[1] Aumann, R.J., Myerson, R.B.: Endogenous formation of links between players and of coalitions: an application of the Shapley value. pp. 175-191 (1988) [2] Bala, V., Goyal, S.: A noncooperative model of network formation. Econometrica 68, 1181-1229 (2000) [3] Goyal, S., Vega-Redondo, F.: Network formation and social coordination. Games Econ. Behav. 50(2), 178-207 (2005) [4] Petrosyan, L.A., Sedakov, A.A.: Multistage network games with perfect information. Autom. Remote Control 75(8), 1532-1540 (2014) [5] Jiang, H., Mazalov, V.V., Gao, H., Wang, C.: Opinion dynamics control in a social network with a communication structure. Dyn. Games Appl. 1-23 (2021) [6] Rogov, M.A., Sedakov, A.A.: Coordinated influence on the opinions of social network members. Autom. Remote Control 81(3), 528-547 (2020) [7] Wang, C., Mazalov, V.V., Gao, H.: Opinion dynamics control and consensus in a social network. Autom. Remote Control 82(6), 1107-1117 (2021) [8] Shapley, L.S.: Stochastic games. PNAS 39, 1095-1100 (1953) [9] Skyrms, B., Pemantle, R.: A dynamic model of social network formation. PNAS USA 97, 9340-9346 (2000) [10] Feri, F.: Stochastic stability in networks with decay. J. Econ. Theory 135(1), 442-457 (2007) [11] König, M.D., Tessone, C.J., Zenou, Y.: Nestedness in networks: a theoretical model and some applications. Theor. Econ. 9(3), 695-752 (2014) [12] Parilina, E.M., Zaccour, G.: Node-consistent Shapley value for games played over event trees with random terminal time. J. Optim. Theory Appl. 175, 236-254 (2017) [13] Gromova, E.V., Plekhanova, T.M.: On the regularization of a cooperative solution in a multistage game with random time horizon. Discrete Appl. Math. 255, 40-55 (2019) [14] Sun, P., Parilina, E.M.: Network formation with asymmetric players and chance moves. Mathematics 9(8), 814 (2021) [15] Petrosyan, L.A.: Stability of solutions in differential games with many participants. Vestnik Leningr. Univ. 19, 46-52 (1977) [16] Petrosyan, L.A., Danilov, N.N.: Stability of solutions in non-zero sum differential games with transferable payoffs. Vestnik Leningr. Univ. 1, 52-59 (1979) [17] Basar, T., Olsder, G.J.: Dynamic Noncooperative Game Theory: Second Edition. Classics in Applied Mathematics. Society for Industrial and Applied Mathematics (1999) [18] Haurie, A., Krawczyk, J.B., Zaccour, G.: Games and Dynamic Games. Scientific World, Singapore (2012) [19] Lu, L., Marín-Solano, J., Navas, J.: An analysis of efficiency of time-consistent coordination mechanisms in a model of supply chain management. Eur. J. Oper. Res. 279(1), 211-224 (2019) [20] Marín-Solano, J.: Time-consistent equilibria in a differential game model with time inconsistent preferences and partial cooperation. In: Haunschmied, J., Veliov, V., Wrzaczek, S. (eds.) Dynamic Games in Economics: Dynamic Modeling and Econometrics in Economics and Finance, pp. 219-238. Springer, Heidelberg (2014) [21] Gao, H., Petrosyan, L.A., Qiao, H., Sedakov, A.A.: Cooperation in two-stage games on undirected networks. J. Syst. Sci. Complex. 30, 680-693 (2017) [22] Sedakov, A., Qiao, H.: Strong time-consistent core for a class of linear-state games. J. Syst. Sci. Complex. 33(4), 1080-1107 (2020) [23] Petrosyan, L.A., Sedakov, A.A., Sun, H., Xu, G.: Convergence of strong time-consistent payment schemes in dynamic games. Appl. Math. Comput. 315, 96-112 (2017) [24] Parilina, E.M., Petrosyan, L.A.: Strongly subgame-consistent core in stochastic games. Autom. Remote Control 79(8), 1515-1527 (2018) [25] Parilina, E.M., Zaccour, G.: Node-consistent core for games played over event trees. Automatica 53, 304-311 (2015) [26] Sun, P., Parilina, E.M.: Stochastic model of network formation with asymmetric players. Autom. Remote Control 82(6), 1065-1082 (2021) [27] Aumann, R.J., Peleg, B.: Von Neumann-Morgenstern solutions to cooperative games without side payments. Bull. Am. Math. Soc. 66(3), 173-179 (1960) [28] Reddy, P.V., Zaccour, G.: A friendly computable characteristic function. Math. Soc. Sci. 82, 18-25 (2016) [29] Von Neumann, J., Morgenstern, O.: Theory of Games and Economic Behavior. Princeton University Press, Princeton (1947) [30] Parilina, E.: Solutions of Cooperative Stochastic Games with Transferable Payoffs. Doctoral Thesis, http://hdl.handle.net/11701/16360 (2018) |