Fair distribution of surplus and efficient extensions of the Myerson value
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Publication:1787416
DOI10.1016/j.econlet.2018.01.025zbMath1397.91037OpenAlexW2789577452MaRDI QIDQ1787416
Deng-Feng Li, Gen-Jiu Xu, Xun-Feng Hu
Publication date: 5 October 2018
Published in: Economics Letters (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.econlet.2018.01.025
communication graphMyerson valueefficient extensionfair distribution of surplustransferable utility cooperative game
Related Items (8)
Efficient quotient extensions of the Myerson value ⋮ Coalitional surplus desirability and the equal surplus division value ⋮ The efficient partition surplus Owen graph value ⋮ The Egalitarian efficient extension of the Aumann-Drèze value ⋮ Efficient extensions of the Myerson value based on endogenous claims from players ⋮ The probabilistic Harsanyi power solutions for probabilistic graph games ⋮ The efficient proportional Myerson values ⋮ The weighted Shapley-egalitarian value for cooperative games with a coalition structure
Cites Work
- Unnamed Item
- Some non-superadditive games, and their Shapley values, in the talmud
- Solidarity in games with a coalition structure
- Balanced per capita contributions and level structure of cooperation
- Efficient extensions of the Myerson value
- Coincidence of and collinearity between game theoretic solutions
- Cooperative games with coalition structures
- The principle of balanced contributions and hierarchies of cooperation
- Fairness and fairness for neighbors: the difference between the Myerson value and component-wise egalitarian solutions
- An efficient and fair solution for communication graph games
- A Simple Expression for the Shapley Value in a Special Case
- Graphs and Cooperation in Games
- Characterization of the Banzhaf–Coleman Index
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