On equilibria in repeated games with absorbing states

DOI10.1007/BF01254293zbMath0678.90107OpenAlexW2150572868MaRDI QIDQ1124545

O. J. Vrieze, Frank Thuijsman

Publication date: 1989

Published in: International Journal of Game Theory (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/bf01254293

zbMATH Keywords

Nash equilibriaabsorbing statesfinite state and action spacestwo-person stochastic games\(\epsilon \) -equilibrianonzero sum limiting average repeated games

Mathematics Subject Classification ID

Stochastic games, stochastic differential games (91A15) Multistage and repeated games (91A20) Probabilistic games; gambling (91A60)

Related Items

The challenge of non-zero-sum stochastic games, Solvable states in stochastic games, Two-player nonzero-sum stopping games in discrete time., THE DYNAMICS OF THE NASH CORRESPONDENCE AND n-PLAYER STOCHASTIC GAMES, A sequential selection game with vetoes, Algorithms for stochastic games ? A survey, Computing uniformly optimal strategies in two-player stochastic games, Stochastic games with additive transitions, Cyclic Markov equilibria in stochastic games, An application of Ramsey theorem to stopping games., Quitting Games and Linear Complementarity Problems, Perfect equilibria in stochastic games, Stochastic Games, The modified stochastic game, Explicit formulas for repeated games with absorbing states, Correlated equilibrium in stochastic games, Unnamed Item, Average-discounted equilibria in stochastic games, Sunspot equilibrium in positive recursive general quitting games, Absorbing team games, Almost stationary \(\epsilon\)-equilibria in zero-sum stochastic games, Stochastic games with non-absorbing states., Two-player stochastic games. I: A reduction, Some comments on a theorem of Hardy and Littlewood

Cites Work

• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Asymptotic properties of a non-zero sum stochastic game
• An orderfield property for stochastic games when one player controls transition probabilities
• Repeated games with absorbing states
• The Asymptotic Theory of Stochastic Games
• The Big Match
• Stochastic Games
• Stochastic games