[1] Haurie, A.: A note on nonzero-sum differential games with bargaining solution. J. Optim. Theory Appl. 18, 31-39 (1976) [2] Petrosyan, L.A.: Stable solutions of differential games with many participants. Viestn. Leninversity Univ. 19, 46-52 (1977) [3] Petrosyan, L.A., Danilov, N.: Consistent solutions of non-zero sum differential game with transferable utilities. Viestn. Leniversity Univ. 1, 46-54 (1979) [4] Haurie, A., Towinski, B.: Definition and properties of cooperative equilibria in a two-player game of infinite duration. J. Optim. Theory Appl. 46(4), 525-534 (1985) [5] Breton, M., Sbragia, L., Zaccour, G.: A dynamic model for international environmental agreements. Environ. Resour. Econ. 45, 25-48 (2010) [6] Wang, L., Gao, H.W., Petrosyan, L.A., Qiao, H., Sedakov, A.: Strategically supported cooperation in dynamic games with coalition structures. Sci. China Math. 59(5), 1015-1028 (2016) [7] Yeung, D.W.K.: An irrational-behavior-proof condition in cooperative differential games. Int. Game Theory Rev. 8(4), 739-744 (2006) [8] Yeung, D.W.K., Petrosyan, L.A., Zhuk, V., Iljina, A.V.: The detalization of the irrational behavior proof condition. Contrib. Game Theory Manag. 3, 431-440 (2010) [9] Mazalov, V.V., Rettieva, A.N.: Incentive conditions for rational behavior in discrete-time bioresource management problem. Dokl. Math. 81(3), 399-402 (2010) [10] Ji, H.Q., Gao, H.W., Wang, L., et al.: An asynchronous irrational behavior proof condition for the problem of emission reduction. Appl. Mech. Mater. 863, 195-200 (2017) [11] Liu, C., Gao, H.W., Petrosyan, O., Xue, J., Wang, L.: Irrational-behavior-proof conditions based on limit characteristic functions. J. Syst. Sci. Inf. 7(1), 1-16 (2019) [12] Liu, C., Gao, H.W., Petrosyan, O., Liu, Y., Wang, L.: A class of general transformation of characteristic functions in dynamic games. J. Syst. Sci. Complex. 33, 1-16 (2020) [13] Zaccour, G.: Théorie des jeux et marchés énergétiques: marché Européen de gaz naturel et échanges d’ électricité. Ph.D. Thesis, HEC, Montréal (1987) [14] Haurie, A., Zaccour, G., Smeers, Y.: Stochastic equilibrium programming for dynamic oligopolistic markets. J. Optim. Theory Appl. 66(2), 243-253 (1990) [15] Pineau, P.O., Rasata, H., Zaccour, G.: Impact of some parameters on investments in oligopolistic electricity markets. Eur. J. Oper. Res. 213(1), 180-195 (2011) [16] Reddy, P.V., Shevkoplyas, E., Zaccour, G.: Time-consistent Shapley value for games played over event trees. Automatica 49(6), 1521-1527 (2013) [17] Parilina, E., Zaccour, G.: Node-consistent core for games played over event tree. Automatica 53, 304-311 (2015) [18] Parilina, E., Zaccour, G.: Approximated cooperative equilibria for games played over event trees. Oper. Res. Lett. 43, 507-513 (2015) [19] Wang, L., Liu, C., Gao, H.W., Lin, C.: Strongly strategic support of cooperative solutions for games over event trees. Oper. Res. Lett. 48, 61-66 (2020) [20] Petrosyan, L.A.: The Shapley value for differential games. Ann. Int. Soc. Dyn. Games 3, 409-417 (1995) [21] Gao, H.W., Petrosyan, L.A., Qiao, H., Sedakov, A., Xu, G.J.: Transformation of characteristic function in dynamic games. J. Syst. Sci. Inf. 1, 22-37 (2013) [22] Petrosyan, L.A., Sedakov, A., Sun, H., Xu, G.J.: Convergence of strong time-consistent payment schemes in dynamic games. Appl. Math. Comput. 315, 96-112 (2017) [23] Haurie, A., Krawczyk, J.B., Zaccour, G.: Games and Dynamic Games. Scientific World, Singapore (2012) [24] Petrosyan, L.A., Danilov, N.: Cooperative Differential Games and their Applications. Izd Tomsk. Univ, Tomsk (1982) [25] Von Neumann, J., Morgenstern, O.: Theory of Games and Economic Behavior. Princeton University Press, Princeton (1944) [26] Shapley, L.S.: Cores of convex games. Int. J. Game Theory 1(1), 11-26 (1971) [27] Germain, M., Toint, P., Tulkens, H., Zeeuw, A.D.: Transfers to sustain dynamic core-theoretic cooperation in international stock pollutant control. J. Econ. Dyn. Control 28, 79-99 (2003) [28] Hart, S., Kurz, M.: Endogenous formation of coalitions. Econometrica 51(4), 1047-1064 (1983) [29] Chander, P., Tulkens, H.: A core of an economy with multilateral environmental externalities. Int. J. Game Theory 26, 379-401 (1997) [30] Zhao, J.: The existence of TU α-core in normal form games. Int. J. Game Theory 28, 25-34 (1999) [31] Zhao, J.: A β-core existence result and its application to oligopoly markets. Games Econ. Behav. 27, 153-168 (1999) |