[[1] M. J. Osborne, An introduction to game theory. Oxford: Oxford University Press, 2003.]Search in Google Scholar
[[2] N. N. Vorobyov, Game theory fundamentals. Noncooperative games. Moscow: Nauka, 1984 (in Russian).]Search in Google Scholar
[[3] J. Bergin, “A characterization of sequential equilibrium strategies in infinitely repeated incomplete information games,” Journal of Economic Theory, vol. 47, iss. 1, pp. 51–65, Feb. 1989. https://doi.org/10.1016/0022-0531(89)90102-610.1016/0022-0531(89)90102-6]Search in Google Scholar
[[4] B. Chen and S. Takahashi, “A folk theorem for repeated games with unequal discounting,” Games and Economic Behavior, vol. 76, iss. 2, pp. 571–581, Nov. 2012. https://doi.org/10.1016/j.geb.2012.07.01110.1016/j.geb.2012.07.011]Search in Google Scholar
[[5] V. V. Romanuke, “Method of practicing the optimal mixed strategy with innumerable set in its spectrum by unknown number of plays,” Measuring and Computing Devices in Technological Processes, no. 2, pp. 196–203, 2008.]Search in Google Scholar
[[6] P. V. Reddy and J. C. Engwerda, “Pareto optimality in infinite horizon linear quadratic differential games,” Automatica, vol. 49, iss. 6, pp. 1705–1714, June 2013. https://doi.org/10.1016/j.automatica.2013.03.00410.1016/j.automatica.2013.03.004]Search in Google Scholar
[[7] X. Chen and X. Deng, “Recent development in computational complexity characterization of Nash equilibrium,” Computer Science Review, vol. 1, iss. 2, pp. 88–99, Dec. 2007. https://doi.org/10.1016/j.cosrev.2007.09.00210.1016/j.cosrev.2007.09.002]Search in Google Scholar
[[8] D. Friedman, “On economic applications of evolutionary game theory,” Journal of Evolutionary Economics, vol. 8, iss. 1, pp. 15–43, March 1998. https://doi.org/10.1007/s00191005005410.1007/s001910050054]Search in Google Scholar
[[9] S. Brusco, “Perfect Bayesian implementation in economic environments,” Journal of Economic Theory, vol. 129, iss. 1, pp. 1–30, July 2006. https://doi.org/10.1016/j.jet.2004.12.00210.1016/j.jet.2004.12.002]Search in Google Scholar
[[10] R. Calvert, M. D. McCubbins, and B. R. Weingast, “A Theory of Political Control and Agency Discretion,” American Journal of Political Science, vol. 33, iss. 3, pp. 588–611, Aug. 1989. https://doi.org/10.2307/211106410.2307/2111064]Search in Google Scholar
[[11] H. Xie and Y.-J. Lee, “Social norms and trust among strangers,” Games and Economic Behavior, vol. 76, iss. 2, pp. 548–555, Nov. 2012. https://doi.org/10.1016/j.geb.2012.07.01010.1016/j.geb.2012.07.010]Search in Google Scholar
[[12] L. Forni, “Social security as Markov equilibrium in OLG models,” Review of Economic Dynamics, vol. 8, iss. 1, pp. 178–194, Jan. 2005. https://doi.org/10.1016/j.red.2004.10.00310.1016/j.red.2004.10.003]Search in Google Scholar
[[13] R. Zhao, G. Neighbour, J. Han, M. McGuire, and P. Deutz, “Using game theory to describe strategy selection for environmental risk and carbon emissions reduction in the green supply chain,” Journal of Loss Prevention in the Process Industries, vol. 25, iss. 6, pp. 927–936, Nov. 2012. https://doi.org/10.1016/j.jlp.2012.05.00410.1016/j.jlp.2012.05.004]Search in Google Scholar
[[14] J. Scheffran, “The dynamic interaction between economy and ecology: Cooperation, stability and sustainability for a dynamic-game model of resource conflicts,” Mathematics and Computers in Simulation, vol. 53, iss. 4 – 6, pp. 371–380, Oct. 2000. https://doi.org/10.1016/S0378-4754(00)00229-910.1016/S0378-4754(00)00229-9]Search in Google Scholar
[[15] M. Braham and F. Steffen, “Voting rules in insolvency law: a simple-game theoretic approach,” International Review of Law and Economics, vol. 22, iss. 4, pp. 421–442, Dec. 2002. https://doi.org/10.1016/S0144-8188(02)00113-810.1016/S0144-8188(02)00113-8]Search in Google Scholar
[[16] G. Stoltz and G. Lugosi, “Learning correlated equilibria in games with compact sets of strategies,” Games and Economic Behavior, vol. 59, iss. 1, pp. 187–208, Apr. 2007. https://doi.org/10.1016/j.geb.2006.04.00710.1016/j.geb.2006.04.007]Search in Google Scholar
[[17] E. Bajoori, J. Flesch, and D. Vermeulen, “Perfect equilibrium in games with compact action spaces,” Games and Economic Behavior, vol. 82, pp. 490–502, Nov. 2013. https://doi.org/10.1016/j.geb.2013.08.00210.1016/j.geb.2013.08.002]Search in Google Scholar
[[18] J. Gabarró, A. García, and M. Serna, “The complexity of game isomorphism,” Theoretical Computer Science, vol. 412, iss. 48, pp. 6675–6695, Nov. 2011. https://doi.org/10.1016/j.tcs.2011.07.02210.1016/j.tcs.2011.07.022]Search in Google Scholar
[[19] C. E. Lemke and J. T. Howson, “Equilibrium points of bimatrix games,” SIAM Journal on Applied Mathematics, vol. 12, iss. 2, pp. 413–423, 1964. https://doi.org/10.1137/011203310.1137/0112033]Search in Google Scholar
[[20] N. Nisan, T. Roughgarden, É. Tardos and V. V. Vazirani, eds., Algorithmic Game Theory. Cambridge, UK: Cambridge University Press, 2007. https://doi.org/10.1017/CBO978051180048110.1017/CBO9780511800481]Search in Google Scholar
[[21] N. N. Vorobyov, “Situations of equilibrium in bimatrix games,” Probability theory and its applications, no. 3, pp. 318–331, 1958 (in Russian).10.1137/1103024]Search in Google Scholar
[[22] H. W. Kuhn, “An algorithm for equilibrium points in bimatrix games,” Proceedings of the National Academy of Sciences of the United States of America, vol. 47, pp. 1657–1662, 1961. https://doi.org/10.1073/pnas.47.10.165710.1073/pnas.47.10.165722318816590888]Search in Google Scholar
[[23] S. C. Kontogiannis, P. N. Panagopoulou and P. G. Spirakis, “Polynomial algorithms for approximating Nash equilibria of bimatrix games,” Theoretical Computer Science, vol. 410, iss. 15, pp. 1599–1606, Apr. 2009. https://doi.org/10.1016/j.tcs.2008.12.03310.1016/j.tcs.2008.12.033]Search in Google Scholar
[[24] P. J. Reny, “On the Existence of Pure and Mixed Strategy Equilibria in Discontinuous Games,” Econometrica, vol. 67, iss. 5, pp. 1029–1056, Sep. 1999. https://doi.org/10.1111/1468-0262.0006910.1111/1468-0262.00069]Search in Google Scholar
[[25] P. Bernhard and J. Shinar, “On finite approximation of a game solution with mixed strategies,” Applied Mathematics Letters, vol. 3, iss. 1, pp. 1–4, 1990. https://doi.org/10.1016/0893-9659(90)90054-F10.1016/0893-9659(90)90054-F]Search in Google Scholar
[[26] S. C. Kontogiannis and P. G. Spirakis, “On mutual concavity and strategically-zero-sum bimatrix games,” Theoretical Computer Science, vol. 432, pp. 64–76, May 2012. https://doi.org/10.1016/j.tcs.2012.01.01610.1016/j.tcs.2012.01.016]Search in Google Scholar
[[27] D. Friedman and D. N. Ostrov, “Evolutionary dynamics over continuous action spaces for population games that arise from symmetric two-player games,” Journal of Economic Theory, vol. 148, iss. 2, pp. 743–777, March 2013. https://doi.org/10.1016/j.jet.2012.07.00410.1016/j.jet.2012.07.004]Search in Google Scholar
[[28] R. Laraki, A. P. Maitra, and W. D. Sudderth, “Two-Person Zero-Sum Stochastic Games with Semicontinuous Payoff,” Dynamic Games and Applications, vol. 3, iss. 2, pp. 162–171, June 2013. https://doi.org/10.1007/s13235-012-0054-710.1007/s13235-012-0054-7]Search in Google Scholar
[[29] R. Gu, X. Yang, J. Yan, Y. Sun, B. Wang, C. Yuan and Y. Huang, “SHadoop: Improving MapReduce performance by optimizing job execution mechanism in Hadoop clusters,” Journal of Parallel and Distributed Computing, vol. 74, iss. 3, pp. 2166–2179, March 2014. https://doi.org/10.1016/j.jpdc.2013.10.00310.1016/j.jpdc.2013.10.003]Search in Google Scholar
[[30] H. Moulin, Théorie des jeux pour l’économie et la politique. Paris: Hermann, 1981 (in French).]Search in Google Scholar
[[31] G. Tian, “Implementation of balanced linear cost share equilibrium solution in Nash and strong Nash equilibria,” Journal of Public Economics, vol. 76, iss. 2, pp. 239–261, May 2000. https://doi.org/10.1016/S0047-2727(99)00041-910.1016/S0047-2727(99)00041-9]Search in Google Scholar
[[32] S.-C. Suh, “An algorithm for verifying double implementability in Nash and strong Nash equilibria,” Mathematical Social Sciences, vol. 41, iss. 1, pp. 103–110, Jan. 2001. https://doi.org/10.1016/S0165-4896(99)00057-810.1016/S0165-4896(99)00057-8]Search in Google Scholar
[[33] V. Scalzo, “Pareto efficient Nash equilibria in discontinuous games,” Economics Letters, vol. 107, iss. 3, pp. 364–365, 2010. https://doi.org/10.1016/j.econlet.2010.03.01010.1016/j.econlet.2010.03.010]Search in Google Scholar
[[34] D. Gąsior and M. Drwal, “Pareto-optimal Nash equilibrium in capacity allocation game for self-managed networks,” Computer Networks, vol. 57, iss. 14, pp. 2817–2832, Oct. 2013. https://doi.org/10.1016/j.comnet.2013.06.01210.1016/j.comnet.2013.06.012]Search in Google Scholar
[[35] E. Kohlberg and J.-F. Mertens, “On the Strategic Stability of Equilibria,” Econometrica, vol. 54, no. 5, pp. 1003–1037, 1986. https://doi.org/10.2307/191232010.2307/1912320]Search in Google Scholar
[[36] R. Selten, “Reexamination of the perfectness concept for equilibrium points in extensive games,” International Journal of Game Theory, vol. 4, iss. 1, pp. 25–55, March 1975. https://doi.org/10.1007/BF0176640010.1007/BF01766400]Search in Google Scholar
[[37] E. van Damme, “A relation between perfect equilibria in extensive form games and proper equilibria in normal form games,” International Journal of Game Theory, vol. 13, iss. 1, pp. 1–13, March 1984. https://doi.org/10.1007/BF0176986110.1007/BF01769861]Search in Google Scholar
[[38] D. Fudenberg and J. Tirole, “Perfect Bayesian equilibrium and sequential equilibrium,” Journal of Economic Theory, vol. 53, iss. 2, pp. 236–260, Apr. 1991. https://doi.org/10.1016/0022-0531(91)90155-W10.1016/0022-0531(91)90155-W]Search in Google Scholar
[[39] S. Castro and A. Brandão, “Existence of a Markov perfect equilibrium in a third market model,” Economics Letters, vol. 66, iss. 3, pp. 297–301, March 2000. https://doi.org/10.1016/S0165-1765(99)00208-610.1016/S0165-1765(99)00208-6]Search in Google Scholar
[[40] H. Haller and R. Lagunoff, “Markov Perfect equilibria in repeated asynchronous choice games,” Journal of Mathematical Economics, vol. 46, iss. 6, pp. 1103–1114, Nov. 2010. https://doi.org/10.1016/j.jmateco.2009.09.00310.1016/j.jmateco.2009.09.003]Search in Google Scholar
[[41] K. Tanaka and K. Yokoyama, “On ε-equilibrium point in a noncooperative n-person game,” Journal of Mathematical Analysis and Applications, vol. 160, iss. 2, pp. 413–423, Sep. 1991. https://doi.org/10.1016/0022-247X(91)90314-P10.1016/0022-247X(91)90314-P]Search in Google Scholar
[[42] T. Radzik, “Pure-strategy ε-Nash equilibrium in two-person non-zero-sum games,” Games and Economic Behavior, vol. 3, iss. 3, pp. 356–367, Aug. 1991. https://doi.org/10.1016/0899-8256(91)90034-C10.1016/0899-8256(91)90034-C]Search in Google Scholar