Results 41 to 50 of about 972,187 (291)

Stable matching games

open access: yesSocial Choice and Welfare
Gale and Shapley introduced a matching problem between two sets of agents where each agent on one side has an exogenous preference ordering over the agents on the other side. They defined a matching as stable if no unmatched pair can both improve their utility by forming a new pair.
Felipe Garrido-Lucero, Rida Laraki
openaire   +2 more sources

Constrainedness in Stable Matching

open access: yes2018 IEEE 30th International Conference on Tools with Artificial Intelligence (ICTAI), 2018
In constraint satisfaction problems, constrainedness provides a way to predict the number of solutions: for instances of a same size, the number of constraints is inversely correlated with the number of solutions. However, there is no obvious equivalent metric for stable matching problems.
Escamocher, Guillaume, O'Sullivan, Barry
openaire   +2 more sources

AN EFFICIENT DEPTH-FIRST SEARCH ALGORITHM FOR SOLVING THE MAXIMUM STABLE MARRIAGE PROBLEM WITH TIES AND INCOMPLETE LISTS

open access: yesTạp chí Khoa học
This paper proposes an efficient depth-first search algorithm to solve the maximum stable marriage problem with ties and incomplete preference lists. The key idea of the algorithm is to initialize an empty matching and mark all men as unmatched.
Le Quoc Anh, Hoang Huu Viet   +1 more
doaj   +1 more source

Stable Matching With Incomplete Information

open access: yesEconometrica, 2013
We formulate a notion of stable outcomes in matching problems with one-sided asymmetric information. The key conceptual problem is to formulate a notion of a blocking pair that takes account of the inferences that the uninformed agent might make. We show that the set of stable outcomes is nonempty in incomplete-information environments, and is a ...
Liu, Qingmin   +3 more
openaire   +4 more sources

Stability, Optimality and Manipulation in Matching Problems with Weighted Preferences

open access: yesAlgorithms, 2013
The stable matching problem (also known as the stable marriage problem) is a well-known problem of matching men to women, so that no man and woman, who are not married to each other, both prefer each other.
Maria Silvia Pini   +3 more
doaj   +1 more source

Personalized Selumetinib Dosing in Pediatric Neurofibromatosis Type 1: Insights From a Pilot Therapeutic Drug Monitoring Study

open access: yesPediatric Blood &Cancer, EarlyView.
ABSTRACT Objective To evaluate selumetinib exposure using therapeutic drug monitoring (TDM) in pediatric patients with neurofibromatosis type 1 (NF1) and plexiform neurofibromas (PN), assess interpatient pharmacokinetic variability, and explore the relationship between drug exposure, clinical response, and adverse effects.
Janka Kovács   +8 more
wiley   +1 more source

Polynomially tractable cases in the popular roommates problem

open access: yesJournal of Mechanism and Institution Design
The input of the popular roommates problem consists of a graph G = (V, E) and for each vertex v in V, strict preferences over the neighbors of v. Matching M is more popular than M' if the number of vertices preferring M to M' is larger than the number of
Erika Bérczi-Kovács   +3 more
doaj   +1 more source

Median Stable Matching [PDF]

open access: yes, 2009
We define the median stable matching for two-sided matching markets with side payments and prove constructively that it exists.
Michael Schwarz, M. Bumin Yenmez
openaire   +2 more sources

Intravitreal GD2‐Specific Chimeric Antigen Receptor T‐Cell Therapy for Refractory Retinoblastoma

open access: yesPediatric Blood &Cancer, EarlyView.
ABSTRACT Effective treatments for advanced, treatment‐resistant retinoblastoma (RB) remain limited. GD2‐specific chimeric antigen receptor (CAR) T cells show potent antitumor activity with minimal toxicity but have not previously been evaluated in RB.
Subongkoch Subhadhirasakul   +13 more
wiley   +1 more source

Editorial: Special Issue on Matching under Preferences

open access: yesAlgorithms, 2014
This special issue of Algorithms is devoted to the study of matching problems involving ordinal preferences from the standpoint of algorithms and complexity.
Péter Biró, David F. Manlove
doaj   +1 more source

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