Results 261 to 270 of about 2,510,319 (291)
Some of the next articles are maybe not open access.

Stable Matching Problems

2006
Stable matching is one of the oldest problems studied from an algorithmic point of view, whose original version is defined as follows: An instance consists of N men, N women, and each person's preference list. A preference list is a totally ordered list including all members of the opposite sex depending on his/her preference.
openaire   +2 more sources

Stable Matchings in Trees

2017
The maximum stable matching problem (Max-SMP) and the minimum stable matching problem (Min-SMP) have been known to be NP-hard for subcubic bipartite graphs, while Max-SMP can be solved in polynomal time for a bipartite graph G with a bipartition (X, Y) such that \(\mathrm{deg}_{G}(v)\le 2\) for any \(v\in X\). This paper shows that both Max-SMP and Min-
Satoshi Tayu, Shuichi Ueno
openaire   +1 more source

The dynamics of stable matchings and half-matchings for the stable marriage and roommates problems

International Journal of Game Theory, 2007
This paper studies the dynamics of stable marriage and stable roommates markets. The main tool of this paper is the algorithm of Roth and Vande Vate and its generalization by Tan and Hsueh. Beyond proposing alternative proofs for known results, some of them are generalized to the nonbipartite case. In particular, it is shown that the lastcomer gets his
Péter Biró 0001   +2 more
openaire   +1 more source

On the Existence of Stable Roommate Matchings

Games and Economic Behavior, 2000
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
openaire   +2 more sources

Stable Matching as Transportation

Proceedings of the 25th ACM Conference on Economics and Computation
Federico Echenique   +2 more
openaire   +2 more sources

Three-dimensional stable matching with cyclic preferences

Optimization Letters, 2020
Kanstantsin Pashkovich   +1 more
exaly  

Many-to-many matching: stable polyandrous polygamy (or polygamous polyandry)

Discrete Applied Mathematics, 2000
Michel Balinski
exaly  

Stable Matching With Incomplete Information

Econometrica, 2014
George J Mailáth   +2 more
exaly  

Many-to-One Stable Matching: Geometry and Fairness

Mathematics of Operations Research, 2006
Chung Piaw Teo, Jay Sethuraman
exaly  

A Matroid Generalization of the Super-Stable Matching Problem

SIAM Journal on Discrete Mathematics, 2022
exaly  

Home - About - Disclaimer - Privacy