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Mean-field Games and Nonlinear PDE
MFG
Mean-field Games and Nonlinear PDE
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(3) | A (52) | B (6) | C (5) | D (5) | E (3) | F (5) | G (4) | H (15) | I (3) | J (5) | K (7) | L (3) | M (29) | N (3) | O (3) | P (1) | R (9) | S (23) | T (5) | U (1) | V (1) | W (2) | X (7) | Y (12) | Z (8)
Dan Leonte, Postdoctoral Research Fellow, Statistics
ambit fields, neural inference methods, simulation-based inference, Spatial and spatio-temporal statistics
kaust-cemse-amcs-daria-sushnikova
Daria Sushnikova, Postdoctoral Research Fellow, Computer, Electrical and Mathematical Sciences and Engineering
David Evangelista, Ph.D. Student, Applied Mathematics and Computational Science
game theory, market microstructure, mean-field games, optimal control theory, optimal execution, Partial Differential Equations, price formation
Diogo Gomes, Professor, Applied Mathematics and Computational Science
Hamilton-Jacobi equations, mean-field games, nonlinear PDEs
Dongyang Li, Ph.D. Student, Statistics

Mean-field Games and Nonlinear PDE (MFG)

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