Abstract
We study the asymptotics of a class of two-player, zero-sum stochastic game with incomplete information on one side when the time span between two consecutive stages vanishes. The informed player observes the realization of a Markov chain on which the payoffs depend, whereas the noninformed player only observes his opponent’s actions. We show the existence of a limit value; this value is characterized through an auxiliary optimization problem and as the solution of a Hamilton-Jacobi equation.
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