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dc.creator Beviá, Carmen
dc.creator Barberà, Salvador
dc.date 2007-11-06T15:53:15Z
dc.date 2007-11-06T15:53:15Z
dc.date 2002-09
dc.date.accessioned 2017-01-31T00:58:13Z
dc.date.available 2017-01-31T00:58:13Z
dc.identifier http://hdl.handle.net/10261/1943
dc.identifier.uri http://dspace.mediu.edu.my:8181/xmlui/handle/10261/1943
dc.description We consider the following allocation problem: A fixed number of public facilities must be located on a line. Society is composed of $N$ agents, who must be allocated to one and only one of these facilities. Agents have single peaked preferences over the possible location of the facilities they are assigned to, and do not care about the location of the rest of facilities. There is no congestion. In this context, we observe that if a public decision is a Condorcet winner, then it satisfies nice properties of internal and external stability. Though in many contexts and for some preference profiles there may be no Condorcet winners, we study the extent to which stability can be made compatible with the requirement of choosing Condorcet winners whenever they exist.
dc.description Our work is partially supported by DGCYT and Direcció General de Recerca under projects BEC2002-02130, and 2000SGR-00054.
dc.language eng
dc.relation UFAE and IAE Working Papers
dc.relation 539.02
dc.rights openAccess
dc.subject Social Choice Correspondences
dc.subject Condorcet Rules
dc.subject Stability
dc.subject Simpson Rule
dc.title Stable Condorcet Rules
dc.type Documento de trabajo


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