Marginality and the position value
From MaRDI portal
Publication:6168658
DOI10.1007/s11750-022-00647-zzbMath1520.91036MaRDI QIDQ6168658
No author found.
Publication date: 11 July 2023
Published in: Top (Search for Journal in Brave)
Cooperative games (91A12) Games involving graphs (91A43) Signaling and communication in game theory (91A28)
Cites Work
- Unnamed Item
- Unnamed Item
- Young's axiomatization of the Shapley value: a new proof
- Axiomatic characterizations under players nullification
- Weak differential marginality and the Shapley value
- Harsanyi power solutions for graph-restricted games
- Difference between the position value and the myerson value is due to the existence of coalition structures
- Marginality, differential marginality, and the Banzhaf value
- Differential marginality, van den Brink fairness, and the Shapley value
- Monotonic solutions of cooperative games
- Conference structures and fair allocation rules
- A new axiomatization of the Shapley value
- Uniqueness of the Shapley value
- The position value for union stable systems
- Centrality and power in social networks: A game theoretic approach.
- The stochastic Shapley value for coalitional games with externalities
- The balanced contributions property for symmetric players
- The within groups and the between groups Myerson values
- The \(cg\)-position value for games on fuzzy communication structures
- Axiomatizations of the conjunctive permission value for games with permission structures
- A probabilistic position value
- Weighted position values
- Characterizations of the position value for hypergraph communication situations
- Probabilistic network values
- Necessary players, myerson fairness and the equal treatment of equals
- Marginality and Myerson values
- Harsanyi power solutions for games on union stable systems
- The position value is the Myerson value, in a sense
- A unified approach to the myerson value and the position value
- A characterization of the position value
- A Note on the Position Value for Hypergraph Communication Situations
- Marginal Contributions and Externalities in the Value
- On the Position Value for Communication Situations
- Graphs and Cooperation in Games
- On the position value for communication situations with fuzzy coalition
This page was built for publication: Marginality and the position value