Elena Yanovskaya
Biographic Data
| ID | 6218973 |
|---|---|
| NAME | Elena Yanovskaya |
| GIVEN NAMES | Elena |
| FAMILY NAME | Yanovskaya |
| SIGNATURE | YANOVSKAYA E |
| AFFILIATIONS | Russian Academy of Sciences |
| VERIFIED | No |
| TOTAL WORKS | 6 |
| TOTAL CITATIONS | 2 |
| AUTHOR COUNT | 6 |
| EDITOR COUNT | 0 |
| FIRST PUBLICATION YEAR | 1994 |
| LATEST PUBLICATION YEAR | 2023 |
| H-INDEX | 1 |
The equal split-off set for NTU-games
This paper introduces and studies the equal split-off set for cooperative games with nontransferable utility. We illustrate the new solution for the well-known Roth-Shafer examples and present two axiomatic characterizations based on different consistency properties on the class of exact partition games, i.e. the class of games where it intersects the core
Self-antidual extensions and subsolutions
A solution for transferable utility games is self-antidual if it assigns to each game the set of payoff allocations that it assigns to the antidual game with opposite sign. Well-known examples of self-antidual solutions are the core, the Shapley value, the prenucleolus, and the Dutta–Ray solution. To evaluate the extent to which a solution violates self-antiduality, this note defines its minimal self-antidual extension, i.e. the smallest self-ant…
Antiduality in exact partition games
The prenucleolus for games with restricted cooperation
Nash social welfare orderings
Correspondence between social choice functions and solutions of cooperative games
Correspondence between social choice functions and solutions of cooperative games
Nash social welfare orderings
The prenucleolus for games with restricted cooperation
Antiduality in exact partition games
Self-antidual extensions and subsolutions
A solution for transferable utility games is self-antidual if it assigns to each game the set of payoff allocations that it assigns to the antidual game with opposite sign. Well-known examples of self-antidual solutions are the core, the Shapley value, the prenucleolus, and the Dutta–Ray solution. To evaluate the extent to which a solution violates self-antiduality, this note defines its minimal self-antidual extension, i.e. the smallest self-ant…
The equal split-off set for NTU-games
This paper introduces and studies the equal split-off set for cooperative games with nontransferable utility. We illustrate the new solution for the well-known Roth-Shafer examples and present two axiomatic characterizations based on different consistency properties on the class of exact partition games, i.e. the class of games where it intersects the core
Computer Science (6 works) · Game Theory and Voting Systems (6 works) · Mathematical economics (6 works) · Mathematics (6 works) · Combinatorics (5 works) · Axiom (4 works) · Set (abstract data type (4 works) · Artificial Intelligence (3 works) · Auction Theory and Applications (3 works) · Class (philosophy (3 works)