La théorie des jeux non-coopératifs appliquée aux réseaux de télécommunication
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[1] J. Goodman. Note on Existence and Uniqueness of Equilibrium Points for Concave N-Person Games , 1965 .
[2] Georges Zaccour,et al. Differential Games in Marketing , 2003 .
[3] Eitan Altman,et al. Non-cooperative routing in loss networks , 2002, Perform. Evaluation.
[4] Ilhan Kubilay Geçkil,et al. Game Theory and the Law , 2009 .
[5] J. D. Morrow. Game Theory for Political Scientists , 1994 .
[6] Hisao Kameda,et al. Mixed equilibrium (ME) for multiclass routing games , 2002, IEEE Trans. Autom. Control..
[7] H. Stackelberg,et al. Marktform und Gleichgewicht , 1935 .
[8] E. Altman,et al. Mixed Equilibrium for Multiclass Routing Games , 2001 .
[9] E. J. Collins,et al. The hawk-dove game as an average cost problem , 1991 .
[10] William R. Zame,et al. The Algebraic Geometry of Games and the Tracing Procedure , 1991 .
[11] Eitan Altman,et al. On the Convergence to Nash Equilibrium in Problems of Distributed Computing , 2002, Ann. Oper. Res..
[12] Eitan Altman,et al. Telecommunications network equilibrium with price and quality-of-service characteristics , 2003 .
[13] A. Cabrales. Stochastic replicator dynamics , 2000 .
[14] Hisao Kameda,et al. Paradoxes in distributed decisions on optimal load balancing for networks of homogeneous computers , 2002, JACM.
[15] E. Altman,et al. An evolutionary game perspective to ALOHA with power control , 2005 .
[16] Eitan Altman,et al. Constrained traffic equilibrium in routing , 2003, IEEE Trans. Autom. Control..
[17] Steven H. Low,et al. A duality model of TCP and queue management algorithms , 2003, TNET.
[18] Alain Haurie,et al. On the relationship between Nash - Cournot and Wardrop equilibria , 1983, Networks.
[19] Ariel Orda,et al. Competitive routing in multiuser communication networks , 1993, TNET.
[20] E. Rowland. Theory of Games and Economic Behavior , 1946, Nature.
[21] Gerard Debreu,et al. A Social Equilibrium Existence Theorem* , 1952, Proceedings of the National Academy of Sciences.
[22] R. Aumann. Subjectivity and Correlation in Randomized Strategies , 1974 .
[23] Hisao Kameda,et al. How harmful the paradox can be in the Braess/Cohen-Kelly-Jeffries networks , 2002, Proceedings.Twenty-First Annual Joint Conference of the IEEE Computer and Communications Societies.
[24] Eitan Altman,et al. Competitive routing in networks with polynomial cost , 2000, Proceedings IEEE INFOCOM 2000. Conference on Computer Communications. Nineteenth Annual Joint Conference of the IEEE Computer and Communications Societies (Cat. No.00CH37064).
[25] E. Altman,et al. Equilibrium, Games, and Pricing in Transportation and Telecommunication Networks , 2004 .
[26] W. Hamilton,et al. The evolution of cooperation. , 1984, Science.
[27] Ariel Orda,et al. Incentive compatible pricing strategies for QoS routing , 1999, IEEE INFOCOM '99. Conference on Computer Communications. Proceedings. Eighteenth Annual Joint Conference of the IEEE Computer and Communications Societies. The Future is Now (Cat. No.99CH36320).
[28] Stephen Morris,et al. Finance Applications of Game Theory , 1998 .
[29] William H. Sandholm,et al. Evolutionary Implementation and Congestion Pricing , 2002 .
[30] Eitan Altman,et al. Competitive routing in networks with polynomial costs , 2002, IEEE Trans. Autom. Control..
[31] T. Basar,et al. H∞-0ptimal Control and Related Minimax Design Problems: A Dynamic Game Approach , 1996, IEEE Trans. Autom. Control..
[32] Eitan Altman,et al. TCP network calculus: the case of large delay-bandwidth product , 2002, Proceedings.Twenty-First Annual Joint Conference of the IEEE Computer and Communications Societies.
[33] A. Houston,et al. Evolutionarily stable strategies in the repeated hawk–dove game , 1991 .
[34] J M Smith,et al. Evolution and the theory of games , 1976 .
[35] B. Wie. A differential game approach to the dynamic mixed behavior traffic network equilibrium problem , 1995 .
[36] Donald F. Towsley,et al. Fixed point approximations for TCP behavior in an AQM network , 2001, SIGMETRICS '01.
[37] Joel E. Cohen,et al. A paradox of congestion in a queuing network , 1990, Journal of Applied Probability.
[38] Lawrence E. Blume,et al. The Algebraic Geometry of Competitive Equilibrium , 1992 .
[39] Eitan Altman,et al. Braess-like paradoxes in distributed computer systems , 2000, IEEE Trans. Autom. Control..
[40] Eitan Altman,et al. Routing into Two Parallel Links: Game-Theoretic Distributed Algorithms , 2001, J. Parallel Distributed Comput..
[41] Ariel Orda,et al. Avoiding the Braess paradox in non-cooperative networks , 1999, Journal of Applied Probability.
[42] Paolo Cubiotti. Existence of nash equilibria for generalized games without upper semicontinuity , 1997, Int. J. Game Theory.
[43] A Charnes,et al. Constrained Games and Linear Programming. , 1953, Proceedings of the National Academy of Sciences of the United States of America.
[44] Eitan Altman,et al. Competitive routing in multicast communications , 2005 .
[45] William H. Sandholm,et al. Potential Games with Continuous Player Sets , 2001, J. Econ. Theory.
[46] G. Debreu. Existence of competitive equilibrium , 1982 .
[47] Ariel Orda,et al. Competitive routing in multi-user communication networks , 1993, IEEE INFOCOM '93 The Conference on Computer Communications, Proceedings.
[48] A. Nagurney,et al. ON SOME TRAFFIC EQUILIBRIUM THEORY PARADOXES , 1984 .
[49] F. Kelly,et al. Braess's paradox in a loss network , 1997, Journal of Applied Probability.
[50] Piyush Gupta,et al. A system and traffic dependent adaptive routing algorithm for ad hoc networks , 1997, Proceedings of the 36th IEEE Conference on Decision and Control.
[51] Catherine Rosenberg,et al. Energy and Cost Optimizations in Wireless Sensor Networks: A Survey , 2005 .