This paper develops a theory of regular Markov perfect equilibria in dynamic stochastic games. We show that almost all … dynamic stochastic games have a finite number of locally isolated Markov perfect equilibria that are all regular. These …

A class of nonzero-sum symmetric stochastic games of capital accumulation/resource extraction is considered. It is …

This paper provides a step-by-step guide to solving dynamic stochastic games using the homotopy method. The homotopy … examples of dynamic stochastic games that are solved using this method. …

We consider the general model of zero-sum repeated games (or stochastic games with signals), and assume that one of the …, generalizing several results of the literature. A preliminary existence result is obtained for a certain class of stochastic games …

This paper treats of stochastic games. We focus on nonzero-sum games and provide a detailed survey of selected recent … stochastic games, satisfying some uniform ergodicity condition. Stopping games are related to stochastic Markov games. In Section … brief overview of the theory of nonzero-sum stochastic games and stopping games which is very far from being complete. …

In this paper we examine an extension of the fictitious play process for bimatrix games to stochastic games. We show …

In this paper we show that many results on equilibria in stochastic games arising from economic theory can be deduced …-sum Borel state space discounted stochastic games having stationary Nash equilibria are also presented. Three nontrivial … examples of dynamic stochastic games arising from economic theory are given closed form solutions. Copyright Springer …