On approximations of nonzero-sum uniformly continuous ergodic stochastic games
Volume 26 / 1999
Applicationes Mathematicae 26 (1999), 221-228
DOI: 10.4064/am-26-2-221-228
Abstract
We consider a class of uniformly ergodic nonzero-sum stochastic games with the expected average payoff criterion, a separable metric state space and compact metric action spaces. We assume that the payoff and transition probability functions are uniformly continuous. Our aim is to prove the existence of stationary ε-equilibria for that class of ergodic stochastic games. This theorem extends to a much wider class of stochastic games a result proven recently by Bielecki [2].
