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Linear production games with committee control: Limiting behaviour of the core

dc.contributor.authorMolina Ferragut, Elisenda
dc.contributor.authorTejada Cazorla, Juan Antonio
dc.date.accessioned2023-06-20T09:37:12Z
dc.date.available2023-06-20T09:37:12Z
dc.date.issued2004-05-01
dc.description.abstractWe study the relation between the core of a given controlled committee LP-game and the set of payoff vectors generated by shadow prices and core allocations of those simple games describing the control over the different resources. The central problem we tackle is the convergence of the core of LP-games with committee control to the set of competitive equilibria, which we define as the set previously described, as the number of players increases uniformly.
dc.description.departmentDepto. de Estadística e Investigación Operativa
dc.description.facultyFac. de Ciencias Matemáticas
dc.description.refereedTRUE
dc.description.sponsorshipGeneralitat Valenciana (Pla Valencià d'Investigació Científica i Desenvolupament Tecnòlogic
dc.description.sponsorshipGobierno de España
dc.description.statuspub
dc.eprint.idhttps://eprints.ucm.es/id/eprint/15915
dc.identifier.doi10.1016/S0377-2217(02)00817-2
dc.identifier.issn0377-2217
dc.identifier.officialurlhttp://www.sciencedirect.com/science/article/pii/S0377221702008172
dc.identifier.relatedurlhttp://www.sciencedirect.com
dc.identifier.urihttps://hdl.handle.net/20.500.14352/50047
dc.issue.number3
dc.journal.titleEuropean journal of operational research
dc.language.isoeng
dc.page.final625
dc.page.initial609
dc.publisherElsevier Science
dc.relation.projectIDGV2000-51-1
dc.relation.projectIDPB98-0825
dc.rights.accessRightsrestricted access
dc.subject.cdu519.83
dc.subject.keywordGame theory
dc.subject.keywordLP-games
dc.subject.keywordReplication
dc.subject.keywordCompetitive equilibria
dc.subject.ucmInvestigación operativa (Matemáticas)
dc.subject.unesco1207 Investigación Operativa
dc.titleLinear production games with committee control: Limiting behaviour of the core
dc.typejournal article
dc.volume.number154
dcterms.referencesAubin, J.P., 1981. Cooperative fuzzy games. Mathematics of Operations Research 6, 1–13. Curiel, I., Derks, J., Tijs, S.H., 1989. On balanced games and games with committee control. OR Spektrum 11, 83–88. Dubey, P., Shapley, L.S., 1984. Totally balanced games arising from controlled programming problems. Mathematical Programming 29, 245–267. Granot, D., 1986. A generalized linear production model: A unifying model. Mathematical Programming 34, 212–222. Hildenbrand, W., 1982. Core of an economy. In: Arrow, K.J., Intriligator, M.D. (Eds.), Handbook of Mathematical Economics, vol.II. North-Holland, Amsterdam, pp. 831–877. Hsiao, C.R., Raghavan, T.E.S., 1992. Monotonicity and dummy free property for multi-choice cooperative games. International Journal of Game Theory 21, 301–312. Hsiao, C.R., Raghavan, T.E.S., 1993. Shapley value for multi-choice cooperative games (1). Games and Economic Behavior 5, 240–256. Hsiao, C.R., Raghavan, T.E.S., 1995. A value for continuously many-choice cooperative games. International Journal of Game Theory 24, 273–292. Owen, G., 1975. On the core of linear production games. Mathematical Programming 9, 358–370. Puente, R.O., Marchi, E., 1995. On the replica of linear production games with nonadditive resources. Revista de la Unión Matemática Argentina 39, 97–104. Rockafellar, R.T., 1970. Convex Analysis. Princeton University Press, Princeton, NJ. Samet, D., Zemel, E., 1984. On the core and dual set of linear programming games. Mathematics of Operations Research 9, 309–316. Shapley, L.S., Shubik, M., 1969. On market games. Journal of Economic Theory 1, 9–25. van den Nouweland, A., Tijs, S.H., Potters, J., Zarzuelo, J., 1995. Cores and related solution concepts for multi-choice games. ZOR 41,289–311.
dspace.entity.typePublication
relation.isAuthorOfPublication288a087a-7833-47ce-a8a6-f686293ac375
relation.isAuthorOfPublication77359969-4313-4334-adef-1c2d7413fbb5
relation.isAuthorOfPublication.latestForDiscovery288a087a-7833-47ce-a8a6-f686293ac375

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