Mean field limits for weakly interacting diffusions: phase transitions, multiscale analysis and fluctuations
mercredi 29 jan 2020
- Faculté des sciences - Section de mathématiques
Workshop on multiscale methods for deterministic and stochastic dynamics
1Rare event simulation of slow-fast systems.mp4
2Mean field limits for weakly interacting diffusions: phase transitions, multiscale...
3Stabilized explicit multirate methods for ordinary and stochastic differential...
4Micro-macro discretizations for collisional kinetic equations of Boltzmann-BGK type...
5Linear response in high-dimensional chaotic systems
6Multiscale analysis of a transmission problem
7Numerics and a model for the stochastically forced vorticity equation.mp4
8A detectability criterion for sequential data assimilation.mp4
9Hybrid modeling for the stochastic simulation of multi-scale chemical kinetics.mp4
10Multiscale stochastic dynamics: effective dynamics and parareal computations.mp4
11Finite element approximation of Lyapunov equations for the computation of quadratic...
1Rare event simulation of slow-fast systems.mp441:12
2Mean field limits for weakly interacting diffusions: phase transitions, multiscale...43:08
3Stabilized explicit multirate methods for ordinary and stochastic differential...46:57
4Micro-macro discretizations for collisional kinetic equations of Boltzmann-BGK type...37:28
5Linear response in high-dimensional chaotic systems30:04
6Multiscale analysis of a transmission problem37:57
7Numerics and a model for the stochastically forced vorticity equation.mp435:51
8A detectability criterion for sequential data assimilation.mp424:24
9Hybrid modeling for the stochastic simulation of multi-scale chemical kinetics.mp441:17
10Multiscale stochastic dynamics: effective dynamics and parareal computations.mp444:14
11Finite element approximation of Lyapunov equations for the computation of quadratic...28:37