Nash's bargaining solution when the disagreement point is random

DOI10.1016/j.mathsocsci.2005.02.002zbMath1139.91007OpenAlexW2149174360MaRDI QIDQ2485452

Rann Smorodinsky

Publication date: 5 August 2005

Published in: Mathematical Social Sciences (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.mathsocsci.2005.02.002

zbMATH Keywords

Nash solutionCooperative gametwo-person bargainingrandom disagreement point

Mathematics Subject Classification ID

Cooperative games (91A12) 2-person games (91A05) Auctions, bargaining, bidding and selling, and other market models (91B26)

Related Items (4)

Bargaining with nonanonymous disagreement: monotonic rules ⋮ Bargaining with nonanonymous disagreement: decomposable rules ⋮ Nullified equal loss property and equal division values ⋮ SOLUTION CONCEPT FOR A TWO PERSON BARGAINING PROBLEM WITH UNKNOWN PARAMETERS

Cites Work

• Axiomatic utility theories with the betweenness property
• An axiomatic characterization of preferences under uncertainty: Weakening the independence axiom
• The bargaining problem with an uncertain conflict outcome
• The super-additive solution for the Nash bargaining game
• Nash solution and uncertain disagreement points
• Tests of the betweenness property of expected utility
• Axiomatic models of bargaining
• Bargaining solutions without the expected utility hypothesis
• The Bargaining Problem
• Bargaining with Uncertain Disagreement Points
• Characterizing the Nash and Raiffa Bargaining Solutions by Disagreement Point Axioms
• On the Interpretation of the Nash Bargaining Solution and Its Extension to Non-Expected Utility Preferences
• Other Solutions to Nash's Bargaining Problem
• Proportional Solutions to Bargaining Situations: Interpersonal Utility Comparisons
• The reflection effect for constant risk averse agents

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