Abreu D. (1988) On the theory of infinitely repeated games with discounting. Econometrica 56(2): 383–396
Abreu D., Rubinstein A. (1988) The structure of Nash equilibrium in repeated games with finite automata. Econometrica 56(6): 1259–1281
Abreu D., Pearce D., Stacchetti E. (1986) Optimal cartel equilibria with imperfect monitoring. Journal of Economic Theory 39(1): 251–269
Abreu D., Pearce D., Stacchetti E. (1990) Toward a theory of discounted repeated games with imperfect monitoring. Econometrica 58(5): 1041–1063
Axelrod R. (1984) The evolution of cooperation. Basic, New York
Benoit J. P., Krishna V. (1985) Finitely repeated games. Econometrica 53(4): 905–922
Berg, K. & Kitti, M. (2011). Equilibrium paths in discounted supergames. Working paper.
Brams, S. J. (2003). Negotiation Games: Applying game theory to bargaining and arbitration. Routledge.
Cronshaw M. B. (1997) Algorithms for finding repeated game equilibria. Computational Economics 10: 139–168
Cronshaw M. B., Luenberger D. G. (1994) Strongly symmetric subgame perfect equilibria in infinitely repeated games with perfect monitoring. Games and Economic Behavior 6: 220–237
Edgar G. A., Golds J. (1999) A fractal dimension estimate for a graph-directed iterated function system of non-similarities. Indiana University Mathematics Journal 48(2): 429–447
Edgar G. A., Mauldin R. D. (1992) Multifractal decompositions of digraph recursive fractals. Proceedings of the London Mathematical Society 65: 604–628
Falconer K. J. (1988) The Hausdorff dimension of self-affine fractals. Mathematical Proceedings of the Cambridge Philosophical Society 103: 169–179
Falconer K. J. (1992) The dimension of self-affine fractals ii. Mathematical Proceedings of the Cambridge Philosophical Society 111: 339–350
Fudenberg D., Maskin E. (1986) The folk theorem in repeated games with discounting and incomplete information. Econometrica 54: 533–554
Hauert C. (2001) Fundamental clusters in 2 × 2 spatial games. Proceedings of the Royal Society B 268: 761–769
Judd K., Yeltekin Ş., Conklin J. (2003) Computing supergame equilibria. Econometrica 71: 1239–1254
Kilgour D. M., Fraser N. M. (1988) A taxonomy of all ordinal 2 × 2 games. Theory and Decision 24: 99–117
Kitti, M. (2011). Conditional Markov equilibria in discounted dynamic games. Working paper.
Kitti M. (2011) Conditionally stationary equilibria in discounted dynamic games. Dynamic Games and Applications, 1(4): 514–533
Lehrer E., Pauzner A. (1999) Repeated games with differential time preferences. Econometrica 67: 393–412
Mailath G. J., Samuelson L. (2006) Repeated Games and Reputations: Long-Run Relationships. Oxford University Press, Oxford
Mailath G. J., Obara I., Sekiguchi T. (2002) The maximum efficient equilibrium payoff in the repeated prisoners’ dilemma. Games and Economic Behavior 40: 99–122
Mauldin R. D., Williams S. C. (1988) Hausdorff dimension in graph directed constructions. Transactions of the American Mathematical Society 309(2): 811–829
Maynard Smith J. (1982) Evolution and the theory of games. Cambridge University Press, Cambridge
Ngai S. M., Wang Y. (2001) Hausdorff dimension of self-similar sets with overlaps. Journal of the London Mathematicl Society 63: 655–672
Rapoport A., Guyer M. (1966) A taxonomy of 2 × 2 games. General Systems: Yearbook of the Society for General Systems Research 11: 203–214
Rellick L. M., Edgar G. A., Klapper M. H. (1991) Calculating the Hausdorff dimension of tree structures. Journal of Statistical Physics 64(1): 77–85
Robinson, D. & Goforth, D. (2005). The topology of the 2 × 2 games: A new periodic table. New York: Routledge.
Rubinstein A. (1986) Finite automata play the repeated prisoner’s dilemma. Journal of Economic Theory 39: 83–96
Salonen H., Vartiainen H. (2008) Valuating payoff streams under unequal discount factors. Economics Letters 99(3): 595–598
Tarjan R. (1972) Depth-first search and linear graph algorithms. SIAM Journal on Computing 1(2): 146–160
Walliser B. (1988) A simplified taxonomy of 2 × 2 games. Theory and Decision 25: 163–191