, M.H. (1993) “On Auman’s markets with a continuum of traders; The continuum, small group effectiveness, and social homogeneity,” University of Toronto Department of Economics Working Paper No. 9401. [47] Wooders, M. (1994) “Equivalence of games and markets,” Econometrica 62, 1141-1160. [48] Young, H.P. (2001) Individual Strategy and Social Structure, Princeton University Press. |