2016-09-22T06:56:32Z
2016-09-22T06:56:32Z
2016
2016-09-22T06:56:37Z
Solymosi and Raghavan (2001) characterize the stability of the core of the assignment game by means of a property of the valuation matrix. They show that the core of an assignment game is a von Neumann-Morgenstern stable set if and only if its valuation matrix has a dominant diagonal. Their proof makes use of some graphtheoretical tools, while the present proof relies on the notion of buyer-seller exact representative in Núñez and Rafels (2002)
Working document
English
Teoria de jocs; Assignació de recursos; Àlgebres de Von Neumann; Problema de Neumann; Game theory; Resource allocation; Von Neumann algebras; Neumann problema
Universitat de Barcelona. Facultat d'Economia i Empresa
UB Economics – Working Papers, 2016, E16/350
[WP E-Eco16/350]
cc-by-nc-nd, (c) Atay , 2016
http://creativecommons.org/licenses/by-nc-nd/3.0/