original papers: On preferences over subsets and the lattice structure of stable matchings
By A. Alkan. 2001
56 citations recorded by the source corpus.
View Paper: https://www.semanticscholar.org/paper/ef2dd31b1b3d984944376bdb4081ca6c29c67cdc
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
- Salvador Barberà
- Walter Bossert
- Federico Echenique
- Jorge Oviedo
- Prasanta K. Pattanaik
- A. Alkan
- Bolei Zhou
- C. Layman
Citations in the corpus
- A class of multipartner matching markets with a strong lattice structure (2002, methodology): “Recently Alkan [ 3 ] showed that if one introduces quotas together with a monotonicity condition then the set of stable matchings is a distributive lattice under a natural definition of supremum and infimum for matchings.”
- Algorithmics of Matching Under Preferences (2013, unknown): “[501, 41–43,398, 117, 189].”
- A Theory of Stability in Many-to-Many Matching Markets (2004, background): “Alkan (2001, 2002) presents properties (including distributivity) of the lattice structure on pairwise-stable matchings, in many-to-many markets with additional structure on preferences.”
- Ranking Sets of Objects (2001, methodology): “A well-known example is a substitutability axiom employed in Roth and Sotomayor [133], and other requirements in the same spirit can be found in Alkan [1] and in Mart́ınez, Massó,”