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Semi-Lagrangian schemes for mean field game models., and . CDC, page 3115-3120. IEEE, (2013)A high-order scheme for mean field games., , and . J. Comput. Appl. Math., (2024)Existence of Lagrange Multipliers under Gâteaux Differentiable Data with Applications to Stochastic Optimal Control Problems., and . SIAM J. Optim., 30 (1): 319-348 (2020)Existence and uniqueness of the solutions of continuous nonlinear 2D Roesser Models: The globally Lipschitz case., , , , and . ECC, page 165-168. IEEE, (2015)A Fully Discrete Semi-Lagrangian Scheme for a First Order Mean Field Game Problem., and . SIAM J. Numer. Anal., 52 (1): 45-67 (2014)On the Discretization of Some Nonlinear Fokker-Planck-Kolmogorov Equations and Applications., and . SIAM J. Numer. Anal., 56 (4): 2148-2177 (2018)Stereotypy of spatial movement during noncontingent and contingent reinforcement., and . Animal Learning and Behavior, 23 (3): 245--255 (August 1995)A high-order Lagrange-Galerkin scheme for a class of Fokker-Planck equations and applications to mean field games., , and . CoRR, (2022)Error estimates for the logarithmic barrier method in linear quadratic stochastic optimal control problems., and . Syst. Control. Lett., 61 (1): 143-147 (2012)Existence and uniqueness of the solutions of continuous nonlinear 2D Roesser models: The locally Lipschitz continuous case., , , and . nDS, page 1-4. IEEE, (2015)