Many allocation and matching problems (e.g., student-school assignments, job allocation, organ donation) involve coupling agents based on mutual preferences. A central requirement in matching problems is that of stability, that is classically defined as follows: a matching is stable if no blocking pair exists, where a blocking pair is a pair of agents ...
Fanelli, Angelo, Moscardelli, Luca
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Assigning Refugees to Landlords in Sweden: Efficient, Stable, and Maximum Matchings*
The Scandinavian Journal of Economics, 2019 The member states of the European Union received 1.2 million first time asylum applications in 2015 (a doubling compared to 2014). Even if asylum will be granted for many of the refugees that made the journey to Europe, several obstacles for successful ...
Tommy Andersson, Lars Ehlers
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Computing relaxations for the three-dimensional stable matching problem with cyclic preferences. [PDF]
Constraints, 2023 Cseh Á, Escamocher G, Quesada L.
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Stable Matchings with Covering Constraints: A Complete Computational Trichotomy. [PDF]
Algorithmica, 2020 Mnich M, Schlotter I.
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G-Aligner: a graph-based feature alignment method for untargeted LC-MS-based metabolomics. [PDF]
BMC Bioinformatics, 2023 Wang R, Lu M, An S, Wang J, Yu C.
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A practical revealed preference model for separating preferences and availability effects in marriage formation. [PDF]
J R Stat Soc Ser A Stat Soc, 2023 Goyal S +4 more
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A collection of Constraint Programming models for the three-dimensional stable matching problem with cyclic preferences. [PDF]
Constraints, 2022 Cseh Á +3 more
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"Almost-stable" matchings in the Hospitals / Residents problem with Couples. [PDF]
Constraints, 2017 Manlove DF, McBride I, Trimble J.
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Transformation from arbitrary matchings to stable matchings
Journal of Combinatorial Theory, Series A, 1993 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Applications of maximum matching by using bipolar fuzzy incidence graphs. [PDF]
PLoS One, 2023 Rehman FU, Rashid T, Hussain MT.
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