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- W2953092055 abstract "The $varepsilon$-well-supported Nash equilibrium is a strong notion of approximation of a Nash equilibrium, where no player has an incentive greater than $varepsilon$ to deviate from any of the pure strategies that she uses in her mixed strategy. The smallest constant $varepsilon$ currently known for which there is a polynomial-time algorithm that computes an $varepsilon$-well-supported Nash equilibrium in bimatrix games is slightly below $2/3$. In this paper we study this problem for symmetric bimatrix games and we provide a polynomial-time algorithm that gives a $(1/2+delta)$-well-supported Nash equilibrium, for an arbitrarily small positive constant $delta$." @default.
- W2953092055 created "2019-06-27" @default.
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- W2953092055 date "2014-07-11" @default.
- W2953092055 modified "2023-09-27" @default.
- W2953092055 title "Approximate well-supported Nash equilibria in symmetric bimatrix games" @default.
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