Author, as appears in the article.: Llerena F; Mauri L
Department: Gestió d'Empreses
URV's Author/s: Llerena Garrés, Francisco / Mauri Masdeu, Llucia
Keywords: Game theory
Abstract: © 2017 Elsevier B.V. A class of balanced games, called exact partition games, is introduced. Within this class, it is shown that the egalitarian solution of Dutta and Ray (1989) behaves as in the class of convex games. Moreover, we provide two axiomatic characterizations by means of suitable properties such as consistency, rationality and Lorenz-fairness. As a by-product, alternative characterizations of the egalitarian solution over the class of convex games are obtained.
Thematic Areas: Statistics, probability and uncertainty Sociology and political science Sociologia i política Social sciences, mathematical methods Social sciences (miscellaneous) Social sciences (all) Psychology (miscellaneous) Psychology (all) Psychology Psicología Political sciences and international relations Mathematics, miscellaneous Mathematics, interdisciplinary applications Matemática / probabilidade e estatística History & philosophy of science Historia y filosofía de la ciencia General social sciences General psychology General o multidisciplinar Engenharias iii Economics Economia Ciencias sociales Ciencias humanas
licence for use: https://creativecommons.org/licenses/by/3.0/es/
ISSN: 01654896
Author's mail: llucia.mauri@urv.cat francisco.llerena@urv.cat francisco.llerena@urv.cat
Author identifier: 0000-0001-8366-3149 0000-0002-4898-8404 0000-0002-4898-8404
Record's date: 2024-09-07
Papper version: info:eu-repo/semantics/acceptedVersion
Licence document URL: https://repositori.urv.cat/ca/proteccio-de-dades/
Papper original source: Mathematical Social Sciences. 89 92-99
APA: Llerena F; Mauri L (2017). On the existence of the Dutta–Ray's egalitarian solution. Mathematical Social Sciences, 89(), 92-99. DOI: 10.1016/j.mathsocsci.2017.07.002
Entity: Universitat Rovira i Virgili
Journal publication year: 2017
Publication Type: Journal Publications
Repositori URV