Add to ORKGThe computational complexity of finding a Nash equilibrium in a nonzero sum bimatrix game is an important open question. We put forward the notion of (0, 1)-bimatrix games, and show that some associated computational problems are as hard as in the general case
Abstract. We focus on the problem of computing an ɛ-Nash equilibrium of a bimatrix game, when ɛ is a...
AbstractWe focus on the problem of computing an ϵ-Nash equilibrium of a bimatrix game, when ϵ is an ...
We focus on the problem of computing an ɛ-Nash equilibrium of a bimatrix game, when ɛ is an absolute...
The computational complexity of finding a Nash equilibrium in a nonzero sum bimatrix game is an impo...
We exhibit a polynomial reduction from the problem of finding a Nashequilibrium of a bimatrix game w...
The Lemke–Howson algorithm is the classical algorithm for the problem NASH of finding one Nash equil...
We revisit the complexity of deciding, given a bimatrix game, whether it has a Nash equilibrium with...
Exploiting the algebraic structure of the set of bimatrix games, a divide-and-conquer algo-rithm for...
In this paper we initiate the study of the computational complexity of Nash equilibria in bimatrix g...
By proving that the problem of computing a 1=n(1)-approximate Nash equilibrium remains PPAD-complete...
It is known that finding a Nash equilibrium for win-lose bimatrix games, i.e., two-player games wher...
AbstractWe study the fundamental problem 2NASH of computing a Nash equilibrium (NE) point in bimatri...
Exploiting the algebraic structure of the set of bimatrix games, a divide-and-conquer algorithm for ...
AbstractIn this paper, we show that it is NP-complete to decide whether two bimatrix games share a c...
It is known that finding a Nash equilibrium for win-lose bimatrixgames, i.e., two-player garnes wher...
Abstract. We focus on the problem of computing an ɛ-Nash equilibrium of a bimatrix game, when ɛ is a...
AbstractWe focus on the problem of computing an ϵ-Nash equilibrium of a bimatrix game, when ϵ is an ...
We focus on the problem of computing an ɛ-Nash equilibrium of a bimatrix game, when ɛ is an absolute...
The computational complexity of finding a Nash equilibrium in a nonzero sum bimatrix game is an impo...
We exhibit a polynomial reduction from the problem of finding a Nashequilibrium of a bimatrix game w...
The Lemke–Howson algorithm is the classical algorithm for the problem NASH of finding one Nash equil...
We revisit the complexity of deciding, given a bimatrix game, whether it has a Nash equilibrium with...
Exploiting the algebraic structure of the set of bimatrix games, a divide-and-conquer algo-rithm for...
In this paper we initiate the study of the computational complexity of Nash equilibria in bimatrix g...
By proving that the problem of computing a 1=n(1)-approximate Nash equilibrium remains PPAD-complete...
It is known that finding a Nash equilibrium for win-lose bimatrix games, i.e., two-player games wher...
AbstractWe study the fundamental problem 2NASH of computing a Nash equilibrium (NE) point in bimatri...
Exploiting the algebraic structure of the set of bimatrix games, a divide-and-conquer algorithm for ...
AbstractIn this paper, we show that it is NP-complete to decide whether two bimatrix games share a c...
It is known that finding a Nash equilibrium for win-lose bimatrixgames, i.e., two-player garnes wher...
Abstract. We focus on the problem of computing an ɛ-Nash equilibrium of a bimatrix game, when ɛ is a...
AbstractWe focus on the problem of computing an ϵ-Nash equilibrium of a bimatrix game, when ϵ is an ...
We focus on the problem of computing an ɛ-Nash equilibrium of a bimatrix game, when ɛ is an absolute...