Completed
Jan Maas: Optimal transport methods for discrete and quantum systems part 3
Class Central Classrooms beta
YouTube videos curated by Class Central.
Classroom Contents
Optimal Transportation - Junior Trimester Program
Automatically move to the next video in the Classroom when playback concludes
- 1 Thomas Hudson: Explaining the Mullins effect in filled rubber
- 2 Marco Morandotti: Many particle dynamics via differential inclusions
- 3 Xiaolu Tan: On the martingale optimal transport duality in the Skorokhod space
- 4 Mark Peletier: Variational Modelling Energies, gradient flows and large deviations (part 1)
- 5 Guillaume Carlier: A Monge-Kantorovich approach to multivariate quantile regression
- 6 Yashar Memarian: A Brunn Minkowski type inequality on the sphere
- 7 Shouhei Honda: Elliptic PDEs on compact Ricci limit spaces and applications
- 8 Marek Biskup: Extreme points of two dimensional discrete Gaussian free field part 1
- 9 Jan Maas: Optimal transport methods for discrete and quantum systems (part 1)
- 10 Julian Tugaut: Exit time of a self stabilizing diffusion
- 11 Daniel Sutton: An effective description of Hamiltonian dynamics via the Maupertuis principle
- 12 Tony Lelievre: Entropy techniques for nonlinear partial differential equations a few examples
- 13 Giuseppe Savaré: The Weighted Energy Dissipation WED principle for gradient flows (part 3)
- 14 Patrick van Meurs: Analysis of a boundary layer in a discrete to continuum problem
- 15 William Minvielle: Variance reduction in random homogenization special quasirandom structures
- 16 Grigorios A Pavliotis: Accelerating convergence and reducing variance for Langevin samplers
- 17 Emanuel Milman: 1 D Localization part 1
- 18 Michiel Renger: The inverse problem from gradient flows to large deviations
- 19 Richard Kraaij: A Lagrangian formalism for large deviations of independent copies...
- 20 Mark Peletier: Variational Modelling Energies, gradient flows and large deviations part 3
- 21 Upanshu Sharma: Overdamped limit of the Vlasov Fokker Planck equation a variational approach
- 22 Marios G. Stamatakis: Hydrodynamic limits and condensing zero range processes
- 23 Nicola Gigli: Spaces with Ricci curvature bounded from below part 2
- 24 Gero Friesecke: Optimal transport with Coulomb cost
- 25 Christina Sormani: A Course on Intrinsic Flat Convergence part 1
- 26 Ali Üstünel: Some variational problems on the Wiener space and applications
- 27 Ionel Popescu: Free functional inequalities on the circle
- 28 Giuseppe Savaré: The Weighted Energy Dissipation WED principle for gradient flows (part 4)
- 29 Nicolas Juillet: Martingale transport problem and PCOCs
- 30 Nicola Gigli: Spaces with Ricci curvature bounded from below part 3
- 31 Johannes Zimmer: The semi infinte asymmetric exclusion process large deviations via matrix products
- 32 Marek Biskup: Extreme points of two dimensional discrete Gaussian free field (part 4)
- 33 Jan Maas: Optimal transport methods for discrete and quantum systems part 3
- 34 Marek Biskup: Extreme points of two dimensional discrete Gaussian free field part 2
- 35 Yan Dolinsky: Convex Duality with Transaction Costs
- 36 Giovanni Bonaschi: Quadratic and rate independent limits for a large deviations functional
- 37 Christina Sormani: A Course on Intrinsic Flat Convergence part 2
- 38 Julien Reygner: Multitype sticky particles and probabilistic solutions to hyperbolic systems...
- 39 Nicola Gigli: Spaces with Ricci curvature bounded from below part 4
- 40 Tapio Rajala: Tangents and dimensions of metric spaces
- 41 Gabriel Stoltz: Energy superdiffusion for systems with two conserved quantities
- 42 Christina Sormani: A Course on Intrinsic Flat Convergence part 3
- 43 Emanuel Milman: 1 D Localization part 4
- 44 Emanuel Milman: 1 D Localization part 3
- 45 Marek Biskup: Extreme points of two dimensional discrete Gaussian free field part 3
- 46 Christina Sormani: A Course on Intrinsic Flat Convergence part 5
- 47 Emanuel Milman: 1 D Localization part 5
- 48 Christina Sormani: A Course on Intrinsic Flat Convergence part 4
