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Nash bargaining solution under externalities

Mathematical Social Sciences, 2016
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Tomohiko Kawamori, Toshiji Miyakawa
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Nash bargaining solutions

1992
Any book on axiomatic bargaining game theory should start with Nash’s 1950 article and with the Nash bargaining solution, and so will this one. Without any doubt the Nash bargaining solution is the most well-known and popular solution concept in bargaining — in the theoretical literature as well as in applied and empirical work.
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Characterizing the Nash bargaining solution without Pareto-Optimality

Social Choice and Welfare, 1988
We consider the bargaining problem with a variable number of agents. The first author [J. Econ. Theory 45, No.2, 330-341 (1988; Zbl 0657.90106)] had previously characterized the Nash solution as the only solution to satisfy the following axioms: Pareto Optimality, Symmetry, Scale Invariance, and Multilateral Stability.
Lensberg, T., Thomson, W.
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Nash implementation of the Nash bargaining solution using intuitive message spaces

Economics Letters, 1999
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Nash Implementation of the Nash Bargaining Solution by a Natural Mechanism

SSRN Electronic Journal, 1998
We provide natural mechanisms for the Nash implementation of the Nash bargaining solution if the set of possible payoff allocations is unknown to the planner. The need for two different mechanisms arises, because the case of three or more agents and that of two require separate treatment.
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The Nash solution and relevant expansions

Economics Letters, 1991
Abstract In this paper we propose a new axiom, Relevant Balanced Expansion Monotonicity (RBEM), to replace Nash's original Independence of Irrelevant Alternatives (IIA) axiom. Using the RBEM axiom and the other three original axioms suggested by Nash we provide a characterization of the Nash Solution.
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Integrative oncology: Addressing the global challenges of cancer prevention and treatment

Ca-A Cancer Journal for Clinicians, 2022
Jun J Mao,, Msce   +2 more
exaly  

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