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Basar, Tamer

Nash strategies for M-person differential games with mixed information structures. (English) Zbl 0318.90066

Automatica 11, 547-551 (1975).
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Cited in 5 Documents

MSC:

91A23 Differential games (aspects of game theory)
91A10 Noncooperative games
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\textit{T. Basar}, Automatica 11, 547--551 (1975; Zbl 0318.90066)
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References:

[1] Başar, T., A counterexample in linear-quadratic games: existence of nonlinear Nash solutions, J. opt. theory appl., 14, 425-430, (1974) · Zbl 0272.90095
[2] Başar, T., On the uniqueness of the Nash solution in linear-quadratic differential games, Int. J. game theory, 4, 999-999, (1975)
[3] Başar, T., A new class of Nash strategies for M-person differential games with mixed information structures, ()
[4] Dorato, P.; Levis, A.H., Optimal linear regulators: the discrete-time case, IEEE trans. aut. control, AC-16, 613-620, (1971)
[5] Lukes, D.L.; Russell, D.L., A global theory for linear-quadratic differential games, J. math. anal. appl., 33, 96-123, (1971) · Zbl 0226.90053
[6] Başar, T., A new dynamic model for duopoly markets, ()
[7] Starr, A.W.; Ho, Y.C., Nonzero-sum differential games, J. opt. theory appl., 3, 184-206, (1969) · Zbl 0169.12301
[8] Starr, A.W.; Ho, Y.C., Further properties of nonzero-sum differential games, J. opt. theory appl., 3, 207-219, (1969) · Zbl 0169.12303
[9] Lukes, D.L., Equilibrium feedback control in linear games with quadratic costs, SIAM J. control, 9, 111, (1971) · Zbl 0198.20101
[10] Varaiya, P., N-person nonzero-sum differential games with linear dynamics, SIAM J. control, 8, 441-449, (1970) · Zbl 0229.90063
[11] Friedman, A., (), Chapt. 8
[12] Case, J.H., ()
[13] Foley, M.H.; Schmitendorf, W.E., On a class of nonzero-sum linear-quadratic differential games, J. opt. theory appl., 7, 357-376, (1971) · Zbl 0203.47204
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