A solution to the two-person implementation problem
From MaRDI portal
Publication:2025052
DOI10.1016/j.jet.2021.105261zbMath1461.91083OpenAlexW2953885452MaRDI QIDQ2025052
M. Remzi Sanver, Jean-François Laslier, Matías Núñez
Publication date: 11 May 2021
Published in: Journal of Economic Theory (Search for Journal in Brave)
Full work available at URL: https://basepub.dauphine.psl.eu/handle/123456789/22304
Related Items (3)
On the implementation of the median ⋮ Computational implementation ⋮ Compromising as an equal loss principle
Cites Work
- Unnamed Item
- Nash implementation with partially honest individuals
- Implementation in mixed Nash equilibrium
- Bargaining through approval
- Virtual Nash implementation with admissible support
- Finite alternating-move arbitration schemes and the equal area solution
- Nash implementation with lottery mechanisms
- Nash implementation without no-veto power
- On the rule of \(k\) names
- A new approach to the implementation problem
- Prudence versus sophistication in voting strategy
- Implementation via backward induction
- Sequential voting by veto: Making the Mueller-Moulin algorithm more versatile
- Manipulation of social choice functions
- Reaching consensus through approval bargaining
- Reconsidering two-agent Nash implementation
- A crash course in implementation theory
- An efficiency characterization of plurality rule in collective choice problems
- Nash implementing non-monotonic social choice rules by awards
- Nash Implementation: A Full Characterization
- Virtual Implementation in Nash Equilibrium
- Overcoming Incentive Constraints by Linking Decisions
- Subgame Perfect Implementation
- Strategy-Proofness and Social Choice Functions without Singlevaluedness
- Construction of Outcome Functions Guaranteeing Existence and Pareto Optimality of Nash Equilibria
- Nash Equilibrium and Welfare Optimality
- Recent Results on Implementation with Complete Information
- A Necessary and Sufficient Condition for Two-Person Nash Implementation
- A new solution to the random assignment problem.
This page was built for publication: A solution to the two-person implementation problem