International audienceIn this paper we explore the problem of Nash implementation providing two new properties called I-monotonicity and I-weak no-veto power. These properties form together with unanimity a new sufficient condition for a social choice correspondence to be implementable in Nash equilibria with at least three agents. As applications, we prove that: (1) In private good economies with single-plateaued preferences, each solution of the problem of fair division that has a full range is Nash implementable if and only if it satisfies Maskin monotonicity, (2) In matching problems, Maskin monotonicity is a necessary and sufficient condition for implementation
Consider the problem of exact nash implementation of social choice correspondences. Define a lottery...
Consider the problem of exact Nash Implementation of social choice correspondences. De\u85ne a lotte...
Consider the problem of exact Nash Implementation of social choice correspondences. De\u85ne a lotte...
International audienceIn this paper we explore the problem of Nash implementation providing two new ...
International audienceIn this paper we explore the problem of Nash implementation providing two new ...
International audienceIn this paper we explore the problem of Nash implementation providing two new ...
International audienceIn this paper we explore the problem of Nash implementation providing two new ...
Consider the problem of exact Nash Implementation of social choice correspondences. De\u85ne a mecha...
International audienceIn this article, we study the problem of Nash implementation in private good e...
International audienceIn this article, we study the problem of Nash implementation in private good e...
International audienceIn this article, we study the problem of Nash implementation in private good e...
International audienceIn this article, we study the problem of Nash implementation in private good e...
Consider the problem of exact nash implementation of social choice correspondences. Define a lottery...
Consider the problem of exact nash implementation of social choice correspondences. Define a lottery...
Consider the problem of exact nash implementation of social choice correspondences. Define a lottery...
Consider the problem of exact nash implementation of social choice correspondences. Define a lottery...
Consider the problem of exact Nash Implementation of social choice correspondences. De\u85ne a lotte...
Consider the problem of exact Nash Implementation of social choice correspondences. De\u85ne a lotte...
International audienceIn this paper we explore the problem of Nash implementation providing two new ...
International audienceIn this paper we explore the problem of Nash implementation providing two new ...
International audienceIn this paper we explore the problem of Nash implementation providing two new ...
International audienceIn this paper we explore the problem of Nash implementation providing two new ...
Consider the problem of exact Nash Implementation of social choice correspondences. De\u85ne a mecha...
International audienceIn this article, we study the problem of Nash implementation in private good e...
International audienceIn this article, we study the problem of Nash implementation in private good e...
International audienceIn this article, we study the problem of Nash implementation in private good e...
International audienceIn this article, we study the problem of Nash implementation in private good e...
Consider the problem of exact nash implementation of social choice correspondences. Define a lottery...
Consider the problem of exact nash implementation of social choice correspondences. Define a lottery...
Consider the problem of exact nash implementation of social choice correspondences. Define a lottery...
Consider the problem of exact nash implementation of social choice correspondences. Define a lottery...
Consider the problem of exact Nash Implementation of social choice correspondences. De\u85ne a lotte...
Consider the problem of exact Nash Implementation of social choice correspondences. De\u85ne a lotte...