Value dividends, the Harsanyi set and extensions, and the proportional Harsanyi solution
From MaRDI portal
Publication:2021829
DOI10.1007/s00182-019-00701-4zbMath1461.91018OpenAlexW2911948448WikidataQ126389494 ScholiaQ126389494MaRDI QIDQ2021829
Publication date: 27 April 2021
Published in: International Journal of Game Theory (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s00182-019-00701-4
weighted Shapley valuesTU-game(generalized) Harsanyi set(proportional) Harsanyi solutionsharing function systemsvalue dividends
Related Items (8)
Sharing the surplus and proportional values ⋮ Impacts of boycotts concerning the Shapley value and extensions ⋮ Nonadditive integration and some solutions of cooperative games ⋮ Disjointly productive players and the Shapley value ⋮ Compromising between the proportional and equal division values ⋮ Axiomatizations of the proportional division value ⋮ Values for level structures with polynomial-time algorithms, relevant coalition functions, and general considerations ⋮ The grand surplus value and repeated cooperative cross-games with coalitional collaboration
Cites Work
- Differential marginality, van den Brink fairness, and the Shapley value
- Monotonic solutions of cooperative games
- On weighted Shapley values
- Conference structures and fair allocation rules
- An axiomatization of the Shapley value using a fairness property
- The proportional value for positive cooperative games
- Symmetry, mutual dependence, and the weighted Shapley values
- The proportional Shapley value and applications
- Weakly balanced contributions and solutions for cooperative games
- On axiomatizations of the weighted Shapley values
- The Harsanyi set for cooperative TU-game
- The selectope for cooperative games
- On proper Shapley values for monotone TU-games
- Monotonic core solutions: beyond Young's theorem
- Axiomatizations of the proportional Shapley value
- Constrained core solutions for totally positive games with ordered players
- How to share when context matters: the Möbius value as a generalized solution for cooperative games
- Potential, Value, and Consistency
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
This page was built for publication: Value dividends, the Harsanyi set and extensions, and the proportional Harsanyi solution