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Generic Regularity of Stationary Equilibrium Points in a Class of Bargaining Games
Unformatted Document Text:  REFERENCES 1. Aliprantis, Charalambos D. and Kim Border. 1999. Infinite Dimensional Analysis: a Hitchhiker’s Guide. 2nd edition. Springer. 2. Banks Jeffrey S., and John Duggan. 2000. “A Bargaining Model of Collective Choice,” American Political Science Review 94(March): 73-88. 3. Banks Jeffrey S., and John Duggan. 2003. “A Bargaining Model of Policy Making,” mimeo. University of Rochester and Caltech. 4. Baron, David P. 1991. “A Spatial Bargaining Theory of Government Formation in a Parliamentary System.” American Political Science Review 85(March): 137-64. 5. Baron, David P., and John A. Ferejohn. 1989. “Bargaining in Legislatures.” American Political Science Review 85(December): 137-64. 6. Baron, David P. and Ehud Kalai. 1993. “The Simplest Equilibrium of a Majority Rule Game.” Journal of Economic Theory, 61: 290-301. 7. Bonnans, Frederic J. and Alexander Shapiro. 1998. ”Optimization Problems with Perturbations: A Guided Tour,” SIAM Review, 40(2): 228-64. 8. Binmore, Ken. 1987. “Perfect Equilibria in Bargaining Models,” ch. 5 in Binmore, Ken and Partha Dasgupta, eds. 1987. The Economics of Bargaining. Basil Blackwell:Oxford and New York. 9. Binmore, Ken and Partha Dasgupta, eds. 1987. The Economics of Bargaining. Basil Blackwell: Oxford and New York. 10. Debreu, Gerard. 1970. ”Economies with a Finite Number of Equilibria,” Economet- rica, 38: 387-92. 11. Dierker. 1972. “Two Remarks on the Number of Equilibria of an Economy,” Econo- metrica, 40(5): 951-53. 12. Dubey, Pradeep. 1986. ”Inefficiency of Nash Equilibria,” Mathematics of Operations Research, 11(1): 1-8. 13. Eraslan, Hulya. 2002. “Uniqueness of Stationary Equilibrium Payoffs in the Baron- Ferejohn Model,” Journal of Economic Theory, 103(1): 11-30. 14. Eraslan, Hulya and Merlo Antonio. 2002. “Majority Rule in a Stochastic Model of Bargaining,” Journal of Economic Theory, 103(1): 31-38. 15. Haller, Hans and Roger Lagunoff. 2000. “Genericity and Markovian Behavior in Stochastic Games,” Econometrica, 68(5):1231-48. 19

Authors: Kalandrakis, Anastassios.
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REFERENCES
1. Aliprantis, Charalambos D. and Kim Border. 1999. Infinite Dimensional Analysis: a
Hitchhiker’s Guide. 2nd edition. Springer.
2. Banks Jeffrey S., and John Duggan. 2000. “A Bargaining Model of Collective Choice,”
American Political Science Review 94(March): 73-88.
3. Banks Jeffrey S., and John Duggan. 2003. “A Bargaining Model of Policy Making,”
mimeo. University of Rochester and Caltech.
4. Baron, David P. 1991. “A Spatial Bargaining Theory of Government Formation in a
Parliamentary System.” American Political Science Review 85(March): 137-64.
5. Baron, David P., and John A. Ferejohn. 1989. “Bargaining in Legislatures.” American
Political Science Review 85(December): 137-64.
6. Baron, David P. and Ehud Kalai. 1993. “The Simplest Equilibrium of a Majority Rule
Game.” Journal of Economic Theory, 61: 290-301.
7. Bonnans, Frederic J. and Alexander Shapiro. 1998. ”Optimization Problems with
Perturbations: A Guided Tour,” SIAM Review, 40(2): 228-64.
8. Binmore, Ken. 1987. “Perfect Equilibria in Bargaining Models,” ch. 5 in Binmore,
Ken and Partha Dasgupta, eds. 1987. The Economics of Bargaining. Basil Blackwell:
Oxford and New York.
9. Binmore, Ken and Partha Dasgupta, eds. 1987. The Economics of Bargaining. Basil
Blackwell: Oxford and New York.
10. Debreu, Gerard. 1970. ”Economies with a Finite Number of Equilibria,” Economet-
rica, 38: 387-92.
11. Dierker. 1972. “Two Remarks on the Number of Equilibria of an Economy,” Econo-
metrica, 40(5): 951-53.
12. Dubey, Pradeep. 1986. ”Inefficiency of Nash Equilibria,” Mathematics of Operations
Research, 11(1): 1-8.
13. Eraslan, Hulya. 2002. “Uniqueness of Stationary Equilibrium Payoffs in the Baron-
Ferejohn Model,” Journal of Economic Theory, 103(1): 11-30.
14. Eraslan, Hulya and Merlo Antonio. 2002. “Majority Rule in a Stochastic Model of
Bargaining,” Journal of Economic Theory, 103(1): 31-38.
15. Haller, Hans and Roger Lagunoff. 2000. “Genericity and Markovian Behavior in
Stochastic Games,” Econometrica, 68(5):1231-48.
19


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