
Institute for Pure & Applied Mathematics (IPAM)
The Institute for Pure and Applied Mathematics (IPAM) is a National Science Foundation Math Institute at the University of California, Los Angeles (UCLA) that fosters the interaction of mathematics with a broad range of science and technology, builds new interdisciplinary research communities, promotes mathematical innovation, and engages and transforms the world through mathematics. IPAM fulfills its mission through workshops and programs that connect mathematics and other disciplines or multiple areas of mathematics. These activities bring in thousands of visitors annually from academia, government, and industry. The NSF has encouraged IPAM to make the scientific presentations of our speakers available to a wider audience. While this YouTube channel contains many of our most popular videos, our full video archive is available at www.ipam.ucla.edu/videos.
Episodes


Yifeng Yu: "Properties of Effective Hamiltonians"

Tembine Hamidou: "Mean-Field-Type Games"

Andrzej Święch: "Finite dimensional approximations of Hamilton-Jacobi-Bellman equations in space..."

Luciano Campi: "Correlated equilibria and mean-field games"

Chenchen Mou: "Weak solutions of second order master equations for MFGs with common noise"

Elisabetta Carlini: "Numerical methods for nonlinear Fokker-Planck equations & applications to MFGs"

Levon Nurbekyan: "Computational methods for nonlocal mean field games with applications"

Roland Malhamé: "Mean Field Games in Energy Systems Applications"

Annalisa Cesaroni: "Periodic equilibria for a first order Mean Field Game"

Alessandro Goffi: "Some new regularity results for viscous Hamilton-Jacobi equations with unboun..."

Marco Cirant: "Maximal regularity for stationary Hamilton-Jacobi equations"

Minyi Huang: "Mean field Stackelberg Games: State Feedback Equilibrium"

Guilherme Mazanti: "Second-order local minimal-time mean field games"

Tamer Başar: "A General Theory for Discrete-Time Mean-Field Games"

Rita Ferreira: "Homogenization of a stationary mean-field game via two-scale convergence"

Martino Bardi: "Convergence of some Mean Field Games to aggregation and flocking models"

Hung Tran: "Coagulation-Fragmentation equations with multiplicative coagulation kernel and const..."

David Ambrose: "Existence theory for nonseparable mean field games in Sobolev spaces"

Peter Caines: "Graphon MFGs: A Dynamical Equilibrium Theory for Large Populations on Large Scale..."
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