On the invariance of the set of Core matchings with respect to preference profiles

Ruth Martínez; Jordi Massó; Alejandro Neme; Jorge Oviedo

doi:10.1016/j.geb.2011.08.011

On the invariance of the set of Core matchings with respect to preference profiles

Ruth Martínez, Jordi Massó, Alejandro Neme, Jorge Oviedo

Universidad Nacional de San Luis (UNSL)

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Resum

We consider the general many-to-one matching model with ordinal preferences and give a procedure to partition the set of preference profiles into subsets with the property that all preference profiles in the same subset have the same Core. We also show how to identify a profile of (incomplete) binary relations containing the minimal information needed to generate as strict extensions all the (complete) preference profiles with the same Core. This is important for applications since it reduces the amount of information that agents have to reveal about their preference relations to centralized Core matching mechanisms; moreover, this reduction is maximal. © 2011 Elsevier Inc.

Idioma original	English
Pàgines (de-a)	588-600
Nombre de pàgines	13
Revista	Games and Economic Behavior
Volum	74
Número	2
DOIs	https://doi.org/10.1016/j.geb.2011.08.011
Estat de la publicació	Publicada - 1 de març 2012

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10.1016/j.geb.2011.08.011Llicència: C In Copyright

https://ddd.uab.cat/record/143632Llicència: C In Copyright

1 Acabat

Diseño institucional y buenas prácticas de gobierno: teoría, aplicaciones y simulación. INDAGO
Barberà, S. (Investigador/a principal), Ayllon Aragon, G. (Becari/a), Balart Castro, P. (Becari/a), Caramuta ., D. (Becari/a), Filippos , L. (Becari/a), Gjorgjiev, R. (Becari/a), Li , N. (Becari/a), Merlino , L. P. (Becari/a), Ozturk , T. (Becari/a), Bervoets ., S. J. (Investigador/a contractat/da), Beviá Baeza, M. D. C. (Investigador/a contractat/da), Ballester Oyarzun, M. A. (Investigador/a), Brown, D. J. (Investigador/a), Calsamiglia Costa, C. (Investigador/a), Coelho, D. (Investigador/a), Flamand ., S. (Investigador/a), Groenert ., V. (Investigador/a), Haeringer , G. (Investigador/a), Jackson, M. O. (Investigador/a), Massó, J. (Investigador/a), Miralles Asensio, A. (Investigador/a), Mukherjee ., S. (Investigador/a), Neme, A. (Investigador/a), Nicolo, A. (Investigador/a), Nozomu , M. (Investigador/a) & Vila Carnicero, F. J. (Investigador/a)
Ministerio de Educación y Ciencia (MEC)
1/01/09 → 30/07/15
Projecte: Projectes i Ajuts a la Recerca

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title = "On the invariance of the set of Core matchings with respect to preference profiles",

abstract = "We consider the general many-to-one matching model with ordinal preferences and give a procedure to partition the set of preference profiles into subsets with the property that all preference profiles in the same subset have the same Core. We also show how to identify a profile of (incomplete) binary relations containing the minimal information needed to generate as strict extensions all the (complete) preference profiles with the same Core. This is important for applications since it reduces the amount of information that agents have to reveal about their preference relations to centralized Core matching mechanisms; moreover, this reduction is maximal. {\textcopyright} 2011 Elsevier Inc.",

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AB - We consider the general many-to-one matching model with ordinal preferences and give a procedure to partition the set of preference profiles into subsets with the property that all preference profiles in the same subset have the same Core. We also show how to identify a profile of (incomplete) binary relations containing the minimal information needed to generate as strict extensions all the (complete) preference profiles with the same Core. This is important for applications since it reduces the amount of information that agents have to reveal about their preference relations to centralized Core matching mechanisms; moreover, this reduction is maximal. © 2011 Elsevier Inc.

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DO - 10.1016/j.geb.2011.08.011

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On the invariance of the set of Core matchings with respect to preference profiles

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Diseño institucional y buenas prácticas de gobierno: teoría, aplicaciones y simulación. INDAGO

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