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      Admissible Hierachic Sets 

      Iñarra García, María Elena ORCID; Larrea Jaurrieta, María Concepción ORCID (2005-05)
      In this paper we present a solution concept for abstract systems called the admissible hierarchic set. The solution we propose is a refinement of the hierarchic solution, a generalization of the von Neumann and Morgenstern ...
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      The Stability of the Roommate Problem Revisited 

      Iñarra García, María Elena ORCID; Larrea Jaurrieta, María Concepción ORCID; Molis Bañales, Elena (2007-09)
      The lack of stability in some matching problems suggests that alternative solution concepts to the core might be applied to find predictable matchings. We propose the absorbing sets as a solution for the class of roommate ...
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      The Supercore for Normal Form Games 

      Iñarra García, María Elena ORCID; Larrea Jaurrieta, María Concepción ORCID; Saracho de la Torre, Ana Isabel (2003-10)
      We study the supercore of a system derived from a normal form game. For the case of a finite game with pure strategies, we define a sequence of games and show that the supercore of that system coincides with the set of ...
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      The von Neumann-Morgenstern stable sets for 2x2 games 

      Iñarra García, María Elena ORCID; Larrea Jaurrieta, María Concepción ORCID; Saracho de la Torre, Ana Isabel (Departamento de Fundamentos del Análisis Económico IDepartamento de Economía Aplicada IV, 2012-11)
      We analyze the von Neumann and Morgenstern stable sets for the mixed extension of 2 2 games when only single profitable deviations are allowed. We show that the games without a strict Nash equilibrium have a unique vN&M ...