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1
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1542359162
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Individual and mass behaviour in large population stochastic wireless power control problems: Centralized and Nash equilibrium solutions
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Maui, HI, Dec.
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M. Huang, P. E. Caines, and R. P. Malhamé, "Individual and mass behaviour in large population stochastic wireless power control problems: centralized and Nash equilibrium solutions," in Proc. 42nd IEEE CDC, Maui, HI, Dec. 2003, pp. 98-103.
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Huang, M.1
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2
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84874613599
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Nash, social and centralized solutions to consensus problems via mean field control theory
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To appear, Mar
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M. Nourian, P. E. Caines, R. P. Malhamé, and M. Huang, "Nash, social and centralized solutions to consensus problems via mean field control theory," To appear in IEEE Trans. Autom. Control, vol. 58, no. 3, Mar. 2013.
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Nourian, M.1
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3
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84866769498
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Mean field analysis of controlled Cucker-Smale type flocking: Linear analysis and perturbation equations
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Milan, Italy, Aug.
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M. Nourian, P. E. Caines, and R. P. Malhamé, "Mean field analysis of controlled Cucker-Smale type flocking: Linear analysis and perturbation equations," in Proc. 18th IFAC WC, Milan, Italy, Aug. 2011, pp. 4471-4476.
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Nourian, M.1
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84859709769
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Synchronization of coupled oscillators is a game
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Apr.
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H. Yin, P. G. Mehta, S. P. Meyn, and U. V. Shanbhag, " Synchronization of coupled oscillators is a game," IEEE Trans. Autom. Control, vol. 57, no. 4, pp. 920-935, Apr. 2012.
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77956010519
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Modeling crowd dynamics by the mean-field limit approach
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Robust comparative statics in large static games
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Atlanta, Dec.
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D. Acemoglu and M. Jensen, "Robust comparative statics in large static games," in Proc. 49th IEEE CDC, Atlanta, Dec., 2010, pp. 3133-3139.
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Acemoglu, D.1
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7
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34648831837
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Large-population cost-coupled LQG problems with nonuniform agents: Individual-mass behavior and decentralized e-Nash equilibria
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M. Huang, P. E. Caines, and R. P. Malhamé, "Large-population cost-coupled LQG problems with nonuniform agents: Individual-mass behavior and decentralized e-Nash equilibria," IEEE Trans. Autom. Cont., vol. 52, no. 9, pp. 1560-1571, 2007.
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Huang, M.1
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8
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39549087376
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Large population stochastic dynamic games: Closed-loop Mckean-Vlasov systems and the Nash certainty equivalence principle
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M. Huang, R. P. Malhamé, and P. E. Caines, "Large population stochastic dynamic games: Closed-loop Mckean-Vlasov systems and the Nash certainty equivalence principle," Commu. in Inf. and Sys., vol. 6, no. 3, pp. 221 - 252, 2006.
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Huang, M.1
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34249075491
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An invariance principle in large population stochastic dynamic games
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M. Huang, P. E. Caines, and R. P. Malhamé, "An invariance principle in large population stochastic dynamic games," J. Sys. Sci. & Complex., vol. 20, no. 2, pp. 162-172, 2007.
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Huang, M.1
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Bode lecture: Mean field stochastic control
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Shanghai, China, Dec.
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P. E. Caines, "Bode lecture: mean field stochastic control," in 48th IEEE CDC, Shanghai, China, Dec. 2009 (http://www.ieeecss-oll.org/lectures/ 2009/mean-field-stochastic-control).
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Caines, P.E.1
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11
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Mean field games
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Large-population LQG games involving a major player: The Nash certainty equivalence principlequot; The
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M. Huang, "Large-population LQG games involving a major player: the Nash certainty equivalence principle," SIAM J. Cont. & Opt., vol. 48, no. 5, pp. 3318-3353, 2010.
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Huang, M.1
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Mean field LQG games with a major player: Continuum-parameters for minor players
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Orlando, FL, Dec.
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S. L. Nguyen and M. Huang, "Mean field LQG games with a major player: continuum-parameters for minor players," in Proc. 50th IEEE CDC, Orlando, FL, Dec. 2011, pp. 1012-1017.
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Nguyen, S.L.1
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Decentralized loading coordinations for large-population plug-in electric vehicles and a few controllable bulk loads
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Orlando, FL, Dec.
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X. Yin, Z. Ma, and L. Dong, "Decentralized loading coordinations for large-population plug-in electric vehicles and a few controllable bulk loads," in Proc. 50th IEEE CDC, Orlando, FL, Dec. 2011, pp. 3092-3097.
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Yin, X.1
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84888865707
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E-Nash mean field games theory for nonlinear stochastic dynamical systems with major and minor agents
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M. Nourian and P. E. Caines, "e-Nash mean field games theory for nonlinear stochastic dynamical systems with major and minor agents," Submitted to SIAM J. Control Optim., Aug. 2012 (https://www.dropbox.com/s/ 5tdapf9pbm2511k/MMMFG.pdf).
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SIAM J. Control Optim.
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E-Nash mean field theory for nonlinear stochastic dynamic games with major-minor agents
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Stochastic Hamilton-Jacobi-Bellman equations
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