Stefano Moretti
Datos Biográficos
| ID | 8796119 |
|---|---|
| NOMBRE | Stefano Moretti |
| NOMBRES | Stefano |
| APELLIDO | Moretti |
| FIRMA | MORETTI S |
| AFILIACIONES | Centre National de la Recherche Scientifique |
| ORCID | 0000-0003-3627-3257 |
| VERIFICADO | Sí |
| TOTAL DE OBRAS | 5 |
| TOTAL DE CITAS | 0 |
| OBRAS COMO AUTOR | 5 |
| OBRAS COMO EDITOR | 0 |
| PRIMER AÑO DE PUBLICACIÓN | 2021 |
| AÑO MÁS RECIENTE DE PUBLICACIÓN | 2026 |
| ÍNDICE H | 0 |
Ranking Alternatives from Opinions on Criteria
A primary challenge in collective decision-making is that achieving unanimous agreement is difficult, even at the level of criteria. The history of social choice theory illustrates this: numerous normative criteria on voting rules have been proposed; however, disagreements persist regarding which criteria should take precedence. This study addresses the problem of ranking alternatives based on the aggregation of opinions over criteria that the al…
Lexicographic social ranking
Desirability and social ranking
We present an axiomatic study of various solutions to the social ranking problem, where a solution links any ranking of coalitions of players to a binary relation between individual players. We focus on solutions that align with the desirability relation, asserting that player i is more desirable than player j if any coalition including i but not j ranks higher than the corresponding coalition formed by replacing i with j . Unlike previous charac…
A note on weighted multi-glove games
In this note we consider the class of weighted multi-glove games. We will show that these games are totally balanced and we will characterize the weighted multi-glove games that are supermodular and pmas-admissible. Moreover, we will provide an explicit expression for the Shapley value of the supermodular and a large part of the pmas-admissible weighted multi-glove games
Lexicographic solutions for coalitional rankings
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A note on weighted multi-glove games
In this note we consider the class of weighted multi-glove games. We will show that these games are totally balanced and we will characterize the weighted multi-glove games that are supermodular and pmas-admissible. Moreover, we will provide an explicit expression for the Shapley value of the supermodular and a large part of the pmas-admissible weighted multi-glove games
Lexicographic solutions for coalitional rankings
Desirability and social ranking
We present an axiomatic study of various solutions to the social ranking problem, where a solution links any ranking of coalitions of players to a binary relation between individual players. We focus on solutions that align with the desirability relation, asserting that player i is more desirable than player j if any coalition including i but not j ranks higher than the corresponding coalition formed by replacing i with j . Unlike previous charac…
Ranking Alternatives from Opinions on Criteria
A primary challenge in collective decision-making is that achieving unanimous agreement is difficult, even at the level of criteria. The history of social choice theory illustrates this: numerous normative criteria on voting rules have been proposed; however, disagreements persist regarding which criteria should take precedence. This study addresses the problem of ranking alternatives based on the aggregation of opinions over criteria that the al…
Lexicographic social ranking
Game Theory and Voting Systems (4 obras) · Computer Science (3 obras) · Multi-Criteria Decision Making (3 obras) · Axiom (2 obras) · Combinatorics (2 obras) · Economics (2 obras) · Game Theory and Applications (2 obras) · International political economy (2 obras) · Law (2 obras) · Lexicographical order (2 obras)