In this paper, we exhibit a relation between the Nash equilibrium existence problem in ordinal games and the Ky Fan minimax inequality. In this way, we obtain new sufficient conditions for the existence of equilibria. The main tools used in the paper are a necessary condition introduced in [Nassah, R., Tian, G.: On the existence of Nash equilibrium in discontinuous games, Econ. Theory 61 (3), 515-540 (2016)] for normal form games and a generalization of the emph{single deviation property}. Examples compare our result with the previous ones
We introduce a notion of upper semicontinuity, weak upper semicontinuity, and show that it, together...
We study binary relations (preferences) and ordinal games when no continuity properties and its gene...
This paper characterizes the existence of equilibria in minimax inequalities without assuming any fo...
In this paper, we exhibit a relation between the Nash equilibrium existence problem in ordinal games...
Our aim is to investigate the existence and uniqueness of Nash equilibrium in the general setting of...
We provide conditions guaranteeing the existence of Nash equilibrium in games in which players’ pref...
In this paper, we present two ways to study the existence of weight Nash-equilibria and Pareto equil...
Using new sufficient conditions for the existence of solutions to quasi-Ky Fan minimax inequalities ...
For binary action games we present three properties which have in common that they are defined by co...
AbstractIn this paper, we present two ways to study the existence of weight Nash-equilibria and Pare...
Abstract We study the equilibrium existence problem in normal form and qual-itative games in which i...
This paper characterizes the existence of equilibria in minimax inequalities without assuming any fo...
In the first chapter we present some proofs of the existence of the minimax point of a strategic gam...
AbstractIn this note, an extended version of the Zhou and Chen minimax inequality is obtained for re...
In this survey, a new minimax inequality and one equivalent geometric form are proved. Next, a theor...
We introduce a notion of upper semicontinuity, weak upper semicontinuity, and show that it, together...
We study binary relations (preferences) and ordinal games when no continuity properties and its gene...
This paper characterizes the existence of equilibria in minimax inequalities without assuming any fo...
In this paper, we exhibit a relation between the Nash equilibrium existence problem in ordinal games...
Our aim is to investigate the existence and uniqueness of Nash equilibrium in the general setting of...
We provide conditions guaranteeing the existence of Nash equilibrium in games in which players’ pref...
In this paper, we present two ways to study the existence of weight Nash-equilibria and Pareto equil...
Using new sufficient conditions for the existence of solutions to quasi-Ky Fan minimax inequalities ...
For binary action games we present three properties which have in common that they are defined by co...
AbstractIn this paper, we present two ways to study the existence of weight Nash-equilibria and Pare...
Abstract We study the equilibrium existence problem in normal form and qual-itative games in which i...
This paper characterizes the existence of equilibria in minimax inequalities without assuming any fo...
In the first chapter we present some proofs of the existence of the minimax point of a strategic gam...
AbstractIn this note, an extended version of the Zhou and Chen minimax inequality is obtained for re...
In this survey, a new minimax inequality and one equivalent geometric form are proved. Next, a theor...
We introduce a notion of upper semicontinuity, weak upper semicontinuity, and show that it, together...
We study binary relations (preferences) and ordinal games when no continuity properties and its gene...
This paper characterizes the existence of equilibria in minimax inequalities without assuming any fo...