Abstract. We study the problem of computing Nash equilibria in a two-player normal form game from the perspective of parameterized com-plexity. Recent results proved hardness for a number of variants, when parameterized by the support size. We complement those results, by identifying three cases in which the problem becomes fixed-parameter tractable. These cases occur in the previously studied settings of sparse games and unbalanced games as well as in the newly considered case of locally bounded treewidth games that generalizes both these two cases.
We present a technique for reducing a normal-form (aka. (bi)matrix) game, O, to a smaller normal-for...
We present a technique for reducing a normal-form (aka. (bi)matrix) game, O, to a smaller normal-for...
We prove that in every normal form n-player game with m actions for each player, there exists an app...
This paper is a self-contained survey of algorithms for comput-ing Nash equilibria of two-person gam...
The modern mathematical treatment of the study of decisions taken by participants whose interests ar...
In this paper we show that some decision problems regarding the computation of Nash equilibria are t...
We know that k -Uniform Nash is W[2]-Complete when we consider imitation symmetric win-lose games (w...
We know that k -Uniform Nash is W[2]-Complete when we consider imitation symmetric win-lose games (w...
We show that the problem of finding an approximate Nash equilibrium with a polynomial precision is P...
minor corrections added November Abstract This paper is a selfcontained survey of algorithms for...
AbstractA widely accepted rational behavior for non-cooperative players is based on the notion of Na...
We investigate complexity issues related to pure Nash equilibria of strategic games. We show that, e...
We prove that in every normal form n-player game with m actions for each player, there exists an app...
We investigate complexity issues related to pure Nash equilibria of strategic games. We show that, e...
We prove that in every normal form n-player game with m actions for each player, there exists an app...
We present a technique for reducing a normal-form (aka. (bi)matrix) game, O, to a smaller normal-for...
We present a technique for reducing a normal-form (aka. (bi)matrix) game, O, to a smaller normal-for...
We prove that in every normal form n-player game with m actions for each player, there exists an app...
This paper is a self-contained survey of algorithms for comput-ing Nash equilibria of two-person gam...
The modern mathematical treatment of the study of decisions taken by participants whose interests ar...
In this paper we show that some decision problems regarding the computation of Nash equilibria are t...
We know that k -Uniform Nash is W[2]-Complete when we consider imitation symmetric win-lose games (w...
We know that k -Uniform Nash is W[2]-Complete when we consider imitation symmetric win-lose games (w...
We show that the problem of finding an approximate Nash equilibrium with a polynomial precision is P...
minor corrections added November Abstract This paper is a selfcontained survey of algorithms for...
AbstractA widely accepted rational behavior for non-cooperative players is based on the notion of Na...
We investigate complexity issues related to pure Nash equilibria of strategic games. We show that, e...
We prove that in every normal form n-player game with m actions for each player, there exists an app...
We investigate complexity issues related to pure Nash equilibria of strategic games. We show that, e...
We prove that in every normal form n-player game with m actions for each player, there exists an app...
We present a technique for reducing a normal-form (aka. (bi)matrix) game, O, to a smaller normal-for...
We present a technique for reducing a normal-form (aka. (bi)matrix) game, O, to a smaller normal-for...
We prove that in every normal form n-player game with m actions for each player, there exists an app...