2019
DOI: 10.1007/s40070-018-0089-0
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Multiple local optima in Zeuthen–Hicks bargaining: an analysis of different preference models

Abstract: Zeuthen-Hicks bargaining provides a dynamic model that explains how two parties in a negotiation make concessions to reach the Nash bargaining solution. However, it is not clear whether this process will always reach the global optimum corresponding to the Nash bargaining solution, or could end at a local optimum, or even in disagreement. In this paper, we analyze different types of utility functions, both analytically and in a computational study, to determine under which circumstances convergence to the Nash… Show more

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Cited by 5 publications
(3 citation statements)
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References 27 publications
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“…unique, which is the case e.g. if both utility functions are concave (Dias and Vetschera 2018), the process will thus converge to the Nash bargaining solution. Since d is the worst possible outcome, we can without loss of generality set u m (d) = 0 and simplify 7to…”
Section: About Function P()mentioning
confidence: 98%
“…unique, which is the case e.g. if both utility functions are concave (Dias and Vetschera 2018), the process will thus converge to the Nash bargaining solution. Since d is the worst possible outcome, we can without loss of generality set u m (d) = 0 and simplify 7to…”
Section: About Function P()mentioning
confidence: 98%
“…These shapes can be used as an input for sensitivity and robustness analysis studies addressing unknown value functions, as performed in exact (e.g., Sarabando and Dias 2010) or stochastic analyses (e.g., Lahdelma and Salminen 2001). Although the specific value function might be unknown, one may wish to simulate specific value function types (Dias and Vetschera 2019b, a). They can also be useful in studying the behavior of different methods on simulated data (Vetschera et al 2014a;Mihelčić and Bohanec 2017;Dias and Vetschera 2019b).…”
mentioning
confidence: 99%
“…Although the specific value function might be unknown, one may wish to simulate specific value function types (Dias and Vetschera 2019b, a). They can also be useful in studying the behavior of different methods on simulated data (Vetschera et al 2014a;Mihelčić and Bohanec 2017;Dias and Vetschera 2019b). Finally, they can be used in studies aiming to forecast the diffusion of new products and technologies using system dynamics or agent based models (e.g., in the context of alternative fuels (Stummer et al 2015;).…”
mentioning
confidence: 99%