Nash bargaining theory, nonconvex problems and social welfare orderings

Theory and Decision

Volumn 48, Issue 4, 2000, Pages 351-358

  Denicolò, Vincenzo ^a   Mariotti, Marco ^b  

^a UNIVERSITY OF BOLOGNA   (Italy)

^b UNIVERSITY OF EXETER   (United Kingdom)

Author keywords

Bargaining; Nash solution; Nonconvex problems; Social Welfare Orderings

Indexed keywords

EID: 0041970119     PISSN: 00405833     EISSN: None     Source Type: Journal    
DOI: 10.1023/A:1005278100070     Document Type: Article

References (10)

1. Conley, J. and Wilkie, S. (1996), The bargaining problem without convexity: Extending the Nash solution, Games and Economic Behavior 13: 26-38.
2. d'Aspremont, C. (1985), Axioms for social welfare orderings, in L. Hurwicz, D. Schmeidler and H. Sonnenschein (eds.), Social Goals and Social Organization, North Holland, Amsterdam.
3. Herrero, M.J. (1989), The Nash program: Non-convex bargaining problems, Journal of Economic Theory 49: 266-277.
4. Kaneko, M. (1980), An extension of the Nash bargaining problem and the Nash social welfare function, Theory and Decision 12: 135-148.
5. Mariotti, M. (1998a), Nash bargaining theory when the number of alternatives can be finite, Social Choice and Welfare 15: 413-421.
6. Mariotti, M. (1998b), Extending Nash's axioms to non-convex problems, Games and Economic Behavior 22: 377-383.
7. Moulin, H. (1988), Axioms for Cooperative Decision Making, North Holland, Amsterdam.
8. Nash, J. (1950), The bargaining problem, Econometrica 18: 155-162.
9. Roth, A. (1977), Individual rationality and Nash's solution to the bargaining problem, Mathematics of Operations Research 2: 64-65.
10. Zhou, L. (1997), The Nash bargaining theory with non-convex problems, Econometrica 65: 681-686.