The Tempered Aspirations solution for bargaining problems with a reference point
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作者:
Balakrishnan, P. V.
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Univ Washington Bothell, Business Program, Bothell, WA 98011 USAUniv Washington Bothell, Business Program, Bothell, WA 98011 USA
Balakrishnan, P. V.
[1
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Gomez, Juan Camilo
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Univ Washington Bothell, Business Program, Bothell, WA 98011 USAUniv Washington Bothell, Business Program, Bothell, WA 98011 USA
Gomez, Juan Camilo
[1
]
Vohra, Rakesh V.
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Northwestern Univ, Dept Managerial Econ & Decis Sci, Kellogg Sch Management, Evanston, IL 60208 USAUniv Washington Bothell, Business Program, Bothell, WA 98011 USA
Vohra, Rakesh V.
[2
]
机构:
[1] Univ Washington Bothell, Business Program, Bothell, WA 98011 USA
[2] Northwestern Univ, Dept Managerial Econ & Decis Sci, Kellogg Sch Management, Evanston, IL 60208 USA
Gupta and Livne (1988) modified Nash's (1950) original bargaining problem through the introduction of a reference point restricted to lie in the bargaining set. Additionally, they characterized a solution concept for this augmented bargaining problem. We propose and axiomatically characterize a new solution concept for bargaining problems with a reference point: the Tempered Aspirations solution. In Kalai and Smorodinsky (1975), aspirations are given by the so called ideal or utopia point. In our setting, however, the salience of the reference point mutes or tempers the negotiators' aspirations. Thus, our solution is defined to be the maximal feasible point on the line segment joining the modified aspirations and disagreement vectors. The Tempered Aspirations solution can be understood as a "dual" version of the Gupta-Livne solution or, alternatively, as a version of Chun and Thomson's (1992) Proportional solution in which the claims point is endogenous. We also conduct an extensive axiomatic analysis comparing the Gupta-Livne to our Tempered Aspirations solution. Published by Elsevier B.V.
机构:
Departamento de Fundamentes del Análisis Económico and IVIE, Universidad de AlicanteDepartamento de Fundamentes del Análisis Económico and IVIE, Universidad de Alicante