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Nash bargaining solution (NBS) fairness and proportional fairness (PF) are two suitable candidates for fairness consideration, and both can provide attractive trade-offs between total throughput and each user's capacity.
Nash bargaining solution.
Nash bargaining solution (NBS): Nash bargaining means the solution of the cooperative emission control game, i.e., maxlimits_{n_{1}le N_{text{max}}^{text{I}},n_{2}le N_{text{max}}^{text{II}}} U_{1}(n_{1},n_{2})cdot U_{2}(n_{1},n_{2}).
Binmore (2005) has recently advanced a version of social contract theory that relies on the Nash bargaining solution, as does Muldoon (2009) while Moehler (2010) relies on a "stabilized" Nash bargaining solution.
Finally, we generalize our main result by allowing an asymmetric Nash bargaining solution.
The nash bargaining solution (NBS) derived from the cooperative game is adopted to maximize the spectrum utilization.
Both the Nash bargaining solution and the Shapley value are widely applicable concepts for solving these games.
From that point they apply either the principles of the Lindahl Equilibrium or the Nash Bargaining Solution to proceed to the Pareto frontier.
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Previously titled "An Alternating Offers Representation of the Nash-in-Nash Bargaining Solution".
This would mean that on average the insurers have slightly more bargaining power, if we can reject the hypothesis that hospitals and insurers reach the Nash-bargaining solution of 0.5 (see Sect. " Hospital insurer bargaining model" for theoretical background).
Among the Pareto-efficient solutions the Nash-bargaining solution is chosen.
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