distributive lattice, hence generated by a partial order on the set of players. Its core may be unbounded, and the bounded core …, which is the union of all bounded faces of the core, proves to be a useful solution concept in the framework of games with … precedence constraints. Replacing the inequalities that define the core by equations for a collection of coalitions results in a …

distributive lattice, hence generated by a partial order on the set of players. Its core may be unbounded, and the bounded core …, which is the union of all bounded faces of the core, proves to be a useful solution concept in the framework of games with … precedence constraints. Replacing the inequalities that define the core by equations for a collection of coalitions results in a …

distributive lattice, hence generated by a partial order on the set of players. Its core may be unbounded, and the bounded core …, which is the union of all bounded faces of the core, proves to be a useful solution concept in the framework of games with … precedence constraints. Replacing the inequalities that define the core by equations for a collection of coalitions results in a …

question of core stability of the grand coalition, namely: is there a subset of bidders that prefers forming a small bidding … the grand coalition is not necessarily core stable, as opposed to the zero externality case, where the stability of the …

allocation of resource and compensations among generations. Fairness is defined by core lower bounds and aspiration upper bounds …. The core lower bounds require that every coalition of generations obtains at least what it could achieve by itself. The …

Finding a solution concept is one of the central problems in cooperative game theory, and the notion of core is the …, one or several players with all their subordinates. In these situations, the core in its usual formulation may be … unbounded, making its use difficult in practice. We propose a new notion of core, called the restricted core, which imposes …

important notion in cooperative game theory is the core of the game, as it contains the rational imputations for players. We … propose two definitions for the core of a multichoice game, the first one is called the precore and is a direct generalization … normalization at each level, causing the core to be a convex compact set. We study its properties, introducing balancedness and …

definition includes as a particular case the classical definition of pure exchange economy. We adapt the core concept to a … coalitional exchange economy, and we show the non-emptiness of the core. Finally, we discuss more general setting where individual …

finding the core of such games, i.e., theset of additive dominating games. …