Multiperson bargaining over two alternatives

Games and Economic Behavior

Volumn 12, Issue 2, 1996, Pages 226-244

  Ponsati, Clara ^a   Sákovics, József ^b  

^a UNIVERSITAT AUTÒNOMA DE BARCELONA   (Spain)

^b CSIC   (Spain)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0030078448     PISSN: 08998256     EISSN: None     Source Type: Journal    
DOI: 10.1006/game.1996.0015     Document Type: Article

References (11)

1. ASHEIM, G. B. (1992). "A Unique Solution to n-person Sequential Bargaining," Games and Econ. Behav. 4, 169-181.
2. BENNETT, E., AND HOUBA, H. (1992). "Odd Man Out: Bargaining among Three Players," Working Paper 284, Johns Hopkins University.
3. BINMORE, K. G. (1985). "Bargaining and Coalitions," in Game Theoretic Models of Bargaining, (A. Roth, Ed.), pp. 269-304. Cambridge: Cambridge Univ. Press.
4. CHAE, S., AND YANG, J. (1988). "The Unique Perfect Equilibrium of an N-person Bargaining Game," Econ. Lett. 28, 221-223.
5. CHATTERJEE, K., DUTTA, B., RAY, D., AND SENGUPTA, K. (1993). "A Noncooperative Theory of Coalitional Bargaining," Rev. Econ. Studies 60, 463-477.
6. HERRERO, M. J. (1985). A Strategic Bargaining Approach to Market Institutions, PhD thesis. London School of Economics.
7. PONSATI, C., AND SÁKOVICS, J. (1995). "The War of Attrition with Incomplete Information," Math. Soc. Sci. 29, 239-254.
8. RAUSSER, G., AND SIMON, L. (1991). "A Non-Cooperative Model of Collective Decision Making: A Multilateral Bargaining Approach," mimeo University of California, Berkeley.
9. RUBINSTEIN, A. (1982). "Perfect Equilibrium in a Bargaining Model," Econometrica 50, 97-109.
10. STINCHCOMBE, M. B. (1992). "Maximal Strategy Sets for Continuous-Time Game Theory," J. Econ. Theory 56, 235-265.
11. YANG, J. (1992). "Another N-person Bargaining Game with a Unique Perfect Equilibrium," Econ. Lett. 38, 275-277.